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<?xml-stylesheet type="text/xsl" href="https://e2e.ti.com/cfs-file/__key/system/syndication/rss.xsl" media="screen"?><rss version="2.0" xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:slash="http://purl.org/rss/1.0/modules/slash/" xmlns:wfw="http://wellformedweb.org/CommentAPI/" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Amplifiers forum - Recent Threads</title><link>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum</link><description /><dc:language>en-US</dc:language><generator>Telligent Community 13</generator><lastBuildDate>Wed, 28 Oct 2026 22:54:49 GMT</lastBuildDate><atom:link rel="self" type="application/rss+xml" href="https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum" /><item><title>AMC1311-Q1: 20V negative offset during switching on HV bus</title><link>https://e2e.ti.com/thread/1693584?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 22:54:49 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:d1d00c9d-1d55-4144-af2d-833d08312d4a</guid><dc:creator>ALI Benzehra</dc:creator><slash:comments>0</slash:comments><comments>https://e2e.ti.com/thread/1693584?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693584/amc1311-q1-20v-negative-offset-during-switching-on-hv-bus/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC1311-Q1" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC1311-Q1&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC1311" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC1311&lt;/a&gt;, &lt;a href="https://www.ti.com/product/OPA376" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA376&lt;/a&gt;&lt;/p&gt;&lt;p&gt;&lt;strong&gt;Subject: Technical Support Request &amp;mdash; AMC1311 Measurement Offset and Common-Mode Noise&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;Hello,&lt;/p&gt;
&lt;p&gt;We are using the &lt;strong&gt;AMC1311&lt;/strong&gt; to measure the voltage of an HVDC bus. In our current PCB layout, a ground plane is present beneath the AMC1311 package, which does not appear to comply with the layout recommendations in TI&amp;rsquo;s design documentation. We would like to understand whether this could be contributing to the measurement issues we are seeing.&lt;/p&gt;
&lt;p&gt;The AMC1311 differential outputs are connected to a differential signal-conditioning circuit built around an &lt;strong&gt;OPA376&lt;/strong&gt;. When the HVDC bus is at approximately &lt;strong&gt;400 V&lt;/strong&gt;, our system reports a voltage of about &lt;strong&gt;380 V&lt;/strong&gt;, corresponding to an error of approximately &lt;strong&gt;&amp;minus;20 V&lt;/strong&gt;. We also observe significant common-mode noise in the measurement.&lt;/p&gt;
&lt;p&gt;Could you please advise on the following points?&lt;/p&gt;
&lt;ul style="list-style-type:none;"&gt;
&lt;li style="list-style-type:disc;"&gt;Could the ground plane beneath the AMC1311 package affect its isolation performance or measurement accuracy, and could it contribute to the observed offset or noise?&lt;/li&gt;
&lt;li style="list-style-type:disc;"&gt;What would be the recommended checks to identify the source of the approximately 20 V measurement error? We are particularly interested in possible effects from the AMC1311 input network, output filtering, OPA376 circuit, PCB layout, and measurement setup.&lt;/li&gt;
&lt;li style="list-style-type:disc;"&gt;Would adding a capacitor directly between the OPA376&amp;rsquo;s IN+ and IN&amp;minus; inputs help reduce the observed noise? If so, are there any recommended design considerations for selecting the capacitor value, such as bandwidth, stability, or settling time?&lt;/li&gt;
&lt;li style="list-style-type:disc;"&gt;Are there specific layout or filtering recommendations for the AMC1311 and the OPA376 stage that we should review?&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Thank you for your support&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA105: customer quality issue currently impacting production and customer deliveries</title><link>https://e2e.ti.com/thread/1693545?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 18:09:57 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:ff643927-b0c0-4797-b28d-cd44093b59d6</guid><dc:creator>veronica romero</dc:creator><slash:comments>2</slash:comments><comments>https://e2e.ti.com/thread/1693545?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693545/ina105-customer-quality-issue-currently-impacting-production-and-customer-deliveries/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA105" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA105&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Urgently need your help with INA105KU/2K5 (Creation IPN 0711800), which has been linked to a significant customer quality issue currently impacting production and customer deliveries.&lt;/p&gt;
&lt;p&gt;Instrument lab has completed their investigation and confirmed a correlation between the manufacturing location of the components:&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;Parts marked CSO:RFB are associated with failures in the field and during testing.&lt;/li&gt;
&lt;li&gt;Parts manufactured at CSO:SHE have been tested and are performing as expected.&lt;/li&gt;
&lt;li&gt;Based on current demand, this issue currently represents approximately $441K of revenue risk across October and November.&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;The customer&amp;#39;s investigation identified failures on analog board assemblies where multiple INA105 devices were drawing excessive current during startup, resulting in board failures. Through traceability reviews and testing, the issue appears to correlate to material sourced from the RFB manufacturing location, while material from SHE has not exhibited the same behavior. During our review of the device specifications, we also identified a notable difference in the ISC (Short Circuit Current) parameters between the two manufacturing locations:&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;Sinking Current (CSO:SHE): 10 mA&lt;/li&gt;
&lt;li&gt;Sinking Current (CSO:RFB): 70 mA&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&lt;img 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" width="1702" height="413" alt=" "&gt;&lt;/p&gt;
&lt;p&gt;This significant difference appears consistent with the customer&amp;#39;s findings of excessive current draw during startup and raises concerns regarding parametric differences between devices produced at the two manufacturing locations. As part of our containment actions, we have quarantined identified RFB-marked inventory and are working closely with the customer to prevent further impact. However, we require immediate support from Texas Instruments to understand why material from different manufacturing locations appears to be performing differently in the application. In addition to the quality concern, we currently have open orders totaling approximately 17,500 pieces scheduled for delivery between November 2026 and February 2027, as well as an additional customer-managed order for 2,494 pieces.&lt;/p&gt;
&lt;p&gt;Open Supply Exposure&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;5,000 pcs due November 2026&lt;/li&gt;
&lt;li&gt;2,494 pcs due November 2026&lt;/li&gt;
&lt;li&gt;5,000 pcs due December 2026&lt;/li&gt;
&lt;li&gt;5,000 pcs due February 2027&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Total Open Supply Exposure: 17,494 pcs&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Given the situation, we require immediate visibility into whether any future shipments are sourced from the affected manufacturing location.&lt;/p&gt;
&lt;p&gt;Could you please urgently provide an update on the following, we will discuss this on the call.&lt;/p&gt;
&lt;ol start="1"&gt;
&lt;li&gt;Confirmation of the manufacturing site for all open and future shipments of INA105KU/2K5.&lt;/li&gt;
&lt;li&gt;Identification of any open orders, lots, date codes, or shipments produced at the RFB manufacturing location.&lt;/li&gt;
&lt;li&gt;Are there any known quality concerns associated with INA105KU/2K5 produced at RFB?&lt;/li&gt;
&lt;li&gt;Can TI explain the reason for the ISC parameter differences between SHE and RFB manufacturing locations, specifically the sinking current specification of 10 mA vs. 70 mA?&lt;/li&gt;
&lt;li&gt;Have there been any process, wafer fab, assembly, test, material, or supplier changes between the RFB and SHE manufacturing sites?&lt;/li&gt;
&lt;li&gt;Was this device fully qualified across both manufacturing locations, and are these parametric differences expected and controlled?&lt;/li&gt;
&lt;li&gt;Can TI provide lot traceability and identify any potentially affected date codes?&lt;/li&gt;
&lt;li&gt;Is TI currently conducting an internal investigation and, if so, what are the preliminary findings?&lt;/li&gt;
&lt;li&gt;What immediate containment actions does TI recommend?&lt;/li&gt;
&lt;li&gt;Can TI provide replacement material from SHE or another unaffected manufacturing location to support production continuity?&lt;/li&gt;
&lt;li&gt;What is TI&amp;#39;s corrective action and recovery plan?&lt;/li&gt;
&lt;/ol&gt;
&lt;p&gt;Given the customer impact, revenue exposure, and risk to upcoming shipments, we request an urgent response today and would appreciate scheduling a call with the appropriate TI Quality, Manufacturing, Operations, and Account Management teams as soon as possible.&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA226: Faulty bus, voltage and current reading</title><link>https://e2e.ti.com/thread/1693516?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 17:02:57 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:112eca62-286f-4972-9cb1-592d3dc82624</guid><dc:creator>Deepansh  Porwal</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693516?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693516/ina226-faulty-bus-voltage-and-current-reading/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA226" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA226&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hello TI,&amp;nbsp;&lt;br&gt;I am using INA226 for 36V monitoring at max 3A, I have set default configuration for configuration register and for calibration register I have 5mohm shunt resistor. My supply is at 36V and after my I2C read I have 220A as hex value which corresponds to ~10V, after applying load, both shunt and current voltage is near to 0 only but supply current is around 150mA.&lt;br&gt;How can I read correct values?&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA193A-EP: MSL Level</title><link>https://e2e.ti.com/thread/1693475?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 15:18:21 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:d545ecc4-923c-440f-9344-1cb3da25fdaf</guid><dc:creator>Gary  SMITH</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693475?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693475/ina193a-ep-msl-level/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA193A-EP" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA193A-EP&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;We have parts that the reel has MSL 1 but Data Sheet show MSL 2.&amp;nbsp; What is correct MSL level&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>AM2612: Bug Report: Incorrect EQEP Position Counter Reset Mode Mapping in AM26x Embedded Coder Support Package 26.0.0</title><link>https://e2e.ti.com/thread/1693445?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 14:01:17 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:b66ccb6d-cb4d-405f-9ef7-d84004be0add</guid><dc:creator>MINZHE GUAN</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693445?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693445/am2612-bug-report-incorrect-eqep-position-counter-reset-mode-mapping-in-am26x-embedded-coder-support-package-26-0-0/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AM2612" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AM2612&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/tool/SYSCONFIG" class="internal-link folder tool" title="Link to Tool Folder" target="_blank"&gt;SYSCONFIG&lt;/a&gt;&lt;/p&gt;&lt;pre&gt;&lt;code&gt;Dear TI Support Team,

I would like to report a possible bug in the eQEP block implementation of the Embedded Coder Hardware Support Package for TI AM26x Microcontrollers.

Environment

  - Target board: AM261x LaunchPad
  - MATLAB/Simulink: R2026a
  - AM26x Embedded Coder Support Package: 26.0.0
  - MCU+ SDK for AM261x: 26.00.00.06
  - Peripheral: EQEP1
  - EQEP1 base address: 0x50271000

Problem description

In the Simulink eQEP block, I configured the position counter reset mode as:

  &amp;quot;Reset position counter on maximum position&amp;quot;

However, after generating and running the code, the EQEP position counter did not operate as expected. Inspection with CCS showed:

  QPOSCNT = 0x00000000
  QPOSMAX = 0x0000FFFF
  QEPCTL  = 0x00000008

The PCRM field in QEPCTL remains 00, meaning that the position counter is configured to reset on an index event rather than on the maximum position value.

For &amp;quot;reset on maximum position,&amp;quot; I believe QEPCTL should contain the PCRM value 01, resulting in a value similar to:

  QEPCTL = 0x00001008

Generated code

The generated model code assigns:

  eqep_setup_struct.posCntrMode = 1U;

The support-package wrapper in MW_EQEP.c passes this value directly to the MCU+ SDK:

  EQEP_setPositionCounterConfig(
      ptr-&amp;gt;base,
      ptr-&amp;gt;posCntrMode,
      ptr-&amp;gt;maxPosition);

However, the MCU+ SDK defines the reset modes as bit-field values:

  #define EQEP_POSITION_RESET_IDX           (0x0000U)
  #define EQEP_POSITION_RESET_MAX_POS       (0x1000U)
  #define EQEP_POSITION_RESET_1ST_IDX       (0x2000U)
  #define EQEP_POSITION_RESET_UNIT_TIME_OUT (0x3000U)

Therefore, passing 1U directly does not select EQEP_POSITION_RESET_MAX_POS. Instead, it affects a low-order control bit. After the watchdog configuration is applied, the final reset mode remains EQEP_POSITION_RESET_IDX.

Possible root cause

The Simulink mask appears to use ordinal values 0, 1, 2, and 3, while the MCU+ SDK function expects the encoded register values 0x0000, 0x1000, 0x2000, and 0x3000.

A mapping step may be required in the support-package wrapper, for example:

  uint32_t positionResetMode;

  switch (ptr-&amp;gt;posCntrMode)
  {
      case 0U:
          positionResetMode = EQEP_POSITION_RESET_IDX;
          break;

      case 1U:
          positionResetMode = EQEP_POSITION_RESET_MAX_POS;
          break;

      case 2U:
          positionResetMode = EQEP_POSITION_RESET_1ST_IDX;
          break;

      case 3U:
          positionResetMode = EQEP_POSITION_RESET_UNIT_TIME_OUT;
          break;

      default:
          positionResetMode = EQEP_POSITION_RESET_IDX;
          break;
  }

  EQEP_setPositionCounterConfig(
      ptr-&amp;gt;base,
      positionResetMode,
      ptr-&amp;gt;maxPosition);

The default &amp;quot;reset on index&amp;quot; option does not expose the issue because its Simulink ordinal and SDK value are both zero. The issue appears when any non-default reset mode is selected.

Could you please confirm whether this is a known issue and provide an official fix or recommended workaround? It may also affect the &amp;quot;first index&amp;quot; and &amp;quot;unit timeout&amp;quot; reset modes.


Best regards,&lt;br&gt;Minzhe&lt;/code&gt;&lt;/pre&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA375: help recommend suit IC</title><link>https://e2e.ti.com/thread/1693282?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 07:26:47 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:082a000a-4b8c-46f9-8a1a-45f64aa748f8</guid><dc:creator>Haiwen Huang</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693282?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693282/opa375-help-recommend-suit-ic/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/OPA375" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA375&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/product/LMP7731" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;LMP7731&lt;/a&gt;, &lt;a href="https://www.ti.com/product/OPA328" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA328&lt;/a&gt;&lt;/p&gt;&lt;p&gt;Dears:&lt;/p&gt;
&lt;p&gt;Customer need a part can support below requirment , Could you please help recommend a suit part ? Thanks.&lt;/p&gt;
&lt;p&gt;1- BW at least&amp;nbsp; 30MHz&lt;/p&gt;
&lt;p&gt;2-Iq less than 1mA&lt;/p&gt;
&lt;p&gt;3-need min work voltage less than 1.8V.&lt;/p&gt;
&lt;p&gt;4-Vos less than 1mV.&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>TLV9004: TLV9004 1.8V operation</title><link>https://e2e.ti.com/thread/1693274?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 07:01:18 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:10b41e77-5ab0-48c6-9cf5-0a08a8c97fac</guid><dc:creator>Ludwin Anton</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693274?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693274/tlv9004-tlv9004-1-8v-operation/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/TLV9004" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TLV9004&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt;  &lt;a href="https://www.ti.com/product/AM2434" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AM2434&lt;/a&gt;, &lt;a href="https://www.ti.com/product/TLV9054" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TLV9054&lt;/a&gt;, &lt;a href="https://www.ti.com/product/TLV9064" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TLV9064&lt;/a&gt;&lt;/p&gt;&lt;p&gt;Hello,&lt;/p&gt;
&lt;p&gt;we intend to use the TLV9004 (or TLV9054, TLV9064) as a volatge follower to drive the ADC of the AM2434.&lt;/p&gt;
&lt;p&gt;We plan to power the OPAMP with the 1.8V supply of the AM2434 which has a voltage tolerance of 1.8V +/-1.5%. This also ensures that the voltage specifications of the ADC inputs are not exceeded.&lt;/p&gt;
&lt;p&gt;The TLV90x4 is specified from 1.8V to 5.5V, but not from 1.8V-1.5%.&lt;/p&gt;
&lt;p&gt;Are there likely to be any problems if we operate the TLV90x4 at 1.8V &amp;plusmn;1.5%?&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LM2903B-Q1: LM2903BQDGKRQ1 mass production</title><link>https://e2e.ti.com/thread/1693234?ContentTypeID=0</link><pubDate>Wed, 28 Oct 2026 05:16:24 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:57905503-8ab6-43ea-bef2-9b8cbc892e20</guid><dc:creator>Yuya Sato</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693234?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693234/lm2903b-q1-lm2903bqdgkrq1-mass-production/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/LM2903B-Q1" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;LM2903B-Q1&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi,team&lt;/p&gt;
&lt;div&gt;
&lt;p&gt;Our customer has asked us about the mass production start date of the LM2903BQDGKRQ1.&lt;/p&gt;
&lt;p&gt;We understand that the device entered mass production in 2021. Could you please confirm the exact month when mass production started?&lt;/p&gt;
&lt;div&gt;
&lt;p&gt;Your support would be greatly appreciated.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;Best regards,&lt;/strong&gt;&lt;/p&gt;
&lt;/div&gt;
&lt;/div&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>PSPICE-FOR-TI: Unable to Download TI for PSPICE</title><link>https://e2e.ti.com/thread/1693141?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 19:00:38 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:caff0ebc-20eb-444a-9cd7-0bc1982ab8ba</guid><dc:creator>Priya Ramaswamy</dc:creator><slash:comments>0</slash:comments><comments>https://e2e.ti.com/thread/1693141?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693141/pspice-for-ti-unable-to-download-ti-for-pspice/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/tool/PSPICE-FOR-TI" class="internal-link folder tool" title="Link to Tool Folder" target="_blank"&gt;PSPICE-FOR-TI&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/53234.image.png" alt="image.png" data-temp-id="image.png-26307"&gt;&lt;/p&gt;
&lt;p&gt;I keep getting this error message everytime I click the TIsetup in downloads&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA357: Hi-Side Rail to Rail drop-out at low currents</title><link>https://e2e.ti.com/thread/1693122?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 17:33:42 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:2e4b3be5-e0a4-4018-a5af-6cf7ff5762ba</guid><dc:creator>Daniel Egolf</dc:creator><slash:comments>3</slash:comments><comments>https://e2e.ti.com/thread/1693122?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693122/opa357-hi-side-rail-to-rail-drop-out-at-low-currents/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/OPA357" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA357&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;I&amp;#39;d like to know if there is data on the actual non-ideal rail to rail high output voltage for OPA 357 in the at 3-4V supply range. The output current is less than 100&amp;micro;A.&amp;nbsp; The data sheet has a graph that shows an approximate 140mV drop out at Vsupply =3V. How accurate is that graph?&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA105: INA105KU (CSO: SHE &amp; CSO: RFB)</title><link>https://e2e.ti.com/thread/1693105?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 16:17:34 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:28d682ff-b219-4fc0-88ac-508fe07b5218</guid><dc:creator>Ben Rota</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693105?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693105/ina105-ina105ku-cso-she-cso-rfb/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA105" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA105&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;INA105KU CSO: SHE &amp;amp; CSO: RFB are behaving differently in our application. All boards with RFB are failing and SHE is passing.&lt;/p&gt;
&lt;p&gt;When were both introduced to the Market?&lt;/p&gt;
&lt;p&gt;Can we purchase only the SHE configuration?&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA828: Applicable licence for OPAx828 PSpice Rev. D model in third-party desktop simulators</title><link>https://e2e.ti.com/thread/1693010?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 11:03:36 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:c1c25266-a62d-4e5c-80ed-ca9ebb05ffd0</guid><dc:creator>dean kerr</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1693010?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1693010/opa828-applicable-licence-for-opax828-pspice-rev-d-model-in-third-party-desktop-simulators/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/OPA828" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA828&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hello TI Support,&lt;/p&gt;
&lt;p&gt;Please confirm the licence terms governing the OPAx828 PSpice Model Rev. D distributed from the OPA828 product page as SBOMAJ0D.ZIP.&lt;/p&gt;
&lt;p&gt;The proposed use is private engineering evaluation and circuit development involving the TI OPA828 device, using the model in LTspice or ngspice on an Apple Silicon Mac. The model would remain in controlled local custody and would not be published or redistributed.&lt;/p&gt;
&lt;p&gt;TI&amp;#39;s online Terms of Use section 7 points software without accompanying licence terms to the Evaluation, Development and Demonstration Software License Agreement. That document contains TI-processing-device restrictions, and section 1(f) prints &amp;ldquo;ninety (90) thereafter&amp;rdquo; without a time unit. Please clarify which terms apply to this desktop-model workflow and how any applicable licence duration is determined.&lt;/p&gt;
&lt;p&gt;Could you provide the authoritative model-specific terms or written clarification covering:&lt;br&gt;1. Whether use in these third-party simulators on a non-TI desktop processor is permitted.&lt;br&gt;2. Applicable licence duration and any renewal, termination or acceptance requirements.&lt;br&gt;3. Internal storage/copying and access by engineering automation or authorised engineering contractors.&lt;br&gt;4. Sharing simulation results with authorised engineering reviewers, separately from the model source.&lt;/p&gt;
&lt;p&gt;Please identify the governing document/version and any conditions that must be satisfied before model use.&lt;/p&gt;
&lt;p&gt;Thank you.&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>XTR-ERROR-CALC: XTR305 Current Output Mode Simulation Issue (Sinking behavior &amp; transfer function mismatch)</title><link>https://e2e.ti.com/thread/1692979?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 09:58:26 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:a9220560-16d1-4d51-a54d-a9e6bf6d7692</guid><dc:creator>Marina </dc:creator><slash:comments>3</slash:comments><comments>https://e2e.ti.com/thread/1692979?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692979/xtr-error-calc-xtr305-current-output-mode-simulation-issue-sinking-behavior-transfer-function-mismatch/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/tool/XTR-ERROR-CALC" class="internal-link folder tool" title="Link to Tool Folder" target="_blank"&gt;XTR-ERROR-CALC&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC3311" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC3311&lt;/a&gt;, &lt;a href="https://www.ti.com/product/XTR305" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;XTR305&lt;/a&gt;, &lt;a href="https://www.ti.com/product/TLV9002" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TLV9002&lt;/a&gt;&lt;/p&gt;&lt;p data-path-to-node="4"&gt;Hello TI E2E Support team,&lt;/p&gt;
&lt;p data-path-to-node="5"&gt;I am currently designing and simulating a signal conditioning circuit for an industrial data acquisition system. The main objective is to measure a high-voltage input up to 100V from an industrial machine, isolate it using the AMC3311, condition/scale it via a TLV9002 op-amp stage, and finally convert it into a current loop using the XTR305.&lt;/p&gt;
&lt;p data-path-to-node="6"&gt;However, I am running into trouble with the XTR305 current output simulation in PSpice.&lt;/p&gt;
&lt;p data-path-to-node="7"&gt;&lt;strong data-index-in-node="0" data-path-to-node="7"&gt;Current Setup &amp;amp; Behavior:&lt;/strong&gt;&lt;/p&gt;
&lt;ul data-path-to-node="8"&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,0,0"&gt;&lt;strong data-index-in-node="0" data-path-to-node="8,0,0"&gt;Input Stage:&lt;/strong&gt; The high-voltage input 0-100v is scaled and isolated by the AMC3311, then converted to a single-ended 0-5v signal (&lt;code data-index-in-node="162" data-path-to-node="8,0,0"&gt;V_Output&lt;/code&gt;) by the TLV9002.&lt;/p&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,1,0"&gt;&lt;strong data-index-in-node="0" data-path-to-node="8,1,0"&gt;XTR305 Configuration:&lt;/strong&gt;&lt;/p&gt;
&lt;ul data-path-to-node="8,1,1"&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,1,1,0,0"&gt;Configured in Current Output Mode with digital pins set to &lt;code data-index-in-node="59" data-path-to-node="8,1,1,0,0"&gt;M1 = 0V&lt;/code&gt;, &lt;code data-index-in-node="68" data-path-to-node="8,1,1,0,0"&gt;M2 = 5V&lt;/code&gt;, and &lt;code data-index-in-node="81" data-path-to-node="8,1,1,0,0"&gt;OD_N = 5V&lt;/code&gt;.&lt;/p&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,1,1,1,0"&gt;&lt;span data-index-in-node="0"&gt;Rset = 2.5k &lt;/span&gt;and Ros = 12.5k connected to the &lt;code data-index-in-node="79" data-path-to-node="8,1,1,1,0"&gt;SET&lt;/code&gt; pin with a 5v reference.&lt;/p&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,1,1,2,0"&gt;A 250ohm load resistor (&lt;code data-index-in-node="29" data-path-to-node="8,1,1,2,0"&gt;R11&lt;/code&gt;) connected between &lt;code data-index-in-node="52" data-path-to-node="8,1,1,2,0"&gt;DRV&lt;/code&gt; and &lt;code data-index-in-node="60" data-path-to-node="8,1,1,2,0"&gt;GND&lt;/code&gt;.&lt;/p&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;/li&gt;
&lt;li&gt;
&lt;p data-path-to-node="8,2,0"&gt;&lt;strong data-index-in-node="0" data-path-to-node="8,2,0"&gt;The Issue:&lt;/strong&gt; Based on the transfer function for the current output mode,&amp;nbsp; for an input of &lt;span data-index-in-node="166"&gt;0-5V&lt;/span&gt;, the theoretical calculation should range from&amp;nbsp;&lt;strong data-index-in-node="234" data-path-to-node="12,2,0,0"&gt;&lt;span data-index-in-node="234"&gt;-4mA&lt;/span&gt; to &lt;span data-index-in-node="250"&gt;+20mA&lt;/span&gt;&lt;/strong&gt;. However, during the transient simulation, the output current (&lt;code data-index-in-node="241" data-path-to-node="8,2,0"&gt;A_Output&lt;/code&gt;) is behaving like a sinking circuit running from&amp;nbsp;&lt;strong data-index-in-node="299" data-path-to-node="8,2,0"&gt;&lt;span data-index-in-node="299"&gt;-4mA&lt;/span&gt; to &lt;span data-index-in-node="315"&gt;-20mA&lt;/span&gt;&lt;/strong&gt;&amp;nbsp;(or hitting convergence/saturation issues when trying to modify the resistor network).&lt;/p&gt;
&lt;/li&gt;
&lt;/ul&gt;
&lt;p data-path-to-node="9"&gt;Could you please advise on what might be causing this inverted/negative behavior or if there are specific model constraints regarding the reference configuration and supply rails for current output mode in simulation?&lt;/p&gt;
&lt;p id="p-rc_5d864739d8f561af-125" data-path-to-node="10"&gt;&lt;span data-path-to-node="10,0"&gt;I have attached my current schematic and simulation files below&lt;/span&gt;&lt;span data-path-to-node="10,1"&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;sup&gt;&lt;!----&gt;&lt;/sup&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;!----&gt;&lt;/span&gt;&lt;span data-path-to-node="10,2"&gt;. Any guidance would be greatly appreciated!&lt;/span&gt;&lt;/p&gt;
&lt;p&gt;&lt;br&gt;&lt;br&gt;&lt;a href="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/Project1.zip" target="_blank" rel="noopener" data-temp-id="Project1.zip-29046685"&gt;Project1.zip&lt;/a&gt; &lt;a href="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/Project-schematic.pdf" target="_blank" rel="noopener" data-temp-id="Project schematic.pdf-112005"&gt;Project schematic.pdf&lt;/a&gt;&lt;br&gt;&amp;nbsp;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA388: Output swing for unity gain</title><link>https://e2e.ti.com/thread/1692976?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 09:43:43 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:fe044730-5743-4e62-aebd-3ec4a5719c20</guid><dc:creator>Waldemar Heinrich</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692976?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692976/opa388-output-swing-for-unity-gain/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/OPA388" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA388&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;I configured my op amp as following to buffer reference for ADC. the input is free from oscillation. the output shows a voltage oscilation of 154kHz with &lt;img style="float:left;" src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/4540.grafik.png" alt="grafik.png" data-temp-id="grafik.png-13243"&gt;30mVpp. Could you explain why?&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;In the datasheet for OPA388 unity gain amp is declared as stable.&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/6318.grafik.png" alt="grafik.png" data-temp-id="grafik.png-30604"&gt;&lt;/p&gt;
&lt;p&gt;did I miss something?&lt;/p&gt;
&lt;p&gt;kind regards&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>AMC0381D: Layout Recommendation</title><link>https://e2e.ti.com/thread/1692950?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 08:33:50 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:3d77d035-2557-4149-96fd-72793c63f5a8</guid><dc:creator>Kazuki Itoh</dc:creator><slash:comments>2</slash:comments><comments>https://e2e.ti.com/thread/1692950?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692950/amc0381d-layout-recommendation/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC0381D" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC0381D&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi team,&lt;/p&gt;
&lt;p&gt;Could you please provide information regarding the recommended layout for the AMC0381D? Why is the distance from the SNSP pin guard ring to the low-side NC pin not meeting the clearance requirements? What exactly is a &amp;quot;keep-out zone&amp;quot;? In the EVM PCB layout, the GND2 copper appears not to take the keep-out zone into account.&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/8831.image.png" alt="image.png" data-temp-id="image.png-47976"&gt;&lt;/p&gt;
&lt;p&gt;As the datasheet doesn&amp;#39;t provide enough information to interpret, I&amp;#39;d appreciate more specific explanation.&lt;/p&gt;
&lt;p&gt;Best regards,&lt;br&gt;Kazuki Itoh&amp;nbsp;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA4170: Query Regarding OPA4170AIPWR Input Voltage Behavior</title><link>https://e2e.ti.com/thread/1692892?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 06:46:18 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:bfd9740b-2fb8-4d76-aaab-73e0247b0506</guid><dc:creator>Dineshkumar Jebastin</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692892?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692892/opa4170-query-regarding-opa4170aipwr-input-voltage-behavior/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/OPA4170" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;OPA4170&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;div&gt;
&lt;p&gt;Hi TI Team,&lt;/p&gt;
&lt;p&gt;We are using the &lt;strong&gt;OPA4170AIPWR&lt;/strong&gt; in our Base DIO input circuit. When no external input is applied, the input node is&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/8204.image-_2800_3_2900_.png" alt="image (3).png" data-temp-id="image (3).png-61380"&gt; pulled high to either &lt;strong&gt;12 V or 24 V&lt;/strong&gt; through the pull-up network. However, we are observing only &lt;strong&gt;~8 V&lt;/strong&gt; at the input node instead of the expected voltage.&lt;/p&gt;
&lt;p&gt;Based on the attached schematic, the measured voltages are approximately:&lt;/p&gt;
&lt;ul&gt;
&lt;li&gt;Input node (BASE_DIO_3): &lt;strong&gt;~8 V&lt;/strong&gt;&lt;/li&gt;
&lt;li&gt;Non-inverting input of OPA4170: &lt;strong&gt;~7.5 V&lt;/strong&gt;&lt;/li&gt;
&lt;li&gt;Inverting input of OPA4170: &lt;strong&gt;~2.2 V&lt;/strong&gt;&lt;/li&gt;
&lt;li&gt;Op-amp output: &lt;strong&gt;~11 V&lt;/strong&gt;&lt;/li&gt;
&lt;li&gt;BASE_DI_3: &lt;strong&gt;~3.45 V&lt;/strong&gt;&lt;/li&gt;
&lt;/ul&gt;
&lt;p&gt;Could you please help us understand:&lt;/p&gt;
&lt;ol&gt;
&lt;li&gt;What could be causing the input node to stabilize at &lt;strong&gt;~8 V&lt;/strong&gt; instead of the expected &lt;strong&gt;12 V/24 V&lt;/strong&gt; when no external input is connected?&lt;/li&gt;
&lt;li&gt;Is the &lt;strong&gt;OPA4170 input structure, bias current, input protection circuitry, or any other internal mechanism&lt;/strong&gt; contributing to this voltage drop?&lt;/li&gt;
&lt;li&gt;Are there any concerns with operating the op-amp inputs under this condition?&lt;/li&gt;
&lt;li&gt;What would be the recommended method to rectify this issue and ensure the input node reaches the intended pull-up voltage?&lt;/li&gt;
&lt;/ol&gt;
&lt;p&gt;The relevant schematic snippet is attached for reference.&lt;/p&gt;
&lt;p&gt;Thank you for your support.&lt;/p&gt;
&lt;/div&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>TAS2573EVM-DOC-CERT: The PurePath™︎ Console 3 Application</title><link>https://e2e.ti.com/thread/1692866?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 05:50:01 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:2f81fb51-fac8-4b98-9f07-8cd04e44cc4b</guid><dc:creator>zhou zhanshi</dc:creator><slash:comments>4</slash:comments><comments>https://e2e.ti.com/thread/1692866?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692866/tas2573evm-doc-cert-the-purepath-console-3-application/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; TAS2573EVM-DOC-CERT&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/product/TAS2573" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TAS2573&lt;/a&gt;&lt;/p&gt;&lt;p&gt;Our Redtail product is used the TAS2573 Amplifer,need the PurePath&amp;trade; Console 3&amp;nbsp; tool to adjust the audio data,please supply it to us&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>TLV9352: Question: For the TLV9352IDR, in the following cases, is it considered a process issue or oxidation?</title><link>https://e2e.ti.com/thread/1692815?ContentTypeID=0</link><pubDate>Tue, 27 Oct 2026 01:37:33 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:1b3a2cd1-5d85-4dce-b744-e501cb56fc68</guid><dc:creator>DANFANG HONG</dc:creator><slash:comments>3</slash:comments><comments>https://e2e.ti.com/thread/1692815?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692815/tlv9352-question-for-the-tlv9352idr-in-the-following-cases-is-it-considered-a-process-issue-or-oxidation/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/TLV9352" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TLV9352&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi,&lt;br&gt;We are currently facing the following issue and would appreciate your help in answering it:&lt;br&gt;When the original package and sealed anti-static bag were unopened, we opened 3 chips and found that 1 of them had slight yellowing on the pins (as shown in the picture).&lt;br&gt;Could you please let us know if this is a process-related issue or oxidation? Would it affect usage?&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/W7_7E007D00_758RA_2800_G_7D004000_C_25002400_O4TJJ_2900_J.png" alt=" "&gt;&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/2355398050_2D00_3337071526_2D00_09903C94E0BC2544528BF1929970B2C7.JPG" alt="2355398050-3337071526-09903C94E0BC2544528BF1929970B2C7.JPG" data-temp-id="2355398050-3337071526-09903C94E0BC2544528BF1929970B2C7.JPG-69025"&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/2355398050_2D00_3591748847_2D00_B083C3F95675906E31C2B5C0EBE2792A.JPG" alt="2355398050-3591748847-B083C3F95675906E31C2B5C0EBE2792A.JPG" data-temp-id="2355398050-3591748847-B083C3F95675906E31C2B5C0EBE2792A.JPG-61489"&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/2355398050_2D00_963140216_2D00_2F08AE2C714CBDC3FA4BE0AE20844220.JPG" alt="2355398050-963140216-2F08AE2C714CBDC3FA4BE0AE20844220.JPG" data-temp-id="2355398050-963140216-2F08AE2C714CBDC3FA4BE0AE20844220.JPG-67492"&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/T1_4000_TT_5D00_DAC_5F00_4E3HN_5D00_KN_7E00_Q_5F00_9K.JPG" alt=" "&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/XHKL0731AX_7B007E00_X73_2500_S707HLL.JPG" alt=" "&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/8OM_6000_PF_2900_1PT_2800_N28QM_7B007D005B00_ZSRQ.JPG" alt=" "&gt;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>TL331B-Q1: Requesting Level 2 PPAP</title><link>https://e2e.ti.com/thread/1692804?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 23:50:05 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:5ae7709f-e7b5-428f-95a2-a1b26891ef9d</guid><dc:creator>Federica Interrante</dc:creator><slash:comments>0</slash:comments><comments>https://e2e.ti.com/thread/1692804?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692804/tl331b-q1-requesting-level-2-ppap/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/TL331B-Q1" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TL331B-Q1&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hello, I am a parts engineer for Northrop Grumman and am looking for a level 2 PPAP for part number TL331BQDBVRQ1. Typically, I can request this data on your site but the online form is currently not working. Acquiring this data would assist us in convincing our customers to use this part in multiple designs.&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LM139AQML: PIND Cavity Height</title><link>https://e2e.ti.com/thread/1692785?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 20:08:15 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:5fbb06ee-6deb-4cb1-9ddf-4c570cde410f</guid><dc:creator>Brian  Armenta</dc:creator><slash:comments>3</slash:comments><comments>https://e2e.ti.com/thread/1692785?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692785/lm139aqml-pind-cavity-height/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/LM139AQML" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;LM139AQML&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hello, We purchase LM139AQML and we need the cavity height to establish appropriate PIND test conditions. I reviewed the datasheet but couldn&amp;#39;t find anything about the cavity height. Could you provide t&lt;span data-teams="true"&gt;he internal cavity height, including nominal value and tolerance or minimum/maximum limits, with units for this part.&lt;/span&gt;&amp;nbsp;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA181: Failure mode</title><link>https://e2e.ti.com/thread/1692782?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 19:53:15 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:237577a5-9db0-4466-8d0f-aa03a8003129</guid><dc:creator>William Deshaies1</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692782?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692782/ina181-failure-mode/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA181" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA181&lt;/a&gt;&lt;br /&gt;&lt;b&gt;Other Parts Discussed in Thread:&lt;/b&gt; &lt;a href="https://www.ti.com/product/TPS63802" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;TPS63802&lt;/a&gt;&lt;/p&gt;&lt;p&gt;Hello,&lt;/p&gt;
&lt;p&gt;I would like to confirm a possible failure mechanism with the INA181A1IDBVR.&lt;/p&gt;
&lt;p&gt;Setup:&lt;br&gt;- VS is supplied from an MCU GPIO (3.3 V when on, 0 V when off), with 0.1 uF bypass.&lt;br&gt;- REF is driven by a DAC (MCP47CVB02) at 0.5 to 1.65 V, and stays driven while VS is off. The DAC can source 6 to 14 mA into a short.&lt;br&gt;- IN+/IN- sit across a 0.05 ohm high-side shunt at 0 to 5.9 V.&lt;br&gt;- OUT drives the FB pin of a TPS63802 to regulate LED current.&lt;/p&gt;
&lt;p&gt;After some time in the field, one device&amp;#39;s output stays at 0 V regardless of sense current.&lt;/p&gt;
&lt;p&gt;Questions:&lt;br&gt;1. With VS = 0 V and REF at 0.5 to 1.65 V, does current flow into REF through an ESD structure to VS, and roughly how much would it be?&lt;br&gt;2. Can this condition cause latch-up or damage when VS is then applied?&lt;br&gt;3. Is an output stuck at 0 V consistent with that kind of damage?&lt;br&gt;4. Would a 1 to 2 kohm series resistor on REF be an acceptable fix, and what effect would it have on gain error and CMRR?&lt;/p&gt;
&lt;p&gt;Thank you,&lt;/p&gt;
&lt;p&gt;William Deshaies&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LM2903B-Q1: Request for Confirmation of ICTS Regulation Applicability</title><link>https://e2e.ti.com/thread/1692549?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 07:17:55 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:9643b265-e380-4963-b7d5-7809149ab161</guid><dc:creator>Bruce Li</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692549?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692549/lm2903b-q1-request-for-confirmation-of-icts-regulation-applicability/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/LM2903B-Q1" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;LM2903B-Q1&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi E2E Team,&lt;/p&gt;
&lt;p&gt;Good day.&lt;/p&gt;
&lt;p&gt;Custome ask below quetion:&lt;/p&gt;
&lt;p&gt;[Request for Confirmation of ICTS Regulation Applicability&lt;/p&gt;
&lt;p&gt;As the CCO for LM2903BQDGKRQ1 is conducted in China, our customer has requested confirmation as to whether this product is subject to ICTS regulations.&lt;/p&gt;
&lt;p&gt;We would appreciate your review and confirmation.&lt;/p&gt;
&lt;p&gt;Thank you in advance for your support.]&lt;/p&gt;
&lt;p&gt;When I ask GTC team, they let me to connect with the product line team.&lt;/p&gt;
&lt;p&gt;Snow case No. is CS3612953&lt;br&gt;Best Regards,&lt;br&gt;Bruce Li&lt;br&gt;Texas instruments | Customer Support Center&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>AMC23C10: AMC23C10 Switching Characteristics</title><link>https://e2e.ti.com/thread/1692547?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 07:15:21 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:2067d8af-e9d7-46ea-bfc1-2093c418fc07</guid><dc:creator>shuhei hayashi</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692547?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692547/amc23c10-amc23c10-switching-characteristics/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC23C10" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC23C10&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi All,&lt;/p&gt;
&lt;p&gt;The voltage VDD2 for each item in section 6.10 Switching Characteristics of the AMC23C10 datasheet is 3.3V.&lt;br&gt;Please kindly tell us the frequency response values ​​when VDD = 5.0V.&lt;br&gt;In other words, would you kindly tell us the MIN (ns), TYP (ns), and MAX (ns) values ​​for &amp;quot;PUSH-PULL OUTPUT&amp;quot; and &amp;quot;OPEN-DRAIN OUTPUT&amp;quot;?&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/0574.image.png" alt="image.png" data-temp-id="image.png-113179"&gt;&lt;br&gt;Best Regards,&lt;br&gt;Shuhei Hayashi,&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>AMC23C10: AMC23C10 Trip threshold error</title><link>https://e2e.ti.com/thread/1692546?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 07:12:34 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:d15bdaaf-8c23-403d-9dbc-1260227c6f31</guid><dc:creator>shuhei hayashi</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692546?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692546/amc23c10-amc23c10-trip-threshold-error/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/AMC23C10" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;AMC23C10&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p&gt;Hi All,&lt;br&gt;Would you kindly tell us the meaning of Trip threshold error under COMPARATOR in section 6.9 Electrical Characteristics of the AMC23C10 datasheet.&lt;br&gt;I understand it as follows. Please kindly tell me whether my understanding is correct.&lt;br&gt;1)INN=GND1=0V. Is it correct?&lt;br&gt;2) In the theoretical case, the following threshold formula applies.&lt;br&gt;VIN+=VINN+VHYS/2 = 0V +25mV/2= 12.5mV&lt;br&gt;VIN-=VINN+VHYS/2 = 0V - 25mV/2= &amp;nbsp;-12.5mV&lt;br&gt;The &amp;quot;Trip threshold error&amp;quot; range is from -6mV to 6mV.Therefore, I believe the following formula applies.&lt;br&gt;VIN+ = 12.5mV &amp;plusmn;6mV= 6.5mV to 18.5mV&lt;br&gt;VIN- = -12.5mV &amp;plusmn;6mV= -18.5mV to -6.5mV&lt;br&gt;The above represents the variation of the AMC23C10 comparator itself.&lt;br&gt;In other words, VIN+ varies from 6.5mV to 18.5mV, and VIN- varies from -18.5mV to -6.5mV. Is this correct?&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2e.ti.com/cfs-file/__key/communityserver-discussions-components-files/14/8883.image.png" alt="image.png" data-temp-id="image.png-32742"&gt;&lt;/p&gt;
&lt;p&gt;Best Regards,&lt;br&gt;Shuhei Hayashi,&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA241A: Customer needs to provide INA241A3QDRQ1  qualification summary</title><link>https://e2e.ti.com/thread/1692507?ContentTypeID=0</link><pubDate>Mon, 26 Oct 2026 05:21:33 GMT</pubDate><guid isPermaLink="false">cb01d8b2-d089-468d-babb-77d1d8683490:a97e2845-c8b5-49d2-9c50-27d5479d7bd3</guid><dc:creator>Bruce Li</dc:creator><slash:comments>1</slash:comments><comments>https://e2e.ti.com/thread/1692507?ContentTypeID=0</comments><wfw:commentRss>https://e2e.ti.com/support/amplifiers-group/amplifiers/f/amplifiers-forum/1692507/ina241a-customer-needs-to-provide-ina241a3qdrq1-qualification-summary/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; &lt;a href="https://www.ti.com/product/INA241A" class="internal-link folder product" title="Link to Product Folder" target="_blank"&gt;INA241A&lt;/a&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Hi E2E Team,&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;&amp;nbsp;&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Good day.&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;The customer wants the qualification summary for INA241A3QDRQ1&amp;nbsp; that can&amp;#39;t be found on ti.com,&amp;nbsp;&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;So, Could you please help&amp;nbsp; to provide it ?&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Thank you so much.&amp;nbsp;&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;&amp;nbsp;&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Snow case No. is CS3655461&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Best Regards,&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Bruce Li&lt;/p&gt;
&lt;p style="margin:0in;font-family:Calibri;font-size:11.0pt;"&gt;Texas instruments | Customer Support Center&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item></channel></rss>