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<?xml-stylesheet type="text/xsl" href="https://e2echina.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>放大器论坛 - 最近的话题</title><link>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum</link><description /><dc:language>zh-CN</dc:language><generator>Telligent Community 13</generator><lastBuildDate>Fri, 11 Sep 2026 09:53:04 GMT</lastBuildDate><atom:link rel="self" type="application/rss+xml" href="https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum" /><item><title>LF353: Significant output high-voltage difference between two LF353 device lots at ±5 V supply</title><link>https://e2echina.ti.com/thread/1094097?ContentTypeID=0</link><pubDate>Fri, 11 Sep 2026 09:11:33 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:b5ea43dc-7bfc-4e76-9681-a8118dcdb623</guid><dc:creator>Song Xue</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/1094097?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1094097/lf353-significant-output-high-voltage-difference-between-two-lf353-device-lots-at-5-v-supply/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; LF353&lt;/p&gt;&lt;p data-end="320" data-start="314"&gt;Hello,&lt;/p&gt;
&lt;p data-end="581" data-start="322"&gt;We have observed a significant difference in the high-level output voltage between two lots of TI LF353 devices in the same application, and would like to confirm whether this behavior could be expected due to different device revisions or manufacturing lots.&lt;/p&gt;
&lt;p data-end="761" data-start="583"&gt;The LF353 is powered from &lt;strong data-end="624" data-start="609"&gt;+5 V / -5 V&lt;/strong&gt; and is used as an open-loop comparator with hysteresis. The output also drives an optocoupler input through a diode and series resistor.&lt;/p&gt;
&lt;p data-end="861" data-start="763"&gt;Under the same static test condition (no input signal), we measured the following output voltages:&lt;/p&gt;
&lt;div&gt;
&lt;div&gt;
&lt;table style="width:85.3186%;height:239.422px;" data-end="1227" data-start="863"&gt;
&lt;thead data-end="923" data-start="863"&gt;
&lt;tr style="height:58.5625px;" data-end="923" data-start="863"&gt;
&lt;th style="width:34.1086%;" data-col-size="sm" data-end="871" data-start="863"&gt;Board&lt;/th&gt;
&lt;th style="width:14.656%;" data-col-size="sm" data-end="885" data-start="871"&gt;PCB Version&lt;/th&gt;
&lt;th style="width:23.369%;" data-col-size="sm" data-end="905" data-start="885"&gt;LF353 Top Marking&lt;/th&gt;
&lt;th style="width:18.7729%;" data-col-size="sm" data-end="923" data-start="905"&gt;Output Voltage&lt;/th&gt;
&lt;/tr&gt;
&lt;/thead&gt;
&lt;tbody data-end="1227" data-start="943"&gt;
&lt;tr style="height:36.1719px;" data-end="993" data-start="943"&gt;
&lt;td style="width:34.1086%;" data-col-size="sm" data-end="953" data-start="943"&gt;Board 1&lt;/td&gt;
&lt;td style="width:14.656%;" data-end="963" data-start="953" data-col-size="sm"&gt;CS-V1.0&lt;/td&gt;
&lt;td style="width:23.369%;" data-end="983" data-start="963" data-col-size="sm"&gt;LF353 TI 46M A434&lt;/td&gt;
&lt;td style="width:18.7729%;" data-end="993" data-start="983" data-col-size="sm"&gt;3.37 V&lt;/td&gt;
&lt;/tr&gt;
&lt;tr style="height:36.1719px;" data-end="1044" data-start="994"&gt;
&lt;td style="width:34.1086%;" data-col-size="sm" data-end="1004" data-start="994"&gt;Board 2&lt;/td&gt;
&lt;td style="width:14.656%;" data-end="1014" data-start="1004" data-col-size="sm"&gt;CS-V1.1&lt;/td&gt;
&lt;td style="width:23.369%;" data-end="1034" data-start="1014" data-col-size="sm"&gt;LF353 TI 46M A434&lt;/td&gt;
&lt;td style="width:18.7729%;" data-end="1044" data-start="1034" data-col-size="sm"&gt;3.35 V&lt;/td&gt;
&lt;/tr&gt;
&lt;tr style="height:36.1719px;" data-end="1095" data-start="1045"&gt;
&lt;td style="width:34.1086%;" data-col-size="sm" data-end="1055" data-start="1045"&gt;Board 3&lt;/td&gt;
&lt;td style="width:14.656%;" data-end="1065" data-start="1055" data-col-size="sm"&gt;CS-V1.1&lt;/td&gt;
&lt;td style="width:23.369%;" data-end="1085" data-start="1065" data-col-size="sm"&gt;LF353 TI 53K CL42&lt;/td&gt;
&lt;td style="width:18.7729%;" data-end="1095" data-start="1085" data-col-size="sm"&gt;4.49 V&lt;/td&gt;
&lt;/tr&gt;
&lt;tr style="height:36.1719px;" data-end="1150" data-start="1096"&gt;
&lt;td style="width:34.1086%;" data-col-size="sm" data-end="1106" data-start="1096"&gt;Board 4&lt;/td&gt;
&lt;td style="width:14.656%;" data-end="1119" data-start="1106" data-col-size="sm"&gt;ZS/JX-V1.1&lt;/td&gt;
&lt;td style="width:23.369%;" data-end="1139" data-start="1119" data-col-size="sm"&gt;LF353 TI 53K CL42&lt;/td&gt;
&lt;td style="width:18.7729%;" data-end="1150" data-start="1139" data-col-size="sm"&gt;4.747 V&lt;/td&gt;
&lt;/tr&gt;
&lt;tr style="height:36.1719px;" data-end="1227" data-start="1151"&gt;
&lt;td style="width:34.1086%;" data-col-size="sm" data-end="1184" data-start="1151"&gt;Board 4, after replacing LF353&lt;/td&gt;
&lt;td style="width:14.656%;" data-end="1197" data-start="1184" data-col-size="sm"&gt;ZS/JX-V1.1&lt;/td&gt;
&lt;td style="width:23.369%;" data-end="1217" data-start="1197" data-col-size="sm"&gt;LF353 TI 46M A434&lt;/td&gt;
&lt;td style="width:18.7729%;" data-end="1227" data-start="1217" data-col-size="sm"&gt;3.59 V&lt;/td&gt;
&lt;/tr&gt;
&lt;/tbody&gt;
&lt;/table&gt;
&lt;/div&gt;
&lt;/div&gt;
&lt;p data-end="1496" data-start="1229"&gt;The most important observation is from &lt;strong data-end="1279" data-start="1268"&gt;Board 4&lt;/strong&gt;. We replaced only the LF353 device on the same PCB, without changing the surrounding circuit. The output voltage changed from approximately &lt;strong data-end="1495" data-start="1420"&gt;4.747 V with the &amp;quot;53K CL42&amp;quot; device to 3.59 V with the &amp;quot;46M A434&amp;quot; device&lt;/strong&gt;.&lt;/p&gt;
&lt;p data-end="1579" data-start="1498"&gt;Therefore, the difference appears to follow the LF353 device rather than the PCB.&lt;/p&gt;
&lt;p data-end="1878" data-start="1581"&gt;Both devices are marked as TI LF353. Since the LF353 is not a rail-to-rail output amplifier, the approximately 3.3&amp;ndash;3.6 V output level at a +5 V supply appears reasonable to us. However, the approximately 4.5&amp;ndash;4.75 V output level of the &amp;quot;53K CL42&amp;quot; devices is much closer to the positive supply rail.&lt;/p&gt;
&lt;p data-end="1923" data-start="1880"&gt;Could TI please help clarify the following?&lt;/p&gt;
&lt;ol data-end="2451" data-start="1925"&gt;
&lt;li data-end="2022" data-start="1925" data-section-id="1c53qlc"&gt;Are &lt;strong data-end="1946" data-start="1932"&gt;&amp;quot;46M A434&amp;quot;&lt;/strong&gt; and &lt;strong data-end="1965" data-start="1951"&gt;&amp;quot;53K CL42&amp;quot;&lt;/strong&gt; valid TI LF353 top markings / lot or traceability codes?&lt;/li&gt;
&lt;li data-end="2115" data-start="2023" data-section-id="mnx5vj"&gt;Could these devices correspond to different silicon revisions or manufacturing processes?&lt;/li&gt;
&lt;li data-end="2240" data-start="2116" data-section-id="1k6f3pb"&gt;Is an output high level of approximately &lt;strong data-end="2193" data-start="2160"&gt;4.5&amp;ndash;4.75 V with a +5 V supply&lt;/strong&gt; expected for any TI LF353 revision under load?&lt;/li&gt;
&lt;li data-end="2350" data-start="2241" data-section-id="7prd8h"&gt;Is the observed difference between approximately &lt;strong data-end="2312" data-start="2293"&gt;3.4 V and 4.7 V&lt;/strong&gt; within the expected device variation?&lt;/li&gt;
&lt;li data-end="2451" data-start="2351" data-section-id="hohtve"&gt;Are there any additional measurements we should perform to identify the cause of this difference?&lt;/li&gt;
&lt;/ol&gt;
&lt;p data-end="2597" data-start="2453"&gt;We can provide the schematic, photographs of the device markings, supply voltages, output load current, and additional measurements if required.&lt;br /&gt;&lt;br /&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/5611.image.png" alt="image.png" data-temp-id="image.png-142135" /&gt;&lt;br /&gt;&lt;br /&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/4062.image.png" alt="image.png" data-temp-id="image.png-484150" /&gt;&lt;/p&gt;
&lt;p data-end="2609" data-start="2599"&gt;&amp;nbsp;&lt;/p&gt;
&lt;p data-end="2609" data-start="2599"&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/6281.image.png" alt="image.png" data-temp-id="image.png-2899979" /&gt;&lt;/p&gt;
&lt;p data-end="2609" data-start="2599"&gt;&amp;nbsp;&lt;/p&gt;
&lt;p data-end="2609" data-start="2599"&gt;Thank you.&lt;/p&gt;</description></item><item><title>RE: LF353: Significant output high-voltage difference between two LF353 device lots at ±5 V supply</title><link>https://e2echina.ti.com/thread/3937929?ContentTypeID=1</link><pubDate>Fri, 11 Sep 2026 09:53:04 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:956fca18-330d-43c5-b83c-6df959fdb43c</guid><dc:creator>Vivian Gao</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3937929?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1094097/lf353-significant-output-high-voltage-difference-between-two-lf353-device-lots-at-5-v-supply/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;感谢您关注TI产品。我们正在核实您的问题，请耐心等待我们的回复。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: LOG114: The recommended circuit in the datasheet's typical application, which generates ±5V power from a 3.3V power supply, can't support the normal operation of LOG114</title><link>https://e2echina.ti.com/thread/3937904?ContentTypeID=1</link><pubDate>Fri, 11 Sep 2026 06:40:54 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:b1ed72c3-9145-4a27-b4bb-6a4c8dcab188</guid><dc:creator>Vivian Gao</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3937904?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1092249/log114-the-recommended-circuit-in-the-datasheet-s-typical-application-which-generates-5v-power-from-a-3-3v-power-supply-can-t-support-the-normal-operation-of-log114/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;br /&gt;Thank you for your attention to TI products. We are verifying your issue, please wait for our reply.&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LOG114: The recommended circuit in the datasheet's typical application, which generates ±5V power from a 3.3V power supply, can't support the normal operation of LOG114</title><link>https://e2echina.ti.com/thread/1092249?ContentTypeID=0</link><pubDate>Wed, 02 Sep 2026 05:20:14 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:be581181-babe-4a27-9665-c33691ef3d95</guid><dc:creator>Xu Ricardo</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/1092249?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1092249/log114-the-recommended-circuit-in-the-datasheet-s-typical-application-which-generates-5v-power-from-a-3-3v-power-supply-can-t-support-the-normal-operation-of-log114/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; LOG114&lt;/p&gt;&lt;p&gt;I used the recommended circuit to power the LOG114 with &amp;plusmn;5V, but it could not support the normal operation of the LOG114. I then directly used an external power supply to provide 5V to this buck-boost circuit. Using a current probe with an oscilloscope to measure, I found that the LOG114 requires a current of 74mA. I checked the TPS60400 datasheet and found that its maximum output current is 60mA, so the preliminary judgment is that the cause is insufficient output current. However, the operating current of the LOG114 is 10mA, which differs significantly from the actual measurement. What could be the reason for this?&lt;/p&gt;</description></item><item><title>BUF802RGTEVM: BUF802芯片输出不平</title><link>https://e2echina.ti.com/thread/1093459?ContentTypeID=0</link><pubDate>Tue, 08 Sep 2026 12:23:05 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:8893ab34-8878-4df5-a7f4-071fb991c715</guid><dc:creator>kang chen</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/1093459?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1093459/buf802rgtevm-buf802/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; BUF802RGTEVM&lt;/p&gt;&lt;p&gt;BUF802之前信号如下：&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/c3678647_2D00_546e_2D00_4bed_2D00_8924_2D00_9892015ca728.png" alt="c3678647-546e-4bed-8924-9892015ca728.png" data-temp-id="c3678647-546e-4bed-8924-9892015ca728.png-159170" /&gt;&lt;/p&gt;
&lt;p&gt;BUF802输出信号如下：&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/71f6fac717f776966545ea4a13890b22.png" alt="71f6fac717f776966545ea4a13890b22.png" data-temp-id="71f6fac717f776966545ea4a13890b22.png-368993" /&gt;&lt;/p&gt;
&lt;p&gt;使用的复合环路模式，原理图如下所示&lt;/p&gt;
&lt;p&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/a099b76d_2D00_c02d_2D00_4943_2D00_8c5d_2D00_a11dfea88838.png" alt="a099b76d-c02d-4943-8c5d-a11dfea88838.png" data-temp-id="a099b76d-c02d-4943-8c5d-a11dfea88838.png-31471" /&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;输出波形不平（下凹）的问题出在哪？&lt;/p&gt;</description></item><item><title>RE: BUF802RGTEVM: BUF802芯片输出不平</title><link>https://e2echina.ti.com/thread/3937900?ContentTypeID=1</link><pubDate>Fri, 11 Sep 2026 06:30:02 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:3e7933d7-524f-4559-8628-08d12bda7603</guid><dc:creator>Daniel</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3937900?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1093459/buf802rgtevm-buf802/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;您好&lt;/p&gt;
&lt;p&gt;已经收到了您的案例，调查需要些时间，感谢您的耐心等待&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: OPA549-HIREL: 封装问题</title><link>https://e2echina.ti.com/thread/3937015?ContentTypeID=1</link><pubDate>Thu, 10 Sep 2026 01:56:14 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:e7acd1c0-c648-414e-bd76-0412ae383189</guid><dc:creator>Vivian Gao</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3937015?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1093287/opa549-hirel/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;不建议，因为无法手动成型无法确认会不会让芯片内部连接受损。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>OPA549-HIREL: 封装问题</title><link>https://e2echina.ti.com/thread/1093287?ContentTypeID=0</link><pubDate>Mon, 07 Sep 2026 08:17:09 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:16eed4b9-5d09-4799-a40f-0ab80302aa02</guid><dc:creator>Zhou Zhou Shuangwu</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/1093287?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1093287/opa549-hirel/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; OPA549-HIREL&lt;/p&gt;&lt;p&gt;OPA549MKVC的引脚能否掰成OPA549T那样的&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/ab6ed4e5754ac0a0fec3b0b9cac3be99.png" alt="ab6ed4e5754ac0a0fec3b0b9cac3be99.png" width="170" height="171" data-temp-id="ab6ed4e5754ac0a0fec3b0b9cac3be99.png-164333" /&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/f3820df6e02a70c01f8bba8345d13551.png" alt="f3820df6e02a70c01f8bba8345d13551.png" width="172" height="174" data-temp-id="f3820df6e02a70c01f8bba8345d13551.png-177962" /&gt;就是把前面这个掰成后面这样焊上去&amp;nbsp;&lt;/p&gt;</description></item><item><title>TIDA-060029: 参考设计2.3.2.1章节中传递函数的计算是否有误</title><link>https://e2echina.ti.com/thread/1091908?ContentTypeID=0</link><pubDate>Fri, 28 Aug 2026 02:06:30 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:034d9545-ee2e-4f59-aed4-76d3e0aac0e6</guid><dc:creator>Alex Liu</dc:creator><slash:comments>3</slash:comments><comments>https://e2echina.ti.com/thread/1091908?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091908/tida-060029-2-3-2-1/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; TIDA-060029&lt;/p&gt;&lt;p&gt;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/6761.image.png" alt="image.png" width="547" height="354" data-temp-id="image.png-172683" /&gt;&lt;/p&gt;
&lt;p&gt;这里列出的传递函数和其极点与零点似乎对不上，&lt;/p&gt;
&lt;p&gt;如果函数（4）是正确的，那么极点和零点应该是：&lt;/p&gt;
&lt;p&gt;零点wz=1/RgCx&lt;/p&gt;
&lt;p&gt;极点wp=1/（Rf+Rg）Cx&lt;/p&gt;
&lt;p&gt;我自己的计算的传递函数为，&lt;/p&gt;
&lt;p&gt;1/&amp;beta;=1+（Rf+Rg）SCx/1＋SRgCx&lt;/p&gt;
&lt;p&gt;这个结果和图 2-8 中展示的波特图也是可以对上的，&lt;/p&gt;
&lt;p&gt;因此我怀疑2.3.2.1的传递函数，分子和分母写反了。&lt;/p&gt;</description></item><item><title>RE: TIDA-060029: 参考设计2.3.2.1章节中传递函数的计算是否有误</title><link>https://e2echina.ti.com/thread/3931343?ContentTypeID=1</link><pubDate>Fri, 04 Sep 2026 01:13:47 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:e09d9e37-bee8-419f-b963-b8ace364c54c</guid><dc:creator>Alex Liu</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3931343?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091908/tida-060029-2-3-2-1/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;谢谢确认，那你们什么时候更新一下这篇参考设计吧&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: TIDA-060029: 参考设计2.3.2.1章节中传递函数的计算是否有误</title><link>https://e2echina.ti.com/thread/3931335?ContentTypeID=1</link><pubDate>Fri, 04 Sep 2026 00:30:30 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:f39ade1f-0975-48bb-9c5a-195a0a04230d</guid><dc:creator>Eirwen</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3931335?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091908/tida-060029-2-3-2-1/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;您的计算应该是正确的。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: TINA-TI_SIMP_CHINESE: INA826 仿真相位裕度不够?</title><link>https://e2echina.ti.com/thread/3931157?ContentTypeID=1</link><pubDate>Mon, 31 Aug 2026 03:22:23 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:3e8f0f82-0187-4580-886e-51d2babe4e77</guid><dc:creator>chen emmy</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3931157?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091449/tina-ti_simp_chinese-ina826/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;img style="max-height:240px;max-width:320px;" src="https://e2echina.ti.com/resized-image/__size/640x480/__key/communityserver-discussions-components-files/52/pastedimage1788141099410v1.png" alt=" " /&gt;&lt;img style="max-height:240px;max-width:320px;" src="https://e2echina.ti.com/resized-image/__size/640x480/__key/communityserver-discussions-components-files/52/pastedimage1788141269488v2.png" alt=" " /&gt;谢谢 Vivian的解答。第一张张图片是参考TI网站上的参考设计，应该没有问题，第二张图是参考设计里的截图，和我仿真的结果一样。第二张图里的测试条件和datasheet里标注的测试条件的确不相同。数据手册里典型值G=100时的-3dB带宽60kHZ,和仿真结果差不多。&lt;img style="max-height:240px;max-width:320px;" src="https://e2echina.ti.com/resized-image/__size/640x480/__key/communityserver-discussions-components-files/52/pastedimage1788142057341v3.png" alt=" " /&gt;&amp;nbsp; &amp;nbsp; &amp;nbsp;想看看下图电路中U1的相位裕度，请问该怎么仿真查看呢？附上仿真电路。谢谢&lt;a href="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/_296E65882B003E652759F8764D4FD588A65E_.TSC"&gt;e2echina.ti.com/.../_296E65882B003E652759F8764D4FD588A65E_.TSC&lt;/a&gt;&lt;img style="max-height:240px;max-width:320px;" src="https://e2echina.ti.com/resized-image/__size/640x480/__key/communityserver-discussions-components-files/52/pastedimage1788146188052v4.png" alt=" " /&gt;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>TINA-TI_SIMP_CHINESE: INA826 仿真相位裕度不够?</title><link>https://e2echina.ti.com/thread/1091449?ContentTypeID=0</link><pubDate>Wed, 26 Aug 2026 05:55:34 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:572b79fa-be86-4df2-9a31-25f22d559f81</guid><dc:creator>chen emmy</dc:creator><slash:comments>3</slash:comments><comments>https://e2echina.ti.com/thread/1091449?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091449/tina-ti_simp_chinese-ina826/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; TINA-TI_SIMP_CHINESE&lt;/p&gt;&lt;p&gt;大家好！用INA826的参考设计仿真相位裕度时，出现图片中的-271.97&amp;deg;，按照相位裕度的定义，PM=180&amp;deg;+0dB处频率所对应的相位，那PM=180&amp;deg;+(-271.97&amp;deg;）=-91.97&amp;deg;，这说明相位裕度不够。但这是参考电路，应该不会有问题，那到底哪里有问题？谢谢。&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/0676._FE564772_.png" alt=" " /&gt;&lt;/p&gt;
&lt;p&gt;仿真出来的增益图和参考设计中的截图（如下图）相同，说明仿真的原理图没有问题。为什么相位裕度不够？要怎么解释比较合理？&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/4300._FE564772_.png" alt=" " /&gt;&lt;/p&gt;</description></item><item><title>RE: TINA-TI_SIMP_CHINESE: INA826 仿真相位裕度不够?</title><link>https://e2echina.ti.com/thread/3931137?ContentTypeID=1</link><pubDate>Mon, 31 Aug 2026 01:08:28 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:28aad4da-bc6e-46c1-a231-3f82242b5593</guid><dc:creator>Vivian Gao</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3931137?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091449/tina-ti_simp_chinese-ina826/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;这不是参考设计出问题，也不是仿真出错，而是分析方法用错了对象：把&amp;quot;闭环增益-相位响应&amp;quot;套用了只适用于&amp;quot;开环环路增益&amp;quot;的相位裕度公式。&lt;br /&gt;对于像INA826这种反馈环完全集成在芯片内部、无法从外部访问的仪表放大器，TI已经在IC设计阶段保证了内部环路的稳定性，用户无法也不需要在TINA-TI里重新验证&amp;quot;相位裕度&amp;quot;。&lt;br /&gt;您真正应该关注、且数据手册给出的指标是闭环带宽（datasheet: G=1时1MHz，G=100时60kHz），而不是自行推算相位裕度。您截图里RG=499&amp;Omega;对应G=100，仿真中0dB穿越点在~2.29MHz，比数据手册典型60kHz带宽高出不少的原因，可能是TINA-TI宏模型/测试条件（负载、AC小信号设置）与数据手册标准测试条件不同，这个可以单独核对，但与&amp;quot;相位裕度为负&amp;quot;无关，那个数字本身就是无意义的。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LM2901: PIN 脚颜色不一样</title><link>https://e2echina.ti.com/thread/1091911?ContentTypeID=0</link><pubDate>Fri, 28 Aug 2026 02:57:48 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:771600cd-56bf-48ba-9050-54afdd2bb3e2</guid><dc:creator>sharry-yao yao</dc:creator><slash:comments>2</slash:comments><comments>https://e2echina.ti.com/thread/1091911?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091911/lm2901-pin/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; LM2901&lt;/p&gt;&lt;p&gt;左图 D/C 2435 PIN 银白色； 下图右 D/C 2606+5，整盘来料，PIN 暗色&lt;/p&gt;
&lt;p&gt;&lt;img 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" width="789" height="521" border="0" alt=" " /&gt;&lt;/p&gt;</description></item><item><title>RE: LM2901: PIN 脚颜色不一样</title><link>https://e2echina.ti.com/thread/3930092?ContentTypeID=1</link><pubDate>Fri, 28 Aug 2026 04:36:58 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:45844052-3b52-482e-a49c-43f3cf76b02c</guid><dc:creator>Eirwen</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3930092?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091911/lm2901-pin/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;请按照以下链接联系客户支持中心，会有客服为您提供帮助：&lt;br /&gt;&lt;a href="https://ticsc.service-now.com/csm"&gt;ticsc.service-now.com/csm&lt;/a&gt;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: LM2901: PIN 脚颜色不一样</title><link>https://e2echina.ti.com/thread/3930085?ContentTypeID=1</link><pubDate>Fri, 28 Aug 2026 03:00:44 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:646aa619-91c6-4278-ab41-b18406ad4692</guid><dc:creator>FRANK1</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3930085?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091911/lm2901-pin/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;感谢您对TI产品的关注！ 关于你的咨询，我们正在确认您的问题，感谢您的耐心等待。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: TIDA-060029: 参考设计2.3.2.1章节中传递函数的计算是否有误</title><link>https://e2echina.ti.com/thread/3930078?ContentTypeID=1</link><pubDate>Fri, 28 Aug 2026 02:11:00 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:acc48560-40b0-4e96-8c6b-48a8650c4e97</guid><dc:creator>Eirwen</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3930078?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091908/tida-060029-2-3-2-1/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;已经收到了您的案例，调查需要些时间，感谢您的耐心等待。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>INA381-Q1: INA381电路开发</title><link>https://e2echina.ti.com/thread/1090879?ContentTypeID=0</link><pubDate>Fri, 21 Aug 2026 06:35:42 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:f20cf8c6-4645-4bc5-9c37-b327ca8b70fb</guid><dc:creator>zuotao xu</dc:creator><slash:comments>2</slash:comments><comments>https://e2echina.ti.com/thread/1090879?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1090879/ina381-q1-ina381/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; INA381-Q1&lt;/p&gt;&lt;p&gt;如果我的电源地只能放在IN+（电池正极端），那么这个电路应该如何应用，还是说这颗芯片只能应用于GND在电池负极的情况。或者有没有其他的类似芯片可以满足要求。&amp;nbsp;&lt;img src="https://e2echina.ti.com/cfs-file/__key/communityserver-discussions-components-files/52/_014F1A4EAE5FE14F2A62FE565F00_1787294037594.png" alt=" " /&gt;&lt;/p&gt;</description></item><item><title>RE: INA381-Q1: INA381电路开发</title><link>https://e2echina.ti.com/thread/3929179?ContentTypeID=1</link><pubDate>Thu, 27 Aug 2026 02:41:59 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:7768350a-193b-4498-a55a-5c2330d5ac83</guid><dc:creator>Eirwen</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3929179?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1090879/ina381-q1-ina381/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;负载load那里，IN+接地，IN-是多少？您看下可能无法满足共模输入电压。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: TINA-TI_SIMP_CHINESE: INA826 仿真相位裕度不够?</title><link>https://e2echina.ti.com/thread/3928291?ContentTypeID=1</link><pubDate>Wed, 26 Aug 2026 09:14:48 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:aebbcca3-368a-4d9c-8090-47ce3b62d63b</guid><dc:creator>Eirwen</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3928291?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091449/tina-ti_simp_chinese-ina826/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;已经收到了您的案例，调查需要些时间，感谢您的耐心等待。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>RE: LM2901: 请提供PCN</title><link>https://e2echina.ti.com/thread/3927225?ContentTypeID=1</link><pubDate>Tue, 25 Aug 2026 07:43:31 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:048791b8-f5aa-4c8d-988b-da856429d43a</guid><dc:creator>Lydia</dc:creator><slash:comments>0</slash:comments><comments>https://e2echina.ti.com/thread/3927225?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091146/lm2901-pcn/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&amp;nbsp;您好，&lt;/p&gt;
&lt;p&gt;TI 论坛旨在解决客户在使用TI产品过程中遇到的技术问题。关于PCN问题，建议您请按照以下方式联系客户支持部门，会有客服为您提供帮助。&lt;br /&gt;打开链接&lt;a href="https://www.ti.com.cn/zh-cn/info/customer-support.html"&gt;www.ti.com.cn/.../customer-support.html&lt;/a&gt;&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>LM2901: 请提供PCN</title><link>https://e2echina.ti.com/thread/1091146?ContentTypeID=0</link><pubDate>Tue, 25 Aug 2026 07:39:50 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:754a74c8-a4f9-41dd-8171-4c6f47983dca</guid><dc:creator>sharry-yao yao</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/1091146?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1091146/lm2901-pcn/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; LM2901&lt;/p&gt;&lt;p&gt;&lt;span style="font-size:10.5pt;font-family:Calibri, sans-serif;"&gt;D/C 2435&amp;nbsp;&lt;/span&gt;&lt;span&gt;，&lt;/span&gt;&lt;span style="font-size:10.5pt;font-family:Calibri, sans-serif;"&gt; PIN &lt;/span&gt;&lt;span&gt;银白色；&lt;/span&gt;&lt;span style="font-size:10.5pt;font-family:Calibri, sans-serif;"&gt; &lt;/span&gt;&lt;span style="font-size:10.5pt;font-family:Calibri, sans-serif;"&gt;&amp;nbsp;D/C 2606+5&lt;/span&gt;&lt;span&gt;，&lt;/span&gt;&lt;span style="font-size:10.5pt;font-family:Calibri, sans-serif;"&gt;PIN &lt;/span&gt;&lt;span&gt;暗色,颜色不一样，中间颜色变化请提供PCN&lt;/span&gt;&lt;/p&gt;</description></item><item><title>RE: INA381-Q1: INA381电路开发</title><link>https://e2echina.ti.com/thread/3926442?ContentTypeID=1</link><pubDate>Fri, 21 Aug 2026 06:43:18 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:04f302ef-8ef8-4b2b-863b-047e21916173</guid><dc:creator>Eirwen</dc:creator><slash:comments>1</slash:comments><comments>https://e2echina.ti.com/thread/3926442?ContentTypeID=1</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1090879/ina381-q1-ina381/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;已经收到了您的案例，调查需要些时间，感谢您的耐心等待。&lt;/p&gt;&lt;div style="clear:both;"&gt;&lt;/div&gt;</description></item><item><title>PGA280: PGA280 断线检测问题</title><link>https://e2echina.ti.com/thread/1089843?ContentTypeID=0</link><pubDate>Sat, 15 Aug 2026 04:29:29 GMT</pubDate><guid isPermaLink="false">91561404-af28-475a-b96b-cb6cbaadd097:8608728f-9675-4482-be3b-25e4d0e54a88</guid><dc:creator>guangyi chen</dc:creator><slash:comments>3</slash:comments><comments>https://e2echina.ti.com/thread/1089843?ContentTypeID=0</comments><wfw:commentRss>https://e2echina.ti.com/support/amplifiers/f/amplifiers-forum/1089843/pga280-pga280/rss?ContentTypeId=0</wfw:commentRss><description>&lt;p&gt;&lt;b&gt;Part Number:&lt;/b&gt; PGA280&lt;/p&gt;&lt;p&gt;PGA280 如何进行双线和单线 断线检查的，具体步骤有哪些？在每一步中具体关闭或打开A1/2&amp;nbsp; B1 /2 C1/2内部的MUX的哪些开关？&lt;/p&gt;</description></item></channel></rss>