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    <title>S32KのトピックS32K46 CAN 2.0 Sample point</title>
    <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091661#M7928</link>
    <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;I have not found the classical CAN (not FD CAN) sample point in S32K-RM.&lt;/P&gt;&lt;P&gt;So which method should be used to calculate classical CAN sample point below?&lt;/P&gt;&lt;P&gt;1).&lt;SPAN style="display: inline !important; float: none; background-color: #ffffff; color: #3399ea; font-family: 'Microsoft YaHei','SF Pro Display',Roboto,Noto,Arial,'PingFang SC',sans-serif; font-size: 16px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; orphans: 2; overflow-wrap: break-word; text-align: left; text-decoration: none; text-indent: 0px; text-transform: none; -webkit-text-stroke-width: 0px; white-space: normal; word-spacing: 0px;"&gt;（1+TSEG1）/(1+TSEG1+TSEG2)&lt;/SPAN&gt;&lt;IMG /&gt;&lt;/P&gt;&lt;P&gt;2.&amp;nbsp;&lt;SPAN style="display: inline !important; float: none; background-color: #ffffff; color: #3399ea; font-family: 'Microsoft YaHei','SF Pro Display',Roboto,Noto,Arial,'PingFang SC',sans-serif; font-size: 16px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; orphans: 2; overflow-wrap: break-word; text-align: left; text-decoration: none; text-indent: 0px; text-transform: none; -webkit-text-stroke-width: 0px; white-space: normal; word-spacing: 0px;"&gt;（1+TSEG1+PROP_SEG）/(1+TSEG1+PROP_SEG+TSEG2)&lt;/SPAN&gt;&lt;IMG /&gt;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
    <pubDate>Tue, 28 Jul 2020 01:14:49 GMT</pubDate>
    <dc:creator>玉敏111田</dc:creator>
    <dc:date>2020-07-28T01:14:49Z</dc:date>
    <item>
      <title>S32K46 CAN 2.0 Sample point</title>
      <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091661#M7928</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;I have not found the classical CAN (not FD CAN) sample point in S32K-RM.&lt;/P&gt;&lt;P&gt;So which method should be used to calculate classical CAN sample point below?&lt;/P&gt;&lt;P&gt;1).&lt;SPAN style="display: inline !important; float: none; background-color: #ffffff; color: #3399ea; font-family: 'Microsoft YaHei','SF Pro Display',Roboto,Noto,Arial,'PingFang SC',sans-serif; font-size: 16px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; orphans: 2; overflow-wrap: break-word; text-align: left; text-decoration: none; text-indent: 0px; text-transform: none; -webkit-text-stroke-width: 0px; white-space: normal; word-spacing: 0px;"&gt;（1+TSEG1）/(1+TSEG1+TSEG2)&lt;/SPAN&gt;&lt;IMG /&gt;&lt;/P&gt;&lt;P&gt;2.&amp;nbsp;&lt;SPAN style="display: inline !important; float: none; background-color: #ffffff; color: #3399ea; font-family: 'Microsoft YaHei','SF Pro Display',Roboto,Noto,Arial,'PingFang SC',sans-serif; font-size: 16px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; orphans: 2; overflow-wrap: break-word; text-align: left; text-decoration: none; text-indent: 0px; text-transform: none; -webkit-text-stroke-width: 0px; white-space: normal; word-spacing: 0px;"&gt;（1+TSEG1+PROP_SEG）/(1+TSEG1+PROP_SEG+TSEG2)&lt;/SPAN&gt;&lt;IMG /&gt;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Tue, 28 Jul 2020 01:14:49 GMT</pubDate>
      <guid>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091661#M7928</guid>
      <dc:creator>玉敏111田</dc:creator>
      <dc:date>2020-07-28T01:14:49Z</dc:date>
    </item>
    <item>
      <title>Re: S32K46 CAN 2.0 Sample point</title>
      <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091662#M7929</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi&amp;nbsp;玉敏111 田,&lt;/P&gt;&lt;P&gt;Please refer the &lt;EM&gt;Figure 55-7. Segments within the bit time (example using CTRL1 bit timing variables for Classical CAN format)&lt;/EM&gt; of &lt;STRONG&gt;S32K-RM&lt;/STRONG&gt;.&lt;/P&gt;&lt;P&gt;&lt;SPAN style="color: #3399ea; background-color: #ffffff;"&gt;（1+TSEG1）/(1+TSEG1+TSEG2)&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;SPAN style="color: #3399ea; background-color: #ffffff;"&gt;&lt;SPAN&gt;（1+PROPSEG+PSEG1+2）/(&lt;SPAN style="background-color: #ffffff;"&gt;1+PROPSEG+PSEG1+2 + PSEG2+1&lt;/SPAN&gt;)&lt;/SPAN&gt;&lt;/SPAN&gt;&lt;/P&gt;&lt;P&gt;&lt;span class="lia-inline-image-display-wrapper" image-alt="Figure 55-7. Segments within the bit time (example using CTRL1 bit timing variables for Classical CAN format).png"&gt;&lt;img src="https://community.nxp.com/t5/image/serverpage/image-id/107794iE441256AE36FE6D1/image-size/large?v=v2&amp;amp;px=999" role="button" title="Figure 55-7. Segments within the bit time (example using CTRL1 bit timing variables for Classical CAN format).png" alt="Figure 55-7. Segments within the bit time (example using CTRL1 bit timing variables for Classical CAN format).png" /&gt;&lt;/span&gt;&lt;BR /&gt;By the way, the Processor Expert will calculate sample point automatically.&lt;/P&gt;&lt;P&gt;&lt;span class="lia-inline-image-display-wrapper" image-alt="sample point example.png"&gt;&lt;img src="https://community.nxp.com/t5/image/serverpage/image-id/107665i15F350B8125699E7/image-size/large?v=v2&amp;amp;px=999" role="button" title="sample point example.png" alt="sample point example.png" /&gt;&lt;/span&gt;&lt;/P&gt;&lt;P&gt;Best Regards,&lt;/P&gt;&lt;P&gt;Robin&lt;/P&gt;&lt;P&gt;&amp;nbsp;&lt;/P&gt;&lt;P&gt;-----------------------------------------------------------------------------------------------------------------------&lt;BR /&gt;Note: If this post answers your question, please click the Correct Answer button. Thank you!&lt;BR /&gt;-----------------------------------------------------------------------------------------------------------------------&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Tue, 28 Jul 2020 02:40:04 GMT</pubDate>
      <guid>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091662#M7929</guid>
      <dc:creator>Robin_Shen</dc:creator>
      <dc:date>2020-07-28T02:40:04Z</dc:date>
    </item>
    <item>
      <title>Re: S32K46 CAN 2.0 Sample point</title>
      <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091663#M7930</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Hi Robin,&lt;/P&gt;&lt;P&gt;Thanks for your reply.&lt;/P&gt;&lt;P&gt;When I calculated the sample point ,I found that the PSEG1 in Figure 55-7 was the same with Phase Buffer Segment 1 in S32K-RM&amp;nbsp; rather than PSEG1 in S32K-RM.&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;&lt;IMG 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" /&gt;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Tue, 28 Jul 2020 02:59:31 GMT</pubDate>
      <guid>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091663#M7930</guid>
      <dc:creator>玉敏111田</dc:creator>
      <dc:date>2020-07-28T02:59:31Z</dc:date>
    </item>
    <item>
      <title>Re: S32K46 CAN 2.0 Sample point</title>
      <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091664#M7931</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;&lt;span class="lia-inline-image-display-wrapper" image-alt="S32K-RM.png"&gt;&lt;img src="https://community.nxp.com/t5/image/serverpage/image-id/107905iB1796B010704422C/image-size/large?v=v2&amp;amp;px=999" role="button" title="S32K-RM.png" alt="S32K-RM.png" /&gt;&lt;/span&gt;&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Tue, 28 Jul 2020 03:02:47 GMT</pubDate>
      <guid>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091664#M7931</guid>
      <dc:creator>玉敏111田</dc:creator>
      <dc:date>2020-07-28T03:02:47Z</dc:date>
    </item>
    <item>
      <title>Re: S32K46 CAN 2.0 Sample point</title>
      <link>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091665#M7932</link>
      <description>&lt;HTML&gt;&lt;HEAD&gt;&lt;/HEAD&gt;&lt;BODY&gt;&lt;P&gt;Sorry&lt;/P&gt;&lt;P&gt;I didn't understand what you mean.&lt;/P&gt;&lt;P&gt;For example:&lt;/P&gt;&lt;P&gt;.propSeg = 7,&lt;BR /&gt; .phaseSeg1 = 4,&lt;BR /&gt; .phaseSeg2 = 1,&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P&gt;sample point&amp;nbsp;=&lt;SPAN style="color: #3399ea; background-color: #ffffff;"&gt;（1+Time Segment 1）/(1+Time Segment 1+Time Segment 2)=&lt;/SPAN&gt;（1+PROPSEG+PSEG1+2）/(1+PROPSEG+PSEG1+2 + PSEG2+1) = (1+7+4+2)/&amp;nbsp;&amp;nbsp;(1+7+4+2&amp;nbsp; +1+1)=87.5%&lt;/P&gt;&lt;P&gt;&lt;span class="lia-inline-image-display-wrapper" image-alt="sample point.png"&gt;&lt;img src="https://community.nxp.com/t5/image/serverpage/image-id/109233i6465B5CE65A43AA6/image-size/large?v=v2&amp;amp;px=999" role="button" title="sample point.png" alt="sample point.png" /&gt;&lt;/span&gt;&lt;/P&gt;&lt;P&gt;&lt;/P&gt;&lt;P style="color: #51626f; background-color: #ffffff; border: 0px;"&gt;Best Regards,&lt;/P&gt;&lt;P style="color: #51626f; background-color: #ffffff; border: 0px;"&gt;Robin&lt;/P&gt;&lt;P style="color: #51626f; background-color: #ffffff; border: 0px;"&gt;&amp;nbsp;&lt;/P&gt;&lt;P style="color: #51626f; background-color: #ffffff; border: 0px;"&gt;-----------------------------------------------------------------------------------------------------------------------&lt;BR /&gt;Note: If this post answers your question, please click the Correct Answer button. Thank you!&lt;BR /&gt;-----------------------------------------------------------------------------------------------------------------------&lt;/P&gt;&lt;/BODY&gt;&lt;/HTML&gt;</description>
      <pubDate>Wed, 29 Jul 2020 07:39:37 GMT</pubDate>
      <guid>https://community.nxp.com/t5/S32K/S32K46-CAN-2-0-Sample-point/m-p/1091665#M7932</guid>
      <dc:creator>Robin_Shen</dc:creator>
      <dc:date>2020-07-29T07:39:37Z</dc:date>
    </item>
  </channel>
</rss>

