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The post 每周问答丨示波器是如何做到带宽高?GHz的同时,保证其输入阻抗能?MΩ的? appeared first on Siglent Website.

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The post 每周问答丨示波器测出波特图后如何获取穿越频率的数值? appeared first on Siglent Website.

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每周问答 | 示波器刷新很慢,是不是仪器太卡了?/title> <link>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e5%88%b7%e6%96%b0%e5%be%88%e6%85%a2%ef%bc%8c%e6%98%af%e4%b8%8d%e6%98%af%e4%bb%aa%e5%99%a8%e5%a4%aa%e5%8d%a1%e4%ba%86%ef%bc%9f/</link> <comments>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e5%88%b7%e6%96%b0%e5%be%88%e6%85%a2%ef%bc%8c%e6%98%af%e4%b8%8d%e6%98%af%e4%bb%aa%e5%99%a8%e5%a4%aa%e5%8d%a1%e4%ba%86%ef%bc%9f/#respond</comments> <dc:creator><![CDATA[Zhou, Vera]]></dc:creator> <pubDate>Thu, 09 Jan 2025 02:51:02 +0000</pubDate> <category><![CDATA[服务与支持]]></category> <category><![CDATA[学习中心]]></category> <category><![CDATA[鼎阳智库]]></category> <category><![CDATA[其他]]></category> <category><![CDATA[资源]]></category> <guid isPermaLink="false">//siglent-prod.mofawx.com/?p=30358</guid> <description><![CDATA[<p>The post <a href="//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e5%88%b7%e6%96%b0%e5%be%88%e6%85%a2%ef%bc%8c%e6%98%af%e4%b8%8d%e6%98%af%e4%bb%aa%e5%99%a8%e5%a4%aa%e5%8d%a1%e4%ba%86%ef%bc%9f/">每周问答 | 示波器刷新很慢,是不是仪器太卡了?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></description> <content:encoded><![CDATA[<p>The post <a href="//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e5%88%b7%e6%96%b0%e5%be%88%e6%85%a2%ef%bc%8c%e6%98%af%e4%b8%8d%e6%98%af%e4%bb%aa%e5%99%a8%e5%a4%aa%e5%8d%a1%e4%ba%86%ef%bc%9f/">每周问答 | 示波器刷新很慢,是不是仪器太卡了?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></content:encoded> <wfw:commentRss>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e5%88%b7%e6%96%b0%e5%be%88%e6%85%a2%ef%bc%8c%e6%98%af%e4%b8%8d%e6%98%af%e4%bb%aa%e5%99%a8%e5%a4%aa%e5%8d%a1%e4%ba%86%ef%bc%9f/feed/</wfw:commentRss> <slash:comments>0</slash:comments> </item> <item> <title>数字示波器测量频率准不准?/title> <link>//mofawx.com/%e6%95%b0%e5%ad%97%e7%a4%ba%e6%b3%a2%e5%99%a8%e6%b5%8b%e9%87%8f%e9%a2%91%e7%8e%87%e5%87%86%e4%b8%8d%e5%87%86%ef%bc%9f/</link> <comments>//mofawx.com/%e6%95%b0%e5%ad%97%e7%a4%ba%e6%b3%a2%e5%99%a8%e6%b5%8b%e9%87%8f%e9%a2%91%e7%8e%87%e5%87%86%e4%b8%8d%e5%87%86%ef%bc%9f/#respond</comments> <dc:creator><![CDATA[Zhou, Vera]]></dc:creator> <pubDate>Thu, 07 Nov 2024 08:42:04 +0000</pubDate> <category><![CDATA[鼎阳智库]]></category> <category><![CDATA[学习中心]]></category> <category><![CDATA[服务与支持]]></category> <category><![CDATA[其他]]></category> <category><![CDATA[资源]]></category> <guid isPermaLink="false">//siglent-prod.mofawx.com/?p=24394</guid> <description><![CDATA[<p>数字示波器测量频率准不准?示波器是否能够分辨出频率分别?4.25MHz?4.1758MHz的两个信号? […]</p> <p>The post <a href="//mofawx.com/%e6%95%b0%e5%ad%97%e7%a4%ba%e6%b3%a2%e5%99%a8%e6%b5%8b%e9%87%8f%e9%a2%91%e7%8e%87%e5%87%86%e4%b8%8d%e5%87%86%ef%bc%9f/">数字示波器测量频率准不准?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></description> <content:encoded><![CDATA[ <div data-elementor-type="wp-post" data-elementor-id="24394" class="elementor elementor-24394"> <section class="elementor-section elementor-top-section elementor-element elementor-element-9e50d2c elementor-section-boxed elementor-section-height-default elementor-section-height-default" data-id="9e50d2c" data-element_type="section"> <div class="elementor-container elementor-column-gap-default"> <div class="elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-1dc0fd9" data-id="1dc0fd9" data-element_type="column"> <div class="elementor-widget-wrap elementor-element-populated"> <div class="elementor-element elementor-element-5fe8c28 elementor-widget elementor-widget-text-editor" data-id="5fe8c28" data-element_type="widget" data-widget_type="text-editor.default"> <div class="elementor-widget-container"> <p><a href="//mofawx.com/resource-detail/57/"><strong>数字示波?/strong></a>测量频率准不准?</p> <p>示波器是否能够分辨出频率分别?4.25MHz?4.1758MHz的两个信号?</p> <p>晶振的频率稳定度要求?ppm,怎么用示波器测量这个指标?/p> <p>示波器测量频率和频率计测量频率在原理上有什么不同?</p> <p></p> <p>“一周一?#8221;回答汇?/p> <p><img decoding="async" 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" alt="数字示波?噪声对比"></p> <p>d.sen</p> <p>目前示波器测频率主要使用的是周期法,先测出周期,再计算出频率。想要精度很高的频率测量结果,对测量的准确度要求很高。现在的数字示波器通过对幅值做概率分布的方法计算出top和base的值,再根据这两个值计算出周期等参数,要想准确得到这两个值,个人认为需要较高的样本数来减小测量误差,这就要求示波器有较强的运算能力和较高的采样率。同时还要有一个合适的带宽来减小失真,对应的探头带宽也要合适,还要注意减小噪声的影响?因此,示波器想要准确测量频率是多么不容易啊?频率计测频率的话是将被测信号整形为脉冲信号,接入一个闸门电路,时基电路产生一个标准的时基信号,作为闸门开通的基准时间。被测信号通过闸门,作为计数器的时钟信号,计数器记录时钟个数,根据公式f=N/T计算出频率?相对示波器而言,在相同的准确度要求下,频率计的成本会更低一些,晶振的测量使用频率计也会更准确一些。但是频率计毕竟功能单一,无法完整的观察波形动态,在发现异常,故障检测方面还是示波器更胜一筹?/p><p><br></p> <p>超刚</p> <p>我也想问一下,示波器硬件频率计测量和测量菜单里面的频率测量哪一个测量更准确?原理有何不同?</p><p><br></p> <p>黑瞳</p> <p>1.现在的示波器能测出MHz也可以测试Hz频率,由于示波器测频率是将屏幕上测出的周期做倒数,而这两个频率倒数之后非常接近,只能用带宽大,精读高的示波器来测量?2.示波器测5ppm的晶振非常容易受探头之类的外界干扰,很难正确的显示出来,可以通过其他分析仪来测量?3.第一点说到示波器测频率是通过对屏幕上的多个周期做平均再倒数得出,而频率计测频率是通过比较复杂的时基电路和逻辑控制电路来得到单位时间内的变化次数来求周期。频率计测出的周期是要比示波器测出的精准的?以上是个人拙见,希望大神能指出错误和不足?/p><p><br></p> <p>Extreme°/极致 °</p> <p>用示波器测量频率往往受到很多方面的制约,比如带宽、采样率等,限制了其测量高频信号的能力,并且由于本身底噪的影响,限制了其测量小信号的能力,其本身精度不高,在需求高精度测量的条件下,示波器就不适合了。但它在频率测量方面的优点是不可忽视的,它的波形和频率测量值在同一屏幕显示,我们还可以通过观察波形的周期自行计算,给人以直观的感受。波形图片还可以存储,导出,相当方便。并且数字示波器还带有简单的频谱分析功能,可以分析频率之间的关系。虽然示波器中内置的硬件频率计由于内部硬件回路的一些影响,其位数不会太高,鼎阳公司的SDS1000X和SDS1000CFL系列内置?位硬件频率计,其频率分辨率为1Hz,是完全可以分辨上述两个频率的,且采用的是有源晶振,能够实现6位实时读数,并且对噪声分量比较大的信号采用了数字带通、带阻、低通、高通等滤波方式,避免了噪声引起的误触发,使测量值更加准确。专有频率计目前市面上大多数是采用的10位或?2?秒的频率分辨率,测量精度较高;另一方面他又不具备示波器能够抓取波形和存储的功能,大多数的老式专有频率计虽然精度很高,但不具备内存,这是一个很大的缺陷</p><p><br></p> <p>亮仔Forrest</p> <p>频率计的原理是先通过输入回路把信号整合成便于计数器统计的脉冲信号,然后测量一定时间内被测信号的脉冲个数。而示波器一般使用周期法间接的计算频率。所以频率计测量精度要高,鼎阳示波器内有频率计功能,可以区分上述信号?/p><p><br></p> <p>大卫</p> <p>多数数字示波器自身频率误差在百万分之五以上,所以要测该量级频率稳定度,首先自身要在百万分之一左右或外接高稳晶振。有少量数字示波器可以达到这个水平?其次,利用熟悉示波器的大延迟时间功能进行测量即可。参考国军标数字示波器的时基检定方法即可?/p><p><br></p> <p>勤快的贾?/p> <p>就探棒引入的寄生参数(主要是对地电容)都已经带来了超过晶振规格的影响。所以这种这种直接测量频率的方法是不正确的。对于频域的一些分析建议使用buffer出来的信号做分析(jitter)。另一个就是频率的定量分析,示波器的精度也是一个不能回避的问题。粗略的经验而已,请指正,也非常希望获得一种方便准确的晶振频率在线测量方法。我们通常都是通过后端分频以后做间接测量结合仿真?/p><p><br></p> <p>宋民</p> <p>示波器是否能够分辨出频率分别?4.25MHz?4.1758MHz的两个信号? 答:鼎阳的示波器都带有硬件频率计功能,其频率分辨率为1Hz,是完全可以分辨上述两个频率的?晶振的频率稳定度要求?ppm,怎么用示波器测量这个指标?答: 这个取决于示波器内部频率基准源的频率稳定度。如果示波器自己的频率稳定度都比5ppm差,那么测试是没有意义的。一般要保证测试设备的精度比被测设备的好3??/p><p><br></p> <p>李为?/p> <p>首先需要区分测试对象是晶体(谐振器)还是晶振时钟输出,前者频偏受对地并联电容影响,一般电容越大,频率越负偏,示波器(甚至一般频率计数计)测试使用无源探头电容一般在9?1pF,对晶体测试频偏影响太大了,这种方法本身就有缺陷?如果是晶振的话,频率计没有问题,示波器测试也不可靠,会有触发误差,统计的平均值会比较接近,到作为准确的测试结果肯定不行?晶体频偏分为两种测试: 1.单体测试,使用晶体分析仪,如S&A?50-B 2.板上测试,为了避免接触影响,我们现在都统一用频谱仪测试?/p><p><br></p> <p>cy</p> <p>频率计的原理是把被测信号整形成脉冲信号,计算一定时间内脉冲信号的个数,而这个时间就决定了频率计的量程,所以只要频率计的量程大?4.25MHz就可以分辨出这两个频率。用示波器测试频率一般是抓取一个到几个周期的波形,计算出时间,计算出一个周期的时间,从而得出频率,但是这两个频率的周期时间分别?4.25Mhz–>13.46801ns,74.1758Mhz–>13.48149ns,一周期相差0.01348ns,100个周期才?.3ns,才能?00M带宽的示波器区分开。再加上测量误差,示波器要区分出这两个信号非常不容易</p><p><br></p> <p>刘伟?/p> <p>示波器测量晶振的频率,影响最大的应该是其探头的输入电容,测试时,该输入电容将等效并联于晶振的谐振电容上,一个pF级的电容,将很大程度影响其本振频率,特别是对于小谐振电容、高精度ppm值的晶振,此时,即使撇开示波器其它的测试误差,所测得的值已无意义。因此,用示波器测量晶振频率肯定是不准确的。同样频率计等其它设备进行进行接触式测量晶振频率时,也会有此问题困扰?基于以上,用非接触式的测量法被很多工程师采用,即,用频谱仪的高阻探头感应拾取基频,以读取其基频频标?/p> </div> </div> </div> </div> </div> </section> </div> <p>The post <a href="//mofawx.com/%e6%95%b0%e5%ad%97%e7%a4%ba%e6%b3%a2%e5%99%a8%e6%b5%8b%e9%87%8f%e9%a2%91%e7%8e%87%e5%87%86%e4%b8%8d%e5%87%86%ef%bc%9f/">数字示波器测量频率准不准?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></content:encoded> <wfw:commentRss>//mofawx.com/%e6%95%b0%e5%ad%97%e7%a4%ba%e6%b3%a2%e5%99%a8%e6%b5%8b%e9%87%8f%e9%a2%91%e7%8e%87%e5%87%86%e4%b8%8d%e5%87%86%ef%bc%9f/feed/</wfw:commentRss> <slash:comments>0</slash:comments> </item> <item> <title>每周问答 | 测电源纹波带载测和不带载为什么不一?/title> <link>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e6%b5%8b%e7%94%b5%e6%ba%90%e7%ba%b9%e6%b3%a2%e5%b8%a6%e8%bd%bd%e6%b5%8b%e5%92%8c%e4%b8%8d%e5%b8%a6%e8%bd%bd%e4%b8%ba%e4%bb%80%e4%b9%88%e4%b8%8d%e4%b8%80/</link> <comments>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e6%b5%8b%e7%94%b5%e6%ba%90%e7%ba%b9%e6%b3%a2%e5%b8%a6%e8%bd%bd%e6%b5%8b%e5%92%8c%e4%b8%8d%e5%b8%a6%e8%bd%bd%e4%b8%ba%e4%bb%80%e4%b9%88%e4%b8%8d%e4%b8%80/#respond</comments> <dc:creator><![CDATA[Zhou, Vera]]></dc:creator> <pubDate>Fri, 20 Sep 2024 08:02:42 +0000</pubDate> <category><![CDATA[鼎阳智库]]></category> <category><![CDATA[服务与支持]]></category> <category><![CDATA[学习中心]]></category> <category><![CDATA[资源]]></category> <category><![CDATA[其他]]></category> <guid isPermaLink="false">//siglent-prod.mofawx.com/?p=14803</guid> <description><![CDATA[<p>The post <a 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| 用什么仪器测量阻抗最合适呢?/title> <link>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%94%a8%e4%bb%80%e4%b9%88%e4%bb%aa%e5%99%a8%e6%b5%8b%e9%87%8f%e9%98%bb%e6%8a%97%e6%9c%80%e5%90%88%e9%80%82%e5%91%a2%ef%bc%9f/</link> <comments>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%94%a8%e4%bb%80%e4%b9%88%e4%bb%aa%e5%99%a8%e6%b5%8b%e9%87%8f%e9%98%bb%e6%8a%97%e6%9c%80%e5%90%88%e9%80%82%e5%91%a2%ef%bc%9f/#respond</comments> <dc:creator><![CDATA[Zhou, Vera]]></dc:creator> <pubDate>Fri, 20 Sep 2024 07:18:57 +0000</pubDate> <category><![CDATA[鼎阳智库]]></category> <category><![CDATA[服务与支持]]></category> <category><![CDATA[学习中心]]></category> <category><![CDATA[资源]]></category> <category><![CDATA[其他]]></category> <guid isPermaLink="false">//siglent-prod.mofawx.com/?p=14693</guid> <description><![CDATA[<p>The post <a 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<link>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e8%ae%a1%e6%95%b0%e5%99%a8%e7%9a%84%e9%a2%91%e7%8e%87%e5%92%8c%e6%b5%8b%e9%87%8f%e4%b8%ad%e7%9a%84%e9%a2%91%e7%8e%87%e6%9c%89/</link> <comments>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e8%ae%a1%e6%95%b0%e5%99%a8%e7%9a%84%e9%a2%91%e7%8e%87%e5%92%8c%e6%b5%8b%e9%87%8f%e4%b8%ad%e7%9a%84%e9%a2%91%e7%8e%87%e6%9c%89/#respond</comments> <dc:creator><![CDATA[Zhou, Vera]]></dc:creator> <pubDate>Fri, 20 Sep 2024 05:55:40 +0000</pubDate> <category><![CDATA[鼎阳智库]]></category> <category><![CDATA[服务与支持]]></category> <category><![CDATA[学习中心]]></category> <category><![CDATA[其他]]></category> <category><![CDATA[资源]]></category> <guid isPermaLink="false">//siglent-prod.mofawx.com/?p=14619</guid> <description><![CDATA[<p>The post <a href="//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e8%ae%a1%e6%95%b0%e5%99%a8%e7%9a%84%e9%a2%91%e7%8e%87%e5%92%8c%e6%b5%8b%e9%87%8f%e4%b8%ad%e7%9a%84%e9%a2%91%e7%8e%87%e6%9c%89/">每周问答 | 示波器计数器的频率和测量中的频率有区别吗?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></description> <content:encoded><![CDATA[<p>The post <a href="//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e8%ae%a1%e6%95%b0%e5%99%a8%e7%9a%84%e9%a2%91%e7%8e%87%e5%92%8c%e6%b5%8b%e9%87%8f%e4%b8%ad%e7%9a%84%e9%a2%91%e7%8e%87%e6%9c%89/">每周问答 | 示波器计数器的频率和测量中的频率有区别吗?/a> appeared first on <a href="//mofawx.com">Siglent Website</a>.</p> ]]></content:encoded> <wfw:commentRss>//mofawx.com/%e6%af%8f%e5%91%a8%e9%97%ae%e7%ad%94-%e7%a4%ba%e6%b3%a2%e5%99%a8%e8%ae%a1%e6%95%b0%e5%99%a8%e7%9a%84%e9%a2%91%e7%8e%87%e5%92%8c%e6%b5%8b%e9%87%8f%e4%b8%ad%e7%9a%84%e9%a2%91%e7%8e%87%e6%9c%89/feed/</wfw:commentRss> <slash:comments>0</slash:comments> </item> </channel> 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