问答

汇集网友智慧,解决技术难题

21ic问答首页 - TAG - 脉冲
  • GD32C103CBT6的CAN1工作不正常

    参考官方例程communication_FDmode,CAN1_TX只会出现一两个低脉冲。直接用例程去掉按键、加个50ms延时周期发送也是一样的波形. [img]data:image/png;base64,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[/img]

    TI 脉冲 直接 MM GD32C103 CAN

    5876浏览量 4回复量 关注量
  • PWM经过比较器输出波形连体了是什么情况

    [color=#333333][backcolor=rgb(255, 255, 255)][font=微软雅黑][size=16px]请问各位,PWM脉冲波形经过图中比较器输出波形前段连体了是什么原因,容值阻值错误了吗[/size][/font][/backcolor][/color]

    PWM 比较器 输出波形 脉冲 脉冲波形 阻值

    1402浏览量 3回复量 关注量
  • DSPIC33E系列新品PWM发波问题请教 sos

    您好,我想用dsp33E系列(dsp33EP64GS505)的芯片产生一个双脉冲的PWM波,在一个PWM周期内产生两个脉冲,这两个脉冲关于周期中间时刻对齐。请问各位大牛,有什么办法产生这样的PWM脉冲吗?非常感谢!

    dsp33EP dspic33 PWM 脉冲 芯片 4G

    2447浏览量 0回复量 关注量
  • 疑难杂症求助!!关于步进电机丢步的问题!!

    我们的设备在公司测试的时候,步进电机运行正常(一个屋子也摆过十多台设备运行)。不过到了某些现场之后偶尔会出现步进电机丢步的情况频率很低。我们电机正常转一圈,不过转动半圈或者四分之一圈就会停止,下次再发送脉冲还会继续转。 注:1. 我们驱动器是定制120细分,应该不是大厂的。转一圈发送24000脉冲 2. 电机转动不快大约一圈6s, 间隔转动的,不是连续。 3. 电机也没有什么传动装置,就直接接了一个圆盘。力矩不大。 因为这个情况很难复现,(我之前用对讲机干扰也没什么用)。我想问问大家有什么复现的方法吗?或者问题大概是什么地方??(我目前怀疑是驱动器的问题。)

    步进电机 脉冲 驱动器 对讲机 传动装置

    2780浏览量 9回复量 关注量
  • 而赛元这个触摸按键是怎么判断手指是否按着触摸键的?

    如题,赛元触摸单片机看不出是哪里检测触摸键的,手指放在触摸键上是通过什么来传达信息的有懂的吗?我看人家的例程有单击功能没有长按功能的大致分析了一下,好像他们封装了模块然后在一定时间内无论有无触摸都当做无触摸功能,也就是触摸一次输出一个脉冲,不知道是不是这样.

    触摸按键 单片机 定时 封装 脉冲

    2628浏览量 1回复量 关注量
  • 请教,关于宽电压范围下的PMOS高端驱动!

    平时软件做得多,最近领导却安排我做一块电路板控制40-400V直流电压的开通和关断。由于被测对象的限制,只能高端驱动,但输入电压范围太宽,不是一个固定电压,一时不知道该怎么弄了。麻烦各位大神指点一二,最好能给个图纸参考,谢谢了。说明一下,一般情况下,开关是常开或者常闭,部分测试对象可能需要产生60hz左右的脉冲。

    MOS 宽电压 直流电压 软件 脉冲

    831浏览量 1回复量 关注量
  • 两相步进电机的转速疑问

    最近有项目使用57步进电机,一直以来都有一些疑问。假如步进电机的步进角为1.8°,没用细分,那转一圈需要200个脉冲。细分为16的话,转一圈需要3200个脉冲。 那么 当细分1时,采用1000Hz的脉冲(转速为5pps,300ppm),和细分16时采用16KHz的脉冲转速时一样的吗?

    步进电机 脉冲 hz kHz PPM

    1356浏览量 2回复量 关注量
  • 如何让一个网络没有强迫响应??

    [i=s] 本帖最后由 xukun977 于 2020-9-27 18:13 编辑 [/i] 方法一,从激励入手,如果激励是单位脉冲函数,那么激励E(s)=1,进而响应R为自然响应。 方法二甚至方法三,请大家思考一下先! 一般教科书上的叙述方法是从前到后,按照因果顺序展开的。 我这里把顺序颠倒了一下,是已知结果求原因,于是难度 就变大了,即便你把教科书被的滚瓜烂熟,也会感觉极度不适用,感觉无处下手。 所以,此贴是良好的鉴定贴,看看信号与系统学的到底怎么样,纯粹靠背书的同志,铁定是答不出来的,原因就是教科书上没有。

    网络 信号 信号与系统 函数 脉冲

    823浏览量 2回复量 关注量
  • 脉冲激活

    遇到一些无法解决的问题:充电器检测头CHGST在电池电压V > (欠压保护值UV + 欠压回滞点UVH)可以进行充电器的检测,从而使控制芯片bq77910从休眠状态利用瞬间脉冲激活,但在电池电压V < (欠压保护值UV + 欠压回滞点UVH)时,却不能将控制芯片利用脉冲激活

    脉冲 电池电压 控制芯片 芯片 充电器

    728浏览量 5回复量 关注量