问答

[i=s] 本帖最后由 wanp 于 2024-3-19 19:37 编辑 [/i] USART0 发送数据，输出波形，发现停止位宽度错误。应该如何解决。 使用GD32F103 官方库文GD32F10x_Firmware_Library_V2.3.0中的例程验证 波特率115200，无校验 实测 结果如下： 设置0.5位停止，实际波形有2位停止位宽度 设置1位停止，实际波形有2位停止位宽度 设置1.5位停止，实际波形有3位停止位宽度 设置2位停止，实际波形有3位停止位宽度 使用波特率115200时，位宽应该为8.6us 图一 配置1位停止位的实际波形，停止位变成2位宽了 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**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**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[/img] 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[/img] 图二 配置2位停止位的实际波形，停止位变成3位宽了 [img]data:image/png;base64,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[/img]

[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]

1、原理图驱动部分，用SPWM驱动H桥 [url=//bbs.21ic.com/data/attachment/album/202104/07/104154mnu4dtoy43klurk0.jpg][img]//bbs.21ic.com/data/attachment/album/202104/07/104154mnu4dtoy43klurk0.jpg[/img][/url] 2、现象 H桥输出波形如图： [url=//bbs.21ic.com/data/attachment/album/202104/07/104334anyidnpi2kid6ddp.jpg][img]//bbs.21ic.com/data/attachment/album/202104/07/104334anyidnpi2kid6ddp.jpg[/img][/url] 加上变压器后H桥的输出波形 [url=//bbs.21ic.com/data/attachment/album/202104/07/104321i7oqh8u7bz8bou2h.jpg][img]//bbs.21ic.com/data/attachment/album/202104/07/104321i7oqh8u7bz8bou2h.jpg[/img][/url] 求大佬指点，为什么会这样？并且变压器的输出不是正弦波