问答

汇集网友智慧,解决技术难题

21ic问答首页 - TAG - hz
  • GD32F470 I2C 问题请教!!!

    [color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]GD32F470 硬件I2C,从机接收模式,[/size][/font][/backcolor][/color][color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px] [/size][/font][/backcolor][/color] [color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]问题1、主机设备配置400KHZ发送数据到从机(GD32F470),匹配不到地址,波形显示地址NACK;[/size][/font][/backcolor][/color][color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]主机配置100KHZ发送数据到从机,读写数据正常;[/size][/font][/backcolor][/color] [img]data:image/png;base64,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**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**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***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**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[/img] [color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]问题2、当触发中断函数,能通过i2c_flag_get[/size][/font][/backcolor][/color][color=rgb(68, 68, 68)][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]事件[/size][/font][/backcolor][/color][color=rgb(68, 68, 68)][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]函数获取标志状态,而i2c_interrupt_flag_get中断标志函数获取得不到状态,这是为什么?[/size][/font][/backcolor][/color] [color=rgb(68, 68, 68)][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px] [/size][/font][/backcolor][/color] [font=Tahoma, Microsoft Yahei, Simsun][color=#444444][backcolor=rgb(255, 255, 255)][size=15px]当前通过中断使用[/size][/backcolor][/color][/font][color=rgb(68, 68, 68)][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]i2c_flag_get函数检测状态,主机配100KHZ能正常使用,但是上面2个问题没太弄懂...[/size][/font][/backcolor][/color] [color=#444444][backcolor=rgb(255, 255, 255)][font=Tahoma, "][size=15px]各位大佬帮忙看看!! 有谁遇到过类似问题,怎么处理的。[/size][/font][/backcolor][/color]

    ge hz 函数 I2c GD32F470 国产芯片

    2006浏览量 1回复量 关注量
  • 请问GD32F20x怎么修改晶振频率

    请问GD32F20x怎么修改晶振频率,system_gd32f20x.c中好像是按25MHz的晶振来配置的,怎么修改成别的频率,谢谢。

    syste sy ST hz 晶振 gd32f20x

    1795浏览量 2回复量 关注量
  • stm32的pid温控超调问题

    请问我用stm32f103c8t6做主控,通过pwn输出控制继电器加热1100w卤素管,pwm为1khz,pid周期为1s,为什么我的d参数无论加多大都不能减低超调?这个是大滞后系统[img]data:image/png;base64,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***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[/img]

    100W 电器 控制 hz STM32 PID温控

    1822浏览量 4回复量 关注量
  • 学生关于 adc 前置2阶低通滤波器的问题 sos

    [align=left][color=rgb(85, 85, 85)][backcolor=rgb(255, 255, 255)][font="]这是我的 低通滤波器的电路图 双电源供电 芯片采用的是[color=rgb(170, 102, 102)]LM358[/color]芯片 设置的截止频率是10khz[/font][/backcolor][/color][/align][align=left][color=rgb(85, 85, 85)][backcolor=rgb(255, 255, 255)][font="]当使用信号源给输入的频率达到6khz左右底部波形会出现失真 如图下所示[/font][/backcolor][/color][/align] [align=left][color=rgb(85, 85, 85)][backcolor=rgb(255, 255, 255)][font="]同时我也使用对应电路图 对偶电路图 做了200hz的高通滤波器[/font][/backcolor][/color][/align][align=left][color=rgb(85, 85, 85)][backcolor=rgb(255, 255, 255)][font="]顶部也就是对角线的方向也出现了类似的失真[/font][/backcolor][/color][/align]

    ADC 低通滤波器 电路图 电路 hz

    632浏览量 0回复量 关注量
  • 我的捕获程序只能进一次中断怎么办求大神 sos

    void setclock(void) { WDTCTL = WDTPW + WDTHOLD; // watchdog timer setup if (CALBC1_1MHZ ==0xFF || CALDCO_1MHZ == 0xFF) { while(1); // If cal constants erased, trap CPU!! } BCSCTL1 = CALBC1_1MHZ; // Set range DCOCTL = CALDCO_1MHZ; // Set DCO step + modulation IFG1 &= ~OFIFG; } void settimer(){ TACTL=TACLR; TACTL=TASSEL_2+MC_2; TACCTL1=CM_3+CCIS_0+CAP+CCIE; TACCTL1&=~CCIFG; _EINT(); } void setgpio(){ P1DIR=0X01; P1OUT=0X01; P1SEL=BIT2+BIT1; } void main(void) { setclock(); setgpio(); settimer(); while(1); } #pragma vector=TIMER0_A1_VECTOR __interrupt void Timer_A (void) { if(TACCTL1&CCIFG){ TACCTL1&=CCIFG; //CC=CCR1-C; //C=CCR1; P1OUT^=BIT0; } }

    se AC TI timer hz

    657浏览量 0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

    1121浏览量 2回复量 关注量
  • 时钟怎么还是32M?

    STM32L151外接3.6864MHz晶振,时钟怎么还是32M?

    时钟 STM hz ST STM32L

    1211浏览量 21回复量 关注量
  • 求助大家一个问题,还望各位大佬帮忙解答,感谢

    最近开始接触51单片机,想问大家一个关于led延时的问题,用的是11.0592MHz的晶振,下面是我的程序代码, #include sbit led = P1^0; unsigned int i,j; void main() { while(1) { led = 0; for(i=0;i<1000;i++) for(j=0;j<110;j++); led = 1; for(i=0;i<1000;i++) for(j=0;j<110;j++); } } 实现的功能是亮1秒,再灭1秒。我不太明白,还望大家指点一下,感谢!

    LED 51单片机 DM hz IDMA

    948浏览量 5回复量 关注量
  • 请教一问题:如何实现输出100MHz的恒流电流源

    项目需要100MHz调制激光二极管,但市面上的芯片普遍都达不到这么高的频率,请问可以实现输出电流大概10mA左右,频率100Mhz正弦波的高频恒流源吗?找到的恒流源电路在频率达到几十兆赫兹就实现不了恒流,各位大佬能指点一下吗?[em:30:]

    hz 电流 恒流 恒流源 恒流源电路

    736浏览量 2回复量 关注量
  • 模拟电源该怎么处理

    我有一个需要10V供电的运放,要求是低功耗 我看了下10V的线性电源功耗都比较大光是IQ就是ma级的 那我该怎么处理这个电源呢 在dc-dc后面加lc滤波 或直接加磁珠吗(开关电源频率是600Khz) 有什么方法能得到一个低功耗且干净的电源呢

    模拟电源 dc 低功耗 hz LC滤波

    827浏览量 3回复量 关注量
  • 超声雾化片干烧时电流变化的问题

    超声雾化片1.7MHZ\2.4MHZ(不是微孔雾化片)在干烧时电流是增大的,还是减小.

    电流 超声 hz

    1163浏览量 3回复量 关注量
  • 200MHz的2.5V信号,降低到1V,用Π型衰减,可以吗?

    200MHz的0~2.5V信号,输出阻抗50Ω,现在要降低到0~1V,通过同轴电缆送到PCB板上,用三个贴片电阻搭建一个Π型衰减,同时保证阻抗匹配,可以吗?是不是通用方案?

    hz 信号 阻抗 pc 贴片电

    1373浏览量 4回复量 关注量
  • 想讨论一下超声波测距2MHz 可行性

    目前网上大多40khz的,有没有大佬指导一下

    超声波测距 hz kHz

    1387浏览量 8回复量 关注量
  • 有没有大佬知道2MHz的超声波测距离探头 sos

    我想搞几个样品测试一下

    超声波测距 hz

    580浏览量 0回复量 关注量
  • 数字滤波怎样才能滤除特定次谐波? sos

    采样得到一低频信号(信号频率范围0~2khz),现在发现伴随着这个信号,总有此信号的三次谐波影响最后的计算精度。采样率为8khz。因为信号和它的三次谐波频率有重叠,没法用固定带宽的低通滤波器。有什么办法只针对此信号的三次谐波做谐波消除吗?谢谢!

    谐波 数字滤波 信号 kHz hz

    872浏览量 0回复量 关注量
1234下一页