地瓜patch 发表于 2025-1-21 20:58

ADC部分描述中的Rain是一个什么参数?

表 4-35 fADC=15MHz(1)时的最大 Rain,这个电阻是什么参数?

data:image/png;base64,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***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**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**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

OKAKAKO 发表于 2025-1-22 17:31

表没有看到

小小蚂蚁举千斤 发表于 2025-1-22 22:24

麻烦楼主把表附录一下

cen9ce 发表于 2025-4-10 15:13

在ADC(模数转换器)的描述中,"Rain" 通常指的是 输入阻抗输入阻抗是ADC输入端口对输入信号的阻抗特性,影响信号采集的精度和稳定性。

zhizia4f 发表于 2025-4-10 16:18

高输入阻抗减少信号衰减,确保信号完整传输到ADC。

b5z1giu 发表于 2025-4-10 17:29

其实低输入阻抗可能导致信号衰减,影响测量精度。

q1ngt12 发表于 2025-4-10 18:48

一般来说,高输入阻抗减少对信号源的负载效应,避免信号源性能下降。

y1n9an 发表于 2025-4-10 20:03

我觉得低输入阻抗可能对信号源造成较大负载,影响信号质量。

suw12q 发表于 2025-4-10 21:24

这么理解,高输入阻抗更容易受到噪声和干扰影响,需采取屏蔽和滤波措施。低输入阻抗对噪声和干扰的敏感性较低。

w2nme1ai7 发表于 2025-4-11 08:39

SAR ADC,输入阻抗通常在几百千欧到几兆欧。Sigma-Delta ADC,输入阻抗较高,通常在几兆欧以上。

tax2r6c 发表于 2025-4-11 10:08

在信号源和ADC之间使用缓冲放大器(如运算放大器),减少信号衰减和负载效应。

q1d0mnx 发表于 2025-4-11 12:25

建议使用低通滤波器减少高频噪声。采取屏蔽措施防止电磁干扰。

l1uyn9b 发表于 2025-4-11 15:36

一般是根据信号源输出阻抗选择输入阻抗合适的ADC,确保信号完整性。

申小林一号 发表于 2025-4-24 18:19

学习一下
页: [1]
查看完整版本: ADC部分描述中的Rain是一个什么参数?