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21ic问答首页 - TAG - AD637
  • 关于AD637在cadence仿真中的使用 sos

    在orcad capture cis仿真AD637的过程中,搭建了一个最简单的测试电路,但是运行的过程中报收敛问题,autoconverge之后运行的结果也明显不对,模型为ADI官网上的cir文件导入,电路和结果如下,求大佬给一点指导,非常感谢;[img]data:image/png;base64,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[/img][img]data:image/png;base64,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***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[/img]

    orcad cadence 仿真 电路 ADC dc

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