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Improved Determination of the Best Fitting Sine Wave in ADC Testing

机译:ADC测试中最佳拟合正弦波的改进确定

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The sine wave test of an analog-to-digital converter (ADC) means to excite the ADC with a pure sine wave, look for the sine wave which best fits the output in least squares (LS) sense, and analyze the difference. This is described in the IEEE standards 1241-2000 and 1057-1994. Least squares is the "best" fitting method most of us can imagine, and it yields very good results indeed. Its known properties are achieved when the error (the deviation of the samples from the true sine wave) is random, white (the error samples are all independent), with zero mean Gaussian distribution. Then, the LS fit coincides with the maximum likelihood estimate of the parameters. However, in sine wave testing of ADCs, these assumptions are far from being true. The quantization error is partly deterministic, and the sample values are strongly interdependent. For sine waves covering less than, say, 20 quantum levels, this makes the sine wave fit worse than expected, and since small changes in the sine wave affect the residuals significantly, especially close to the peaks, ADC error analysis may become misleading. Processing of the residuals [e.g., the calculation of the effective number of bits, (ENOB)] can exhibit serious errors. This paper describes this phenomenon, analyzes its consequences, and suggests modified processing of samples and residuals to reduce the errors to negligible level.
机译:模数转换器(ADC)的正弦波测试意味着用纯正弦波激励ADC,寻找最适合输出的最小二乘(LS)方向的正弦波,并分析其差异。这在IEEE标准1241-2000和1057-1994中进行了描述。最小二乘是我们大多数人可以想象的“最佳”拟合方法,并且确实产生了很好的结果。当误差(样本与真实正弦波的偏差)是随机的,白色的(误差样本都是独立的)且均值高斯分布为零时,可以实现其已知的特性。然后,LS拟合与参数的最大似然估计一致。但是,在ADC的正弦波测试中,这些假设远非正确的。量化误差在某种程度上是确定性的,并且样本值之间是相互依赖的。对于覆盖不到例如20个量子水平的正弦波,这会使正弦波的拟合度比预期的差,并且由于正弦波的细微变化会严重影响残差,尤其是在峰值附近,因此ADC误差分析可能会产生误导。残差的处理[例如,有效位数的计算(ENOB)]可能会出现严重错误。本文描述了这种现象,分析了其后果,并建议对样品和残留物进行改进的处理,以将误差降低到可以忽略的水平。

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