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WAVELET APPROXIMATION FOR IMPLEMENTATION IN DYNAMIC TRANSLINEAR CIRCUITS

机译:小波逼近在动态跨电路中的实现

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For applications requiring low power consumption, signal processing in the analog domain is preferable. Approximate implementations of wavelet transforms in analog hardware can be achieved with dynamic translinear circuits. The quality of such implementations depends on the accuracy of the corresponding wavelet approximations. A design trade-o involves the approximation accuracy versus the complexity (model order) of the implemented filter. First we discuss the technique of Pad′e approximation for obtaining wavelet approximations. Then we present the technique of L2-approximation, which is conceptually more attractive but computationally more demanding. These techniques are compared by means of a worked example, involving Gaussian wavelet approximation and real measurements of an ECG signal. The L2-approximation approach is shown to exhibit superior performance.
机译:对于要求低功耗的应用,最好在模拟域中进行信号处理。模拟硬件中小波变换的近似实现可通过动态跨线性电路实现。这样的实现的质量取决于相应的小波逼近的精度。设计折衷涉及近似精度与所实现滤波器的复杂度(模型顺序)之间的关系。首先,我们讨论用于获得小波逼近的Pad'e逼近技术。然后,我们介绍L2逼近技术,该技术在概念上更具吸引力,但在计算上却要求更高。通过一个工作示例比较了这些技术,这些示例涉及高斯小波逼近和ECG信号的实际测量。 L2逼近方法显示出优异的性能。

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