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首页> 外文期刊>IEEE Transactions on Circuits and Systems. II >Discrete orthogonal polynomial deconvolution for time-varying systems
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Discrete orthogonal polynomial deconvolution for time-varying systems

机译:时变系统的离散正交多项式去卷积

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摘要

Discrete orthogonal polynomial deconvolution (DOPD) has been demonstrated to be a robust method for obtaining the inverse solution for time-invariant systems. In this communication, extension of the method to time-varying linear systems is explored. The operator-based nature of DOPD lends itself to application to linear time-varying systems expressible as an operator matrix. The stability and noise tolerance characteristics of time-invariant DOPD are demonstrated to apply to tine-varying systems. A priori estimation of the quality of the inverse solution is possible if the characteristics of noise in the forward solution can be estimated. For time-varying linear systems having a region of basis function support approximately congruent to the support region of the transfer function, and for which there is sufficient a priori knowledge of the system, DOPD provides an efficient and noise tolerant method of inverse solution.
机译:离散正交多项式反卷积(DOPD)已被证明是一种获得时不变系统逆解的鲁棒方法。在这种通信中,探索了将该方法扩展到时变线性系统的方法。 DOPD基于运算符的性质使其适用于表示为运算符矩阵的线性时变系统。时不变DOPD的稳定性和噪声容限特性被证明可应用于常规变量系统。如果可以估计正解中的噪声特性,则可以对逆解的质量进行先验估计。对于具有基函数区域的支持近似与传递函数的支持区域一致的时变线性系统,并且对于该线性系统具有足够的系统先验知识,DOPD提供了一种有效且耐噪声的逆解方法。

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