Robust time-varying Wiener filters: theory and time-frequency formulation

Gerald Matz, Franz Hlawatsch · 2002

We propose a minimax robust time-varying Wiener filter that is based on a novel uncertainty model for nonstationary random processes. This filter maintains a certain performance for all second-order statistics within prescribed uncertainty classes. Furthermore, it requires less detailed prior knowledge than the ordinary Wiener filter. We also present an intuitively appealing time-frequency formulation of the robust time-varying Wiener filter in which signal subspaces are replaced with time-frequency regions.

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