The optimum approximation of filter banks based on Fredholm integral equation with Pincherle-Goursat kernel (信号処理)
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概要
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It is well-known that Fredholm integral equation f(t)-λ∫^L_<-L>σ(t,r)/f(r)dr= e(t) for e(t) in L^2 has a solution f(t) in L^2 if λ is sufficiently small. The solution is given by Neumann series and projection operator from e(t) to f(t) is compact. In the main part of this paper, we present a unified theory of the optimum running-type approximation based on this Fredholm integral equation using Pincherle-Goursat kernel.
- 一般社団法人電子情報通信学会の論文
- 2007-02-27
著者
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Kida Takuro
Dept. Of E.e. Eng. Nihon University
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Kida Yuichi
The School Of Pharmaceutical Sciences Ohu University
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Kida Takuro
Dept. Of E. E. Eng. Nihon University
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