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- W219289501 abstract "This paper contains a new method to solve Wiener-Hopf integral equations, which employs explicitly connections with linear systems. These connections are based on a special exponential operator representation of the kernel of the integral equation whose Fourier transform is analytic on the real line and at infinity. With this approach explicit formulas for solutions, Fredholm characteristics, asymptotics etc. are derived. Analogous results are obtained for the inversion of Toeplitz matrices. The method does not use factorization, and it can also be applied to convolution equations on a finite interval. This application will be made in a forthcoming publication." @default.
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- W219289501 date "1982-01-01" @default.
- W219289501 modified "2023-09-23" @default.
- W219289501 title "Wiener-Hopf Integral Equations, Toeplitz Matrices and Linear Systems" @default.
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- W219289501 doi "https://doi.org/10.1007/978-3-0348-5183-1_6" @default.
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