Inverse Scattering for Discrete Transmission-Line Models
Copyright policy )Inverse Scattering for Discrete Transmission-Line Models
An algorithm for computing the local impedance coefficients for a discretized model of a transmission line in terms of global reflection and transmission coefficients is presented. The method is suitable for parallel processing, and gives an O(N) algorithm for N parallel processors.
- Stanford University United States
discrete transmission-line, fast algorithms, Quantum scattering theory, inverse scattering, Numerical methods for integral equations, layer-peeling methods, Filtering in stochastic control theory, inversion algorithm, impedance, signal propagation, lossy media, Integral equations of the convolution type (Abel, Picard, Toeplitz and Wiener-Hopf type), Schur recursions, Diffraction, scattering, reflection, Gelfand-Levitan equations
discrete transmission-line, fast algorithms, Quantum scattering theory, inverse scattering, Numerical methods for integral equations, layer-peeling methods, Filtering in stochastic control theory, inversion algorithm, impedance, signal propagation, lossy media, Integral equations of the convolution type (Abel, Picard, Toeplitz and Wiener-Hopf type), Schur recursions, Diffraction, scattering, reflection, Gelfand-Levitan equations
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