The objective of this thesis is to provide a complete solution to the PLSI method of stabilizing recursive digital filters. It is proved in this thesis that if the original unstable 2-D quarter-plane (QP) polynomial and the corresponding PLSI are of the same degree being less than or equal to two, the PLSI polynomial is always stable. Alternatively, if the coefficient matrix [A] of the given unstable polynomial is centrosymmetric, or symmetric and is of order greater than two, then the PLSI polynomial need not be stable
Digital filter design is to approximate a desired frequency response with a model of transfer functi...
Recently developed recursive least squares schemes, where the square root of both the covariance and...
A novel approach to the design of approximately linear phase recursive digital filters was recently ...
Two-dimensional (2D) recursive digital filters find applications in image processing as in medical X...
Two-dimensional digital filters have gained wide acceptance in recent years. For recursive filters, ...
Abstract: This study reports the validity of the modified Shanks ’ conjecture on the planar least sq...
A method for designing stable circularly symmetric two-dimensional digital filters is presented. Two...
2Recursive polynomial filters require a much lower number of coefficients with respect to nonrecursi...
A simple numerical algorithm is proposed for stability testing of 2-D recursive digital filters. It ...
Digital processing of two dimensional signals is becoming increasingly important, and is finding app...
Abstract: A new criterion is derived that relates the stability of two-dimensional recursive filters...
Necessary and sufficient conditions are formulated for checking stability of a 2-D polynomial matrix...
An algorithm is presented for stability testing of 2-D recursive digital filters. The algorithm is b...
A stability table in which F(x, z) = Σaj(x)zj, for y = 0 to n, where aj(x) are real polynomials of o...
A design approach is presented for 2-D digital filters possessing approximate quadrantal magnitude s...
Digital filter design is to approximate a desired frequency response with a model of transfer functi...
Recently developed recursive least squares schemes, where the square root of both the covariance and...
A novel approach to the design of approximately linear phase recursive digital filters was recently ...
Two-dimensional (2D) recursive digital filters find applications in image processing as in medical X...
Two-dimensional digital filters have gained wide acceptance in recent years. For recursive filters, ...
Abstract: This study reports the validity of the modified Shanks ’ conjecture on the planar least sq...
A method for designing stable circularly symmetric two-dimensional digital filters is presented. Two...
2Recursive polynomial filters require a much lower number of coefficients with respect to nonrecursi...
A simple numerical algorithm is proposed for stability testing of 2-D recursive digital filters. It ...
Digital processing of two dimensional signals is becoming increasingly important, and is finding app...
Abstract: A new criterion is derived that relates the stability of two-dimensional recursive filters...
Necessary and sufficient conditions are formulated for checking stability of a 2-D polynomial matrix...
An algorithm is presented for stability testing of 2-D recursive digital filters. The algorithm is b...
A stability table in which F(x, z) = Σaj(x)zj, for y = 0 to n, where aj(x) are real polynomials of o...
A design approach is presented for 2-D digital filters possessing approximate quadrantal magnitude s...
Digital filter design is to approximate a desired frequency response with a model of transfer functi...
Recently developed recursive least squares schemes, where the square root of both the covariance and...
A novel approach to the design of approximately linear phase recursive digital filters was recently ...