1984
DOI: 10.1109/tcs.1984.1085572
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Design of FIR two- dimensional digital filters by successive projections

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Cited by 39 publications
(19 citation statements)
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“…The function F takes the minimum value at the point satisfying Therefore, g i,j n+1 is 15) and (16) that the new filter coefficients g i,j n+1 can be updated by using the old filter coefficients g i,j n , the allowable error λ M , the maximum error e M from the required characteristics, and the point (ω M , φ M ) for such maximum error. Hence, in each iterative operation, it is required only to find the point (ω M , φ M ) with the maximum error from the ideal value including the allowable error, similarly to the successive projection method [1,2] proposed previously. Therefore, the design procedure is very simple.…”
Section: Design By Successive Projection Methodsmentioning
confidence: 99%
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“…The function F takes the minimum value at the point satisfying Therefore, g i,j n+1 is 15) and (16) that the new filter coefficients g i,j n+1 can be updated by using the old filter coefficients g i,j n , the allowable error λ M , the maximum error e M from the required characteristics, and the point (ω M , φ M ) for such maximum error. Hence, in each iterative operation, it is required only to find the point (ω M , φ M ) with the maximum error from the ideal value including the allowable error, similarly to the successive projection method [1,2] proposed previously. Therefore, the design procedure is very simple.…”
Section: Design By Successive Projection Methodsmentioning
confidence: 99%
“…Then, when Q k is a closed ensemble, the convergence of the algorithm is presented in Ref. 1. It is clear from the similarity to the design problem of a two-dimensional filter that Eq.…”
Section: Design Problemmentioning
confidence: 99%
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“…The PLS algorithm consists of a least-squares part providing an analytical least-squares solution, and a projection part by which the least-squares solution is projected successively onto the feasible hyperplane of the problem. The methods in [1], [7], [15] are also based on successive projections, and they are very effective for meeting timeand frequency domain constraints. But they merely obtain feasible filters that meet given constraints.…”
Section: Introductionmentioning
confidence: 99%