Optimal compaction gain by eigenvalue minimization
Signal Processing
A low complexity SDP method for designing optimum compaction filters
ICASSP '00 Proceedings of the Acoustics, Speech, and Signal Processing, 2000. on IEEE International Conference - Volume 01
The role of linear semi-infinite programming in signal-adapted QMFbank design
IEEE Transactions on Signal Processing
Design and factorization of FIR paraunitary filter banks givenseveral analysis filters
IEEE Transactions on Signal Processing
FIR paraunitary filter banks given several analysis filters: factorizations and constructions
IEEE Transactions on Signal Processing
Theory and design of signal-adapted FIR paraunitary filter banks
IEEE Transactions on Signal Processing
Principal component filter banks for optimal multiresolutionanalysis
IEEE Transactions on Signal Processing
A state space approach to the design of globally optimal FIR energycompaction filters
IEEE Transactions on Signal Processing
On the perfect reconstruction problem in N-band multirate maximallydecimated FIR filter banks
IEEE Transactions on Signal Processing
Matrix factorizations for reversible integer implementation of orthonormal M-band wavelet transforms
Signal Processing - Special section: Advances in signal processing-assisted cross-layer designs
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The main contribution of this paper is an algorithm for designing an FIR paraunitary filter bank when one filter is given. The algorithm is based on the properties of the balanced state-space representation of the polyphase matrix. Our new algorithm computes this representation via a single RQ decomposition, i.e. in an efficient and accurate manner, and provides a lattice implementation of the filter bank. The algorithm is extended to the case of several given filters and also to the computation of the impulse responses of the filters in the bank. Another continuation of the algorithm is the computation of signal adapted filter banks in view of optimizing their coding gain. Numerical results, mainly related to the latest topic, conclude the paper.