Abstract—In this letter, we re-examine the completeness of the lattice factorization for-channel linear-phase perfect reconstruction filter bank (LPPRFB) with filters of the same length = in [1]. We point out that the assertion of completeness in [1] is incorrect. Examples are presented to show that the proposed lattice structure in [1] is not complete when 2. In addition, we verify that the lattice structure in [1] is complete only when 2. Index Terms—Completeness, lattice factorization, linear-phase perfect reconstruction filter bank. I
Abstract—This paper proposes a lattice structure of biorthog-onal linear-phase filter banks (BOLPFBs...
The Linear phase(LP) Finite Impulse Response(FIR) filters are widely used in many signal processing ...
The lattice structure two-channel orthogonal filter bank structurally guarantees the perfect reconst...
Abstract- In this paper, a new multiplier-less algorithm is proposed for the design of perfect-recon...
The authors present a perfect reconstruction FIR (finite-impulse response) linear-phase lattice stru...
A novel orthogonal 2D lattice structure is incorporated into the design of a nonseparable 2D four-c...
This paper is devoted to solving of the task of multiplierless two-channel perfect reconstruction la...
Two perfect-reconstruction structures for the two-channel quadrature mirror filter (QMF) bank, free ...
This paper introduces a general class of-channel linear phase perfect reconstruction filter banks (F...
For an oversampled linear phase (LP) perfect reconstruction filter banks with lattice structure, the...
A lattice structure and an algorithm are presented for the design of two-channel QMF (quadrature mir...
Orthogonal M-channel uniform linear-phase lter banks (GenLOT) can be designed and implemented using ...
221 p.Over the past two decades, there have been persistent interests in the study of filter banks (...
n this paper, a scheme for perfect reconstruction in M channel, maximally decimated QMF banks is fir...
A lattice structure based on the singular value decomposition (SVD) is introduced. The lattice can a...
Abstract—This paper proposes a lattice structure of biorthog-onal linear-phase filter banks (BOLPFBs...
The Linear phase(LP) Finite Impulse Response(FIR) filters are widely used in many signal processing ...
The lattice structure two-channel orthogonal filter bank structurally guarantees the perfect reconst...
Abstract- In this paper, a new multiplier-less algorithm is proposed for the design of perfect-recon...
The authors present a perfect reconstruction FIR (finite-impulse response) linear-phase lattice stru...
A novel orthogonal 2D lattice structure is incorporated into the design of a nonseparable 2D four-c...
This paper is devoted to solving of the task of multiplierless two-channel perfect reconstruction la...
Two perfect-reconstruction structures for the two-channel quadrature mirror filter (QMF) bank, free ...
This paper introduces a general class of-channel linear phase perfect reconstruction filter banks (F...
For an oversampled linear phase (LP) perfect reconstruction filter banks with lattice structure, the...
A lattice structure and an algorithm are presented for the design of two-channel QMF (quadrature mir...
Orthogonal M-channel uniform linear-phase lter banks (GenLOT) can be designed and implemented using ...
221 p.Over the past two decades, there have been persistent interests in the study of filter banks (...
n this paper, a scheme for perfect reconstruction in M channel, maximally decimated QMF banks is fir...
A lattice structure based on the singular value decomposition (SVD) is introduced. The lattice can a...
Abstract—This paper proposes a lattice structure of biorthog-onal linear-phase filter banks (BOLPFBs...
The Linear phase(LP) Finite Impulse Response(FIR) filters are widely used in many signal processing ...
The lattice structure two-channel orthogonal filter bank structurally guarantees the perfect reconst...