The objectives of this project are to design the M-band perfect reconstruction parallel QMF banks and to implement a sub-band coder using the designed filter banks. A design procedure for the M-band perfect reconstruction parallel QMF banks is presented. The filter design uses the concept of lossless lattice structure. Several structures of the lossless unitary matrices used in the design are presented. Algorithms are devised to design the M-band perfect reconstruction parallel QMF banks and implemented on the UNIVAC 1100 system using Fortran. A number of 3-band, 4-band and 5-band perfect reconstruction parallel QMF banks are designed by using the proposed algorithm
The two-channel perfect-reconstruction quadrature-mirror-filter banks (PR QMF banks) are analyzed in...
AbsCmct-This correspondence discusses a new method for designing the prototype filters necessary to ...
Abstract—In recent years, filter bank multicarrier (FBMC) has recaptured widespread interests for it...
In this paper a two channel FIR QMF bank for perfect reconstruction has been presented. The main pro...
This paper studies the design of quadrature mirror filter (QMF) banks via frequency domain optimizat...
n this paper, a scheme for perfect reconstruction in M channel, maximally decimated QMF banks is fir...
he present section deals with a new type of technique for designing an efficient two channel Quadrat...
The authors consider the design of multirate filterbanks for applications such as subband coding wit...
A lattice structure and an algorithm are presented for the design of two-channel QMF (quadrature mir...
The past over the years, single or multi-dimensional signal processing applications, communication s...
The authors present a perfect reconstruction FIR (finite-impulse response) linear-phase lattice stru...
Abstract-New structures are presented for the perfect-reconstruc-tion QMF bank, based on lossless bu...
A property of FIR (finite-impulse response) lossless systems is introduced, leading to substantial i...
In this paper, we use the theory of perfect reconstruction QMF banks to analyze the general class of...
The two-channel QMF filter bank based on allpass sections is one of the best known circuits for buil...
The two-channel perfect-reconstruction quadrature-mirror-filter banks (PR QMF banks) are analyzed in...
AbsCmct-This correspondence discusses a new method for designing the prototype filters necessary to ...
Abstract—In recent years, filter bank multicarrier (FBMC) has recaptured widespread interests for it...
In this paper a two channel FIR QMF bank for perfect reconstruction has been presented. The main pro...
This paper studies the design of quadrature mirror filter (QMF) banks via frequency domain optimizat...
n this paper, a scheme for perfect reconstruction in M channel, maximally decimated QMF banks is fir...
he present section deals with a new type of technique for designing an efficient two channel Quadrat...
The authors consider the design of multirate filterbanks for applications such as subband coding wit...
A lattice structure and an algorithm are presented for the design of two-channel QMF (quadrature mir...
The past over the years, single or multi-dimensional signal processing applications, communication s...
The authors present a perfect reconstruction FIR (finite-impulse response) linear-phase lattice stru...
Abstract-New structures are presented for the perfect-reconstruc-tion QMF bank, based on lossless bu...
A property of FIR (finite-impulse response) lossless systems is introduced, leading to substantial i...
In this paper, we use the theory of perfect reconstruction QMF banks to analyze the general class of...
The two-channel QMF filter bank based on allpass sections is one of the best known circuits for buil...
The two-channel perfect-reconstruction quadrature-mirror-filter banks (PR QMF banks) are analyzed in...
AbsCmct-This correspondence discusses a new method for designing the prototype filters necessary to ...
Abstract—In recent years, filter bank multicarrier (FBMC) has recaptured widespread interests for it...