[[abstract]]Fast computation of two-dimensional (2-D) generalized discrete Fourier transforms (GDFTs) and generalized discrete Hartley transforms (GDHTs) are discussed in terms of a new method which is derived based on index permutation, linear congruences, and polynomial transforms, Further, the 2-D skew circular convolution computed by the proposed skew polynomial transform is also included. (C) 2000 Elsevier Science B.V. All rights reserved.[[note]]SC
In this paper we introduce the concept of the two-dimensional warped discrete Fourier transform (2D-...
A systematic and conceptually simple algorithm is presented for the determination of the transfer fu...
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...
[[abstract]]Fast computation of two-dimensional (2-D) generalized discrete Fourier transforms (GDFTs...
A fast algorithm for computing the two-dimensional discrete Hartley transform (2D-DHT) based on the ...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
Abstract: Discrete transforms are introduced and are defined in a ring of polynomials. These polynom...
In this paper, we develop new fast algorithms for 2-D integer circular convolutions and 2-D Number T...
The generalized discrete Hartley transforms (GDHTs) have proved to be an efficient alternative to th...
The generalized discrete Hartley transforms (GDHTs) have proved to be an efficient alternative to th...
In this paper we systematically derive a large class of fast general-radix algorithms for various ty...
In this paper, the real and complex split-radix generalized fast Fourier transform algorithm has bee...
This paper highlights the possible tradeoffs between arithmetic and structural complexity when compu...
In this paper we introduce the concept of the two-dimensional warped discrete Fourier transform (2D-...
A systematic and conceptually simple algorithm is presented for the determination of the transfer fu...
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...
[[abstract]]Fast computation of two-dimensional (2-D) generalized discrete Fourier transforms (GDFTs...
A fast algorithm for computing the two-dimensional discrete Hartley transform (2D-DHT) based on the ...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
In a recent paper [1], Truong et al. have presented a new method for computing two-dimensional convo...
Abstract: Discrete transforms are introduced and are defined in a ring of polynomials. These polynom...
In this paper, we develop new fast algorithms for 2-D integer circular convolutions and 2-D Number T...
The generalized discrete Hartley transforms (GDHTs) have proved to be an efficient alternative to th...
The generalized discrete Hartley transforms (GDHTs) have proved to be an efficient alternative to th...
In this paper we systematically derive a large class of fast general-radix algorithms for various ty...
In this paper, the real and complex split-radix generalized fast Fourier transform algorithm has bee...
This paper highlights the possible tradeoffs between arithmetic and structural complexity when compu...
In this paper we introduce the concept of the two-dimensional warped discrete Fourier transform (2D-...
A systematic and conceptually simple algorithm is presented for the determination of the transfer fu...
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...