An algorithm for computing the discrete Hartley transform is presented that is based on the algebraic integers encoding scheme. With the aid of this scheme, an error-free representation of the cas function becomes possible. In addition, for further complexity reduction an approximation scheme is proposed. Finally, for the implementation of the algorithm a fully pipelined systolic architecture with O(N) throughput is proposed
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...
In this paper, we propose a unified theory for arithmetic transforms of a variety of discrete trigon...
This paper highlights the possible tradeoffs between arithmetic and structural complexity when compu...
AbstractIn this paper, we propose a novel approach for computing real-valued discrete transforms suc...
AbstractIn this paper, we propose a novel approach for computing real-valued discrete transforms suc...
In this paper, we present a design framework for scalable memory-based implementation of the discret...
Abstract- In this paper, we present a design framework for scalable memory-based implementation of t...
In this paper, we present a design framework for scalable memory-based implementation of the discret...
In this paper, we propose new algorithms for computing the Discrete Hartley and the Discrete Cosine ...
Abstract — A new fast algorithm for computing the discrete Hartley transform (DHT) is presented, whi...
A fast algorithm for computing the two-dimensional discrete Hartley transform (2D-DHT) based on the ...
[[abstract]]Recently, R.N. Bracewell (1983) introduced the discrete Hartley transform (DHT) as an al...
[[abstract]]Recently, R. N. Bracewell (1983) introduced the discrete Hartley transform (DHT) as an a...
This paper presents a novel error-free (infinite-precision) algorithm for the fast implementation of...
In this paper, by using the symmetrical properties of the discrete Hartley transform (DHT), an impro...
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...
In this paper, we propose a unified theory for arithmetic transforms of a variety of discrete trigon...
This paper highlights the possible tradeoffs between arithmetic and structural complexity when compu...
AbstractIn this paper, we propose a novel approach for computing real-valued discrete transforms suc...
AbstractIn this paper, we propose a novel approach for computing real-valued discrete transforms suc...
In this paper, we present a design framework for scalable memory-based implementation of the discret...
Abstract- In this paper, we present a design framework for scalable memory-based implementation of t...
In this paper, we present a design framework for scalable memory-based implementation of the discret...
In this paper, we propose new algorithms for computing the Discrete Hartley and the Discrete Cosine ...
Abstract — A new fast algorithm for computing the discrete Hartley transform (DHT) is presented, whi...
A fast algorithm for computing the two-dimensional discrete Hartley transform (2D-DHT) based on the ...
[[abstract]]Recently, R.N. Bracewell (1983) introduced the discrete Hartley transform (DHT) as an al...
[[abstract]]Recently, R. N. Bracewell (1983) introduced the discrete Hartley transform (DHT) as an a...
This paper presents a novel error-free (infinite-precision) algorithm for the fast implementation of...
In this paper, by using the symmetrical properties of the discrete Hartley transform (DHT), an impro...
A new multidimensional Hartley transform is defined, and a vector-radix algorithm for fast computati...
In this paper, we propose a unified theory for arithmetic transforms of a variety of discrete trigon...
This paper highlights the possible tradeoffs between arithmetic and structural complexity when compu...