A mathematical approach towards the development of computational arrays for the Discrete Fourier Transform (DFT) is pursued in this paper. Mathematical expressions for the DFT are given a direct hardware interpretation. Different implementations are developed by formal manipulation of the equations defining the DFT. Properties of the implementations can be told directly from the corresponding equations. Special consideration is given to the performance of implementations and corresponding hardware requirements. The standard equations defining the DFT on N values corresponds if the equations are given a direct hardware interpretation to an Implementation requiring N to the power of 2 modules. By formal manipulation of the equations ...
A bit-serial cell library is presented which can been used to rapidly implement discrete Fourier tra...
highly concurrent systolization of the discrete Fourier transform (DFT). The concurrency of computat...
A unified hardware architecture that can be reconfigured to calculate 2, 3, 4, 5, or 7-point DFTs is...
A mathematical approach towards the development of computational arrays for the Discrete Fourier Tr...
In this paper, we examine several algorithms suitable for the hardware implementation of the discret...
[[abstract]]In this paper, we propose two new VLSI architectures for computing the N-point discrete ...
Fast Fourier transform (FFT) plays an important part as a signal processing function in many applica...
A broad class of efficient discrete Fourier transform algorithms is developed by partitioning short ...
This paper introduces the theory and hardware im-plementation of two new algorithms for computing a ...
This paper presents a high-level compiler that generates hardware implementations of the discrete Fo...
A new recursive solution based on Clenshaw's recurrence relation is formulated for computation of th...
[[abstract]]An approach for realizing the N-point discrete Fourier transform (DFT) of an input seque...
This work investigates the VLSI implementation of the Arithmetic Fourier Transform (AFT) algorithm. ...
A simple 2-dimensional architecture is derived for highly concurrent systolization of the 2-dimensio...
[[abstract]]© 1992 Institute of Electrical and Electronics Engineers - A new two-dimensional systoli...
A bit-serial cell library is presented which can been used to rapidly implement discrete Fourier tra...
highly concurrent systolization of the discrete Fourier transform (DFT). The concurrency of computat...
A unified hardware architecture that can be reconfigured to calculate 2, 3, 4, 5, or 7-point DFTs is...
A mathematical approach towards the development of computational arrays for the Discrete Fourier Tr...
In this paper, we examine several algorithms suitable for the hardware implementation of the discret...
[[abstract]]In this paper, we propose two new VLSI architectures for computing the N-point discrete ...
Fast Fourier transform (FFT) plays an important part as a signal processing function in many applica...
A broad class of efficient discrete Fourier transform algorithms is developed by partitioning short ...
This paper introduces the theory and hardware im-plementation of two new algorithms for computing a ...
This paper presents a high-level compiler that generates hardware implementations of the discrete Fo...
A new recursive solution based on Clenshaw's recurrence relation is formulated for computation of th...
[[abstract]]An approach for realizing the N-point discrete Fourier transform (DFT) of an input seque...
This work investigates the VLSI implementation of the Arithmetic Fourier Transform (AFT) algorithm. ...
A simple 2-dimensional architecture is derived for highly concurrent systolization of the 2-dimensio...
[[abstract]]© 1992 Institute of Electrical and Electronics Engineers - A new two-dimensional systoli...
A bit-serial cell library is presented which can been used to rapidly implement discrete Fourier tra...
highly concurrent systolization of the discrete Fourier transform (DFT). The concurrency of computat...
A unified hardware architecture that can be reconfigured to calculate 2, 3, 4, 5, or 7-point DFTs is...