AbstractComplex radix (−1+j) allows the arithmetic operations of complex numbers to be done without treating the divide and conquer rules, which offers the significant speed improvement of complex numbers computation circuitry. Design and hardware implementation of complex radix (−1+j) converter has been introduced in this paper. Extensive simulation results have been incorporated and an application of this converter towards the implementation of discrete Fourier transformation (DFT) processor has been presented. The functionality of the DFT processor have been verified in Xilinx ISE design suite version 14.7 and performance parameters like propagation delay and dynamic switching power consumption have been calculated by Virtuoso platform i...
<p>Fast Fourier Transform (FFT) processing is an important component of many<br>Digital Signal Proce...
Number Theoretic Transforms (NTTs) are defined in a finite ring of integers Z (_M), where M is the m...
A radix-10 multiplication is the foremost frequent operations employed by several monetary business ...
AbstractComplex radix (−1+j) allows the arithmetic operations of complex numbers to be done without ...
Complex number arithmetic computation is a key arithmetic feature in modern digital communication, r...
Complex numbers play a vital role in the implementation of a wide number of Digital Signal Processin...
This research focuses on a novel integrated approach for computing and representing complex numbers ...
In this paper, a new radix-3 algorithm for realization of discrete Fourier transform (DFT) of length...
International audienceConversion between binary and decimal floating-point representations is ubiqui...
[[abstract]]In this paper, we propose two new VLSI architectures for computing the N-point discrete ...
The discrete Fourier transform (DFT) and discrete Hartley transform (DHT) play a crucial role in one...
Fast Fourier transform (FFT) plays an important part as a signal processing function in many applica...
. This paper presents a new fast Discrete Fourier Transform (DFT) algorithm. By rewriting the DFT, a...
In arithmetic circuits for digital signal processing, radixes other than two are often used to make ...
AbstractA recursive formula for number conversion from one radix representation to another radix rep...
<p>Fast Fourier Transform (FFT) processing is an important component of many<br>Digital Signal Proce...
Number Theoretic Transforms (NTTs) are defined in a finite ring of integers Z (_M), where M is the m...
A radix-10 multiplication is the foremost frequent operations employed by several monetary business ...
AbstractComplex radix (−1+j) allows the arithmetic operations of complex numbers to be done without ...
Complex number arithmetic computation is a key arithmetic feature in modern digital communication, r...
Complex numbers play a vital role in the implementation of a wide number of Digital Signal Processin...
This research focuses on a novel integrated approach for computing and representing complex numbers ...
In this paper, a new radix-3 algorithm for realization of discrete Fourier transform (DFT) of length...
International audienceConversion between binary and decimal floating-point representations is ubiqui...
[[abstract]]In this paper, we propose two new VLSI architectures for computing the N-point discrete ...
The discrete Fourier transform (DFT) and discrete Hartley transform (DHT) play a crucial role in one...
Fast Fourier transform (FFT) plays an important part as a signal processing function in many applica...
. This paper presents a new fast Discrete Fourier Transform (DFT) algorithm. By rewriting the DFT, a...
In arithmetic circuits for digital signal processing, radixes other than two are often used to make ...
AbstractA recursive formula for number conversion from one radix representation to another radix rep...
<p>Fast Fourier Transform (FFT) processing is an important component of many<br>Digital Signal Proce...
Number Theoretic Transforms (NTTs) are defined in a finite ring of integers Z (_M), where M is the m...
A radix-10 multiplication is the foremost frequent operations employed by several monetary business ...