We construct a fast algorithm for the computation of discrete Gauss transforms with complex parameters, capable of dealing with non equispaced points. Our algorithm is based on the fast Fourier transform at non equispaced knots and requires only O(N) arithmetic operations. Key words and phrases. Gauss transform; Unequally spaced Fourier transforms; Fast algorithms; Chirped Gaussian; NFFT
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
This thesis develops several new algorithms for computing the discrete Fourier transform (DFT). The ...
A group of algorithms is presented generalizing the Fast Fourier Transform to the case of non-intege...
We develop fast algorithms for unequally spaced discrete Laplace transforms with complex parameters,...
Fast algorithms for unequally spaced discrete Laplace transforms are presented. The algorithms are a...
The nonuniform discrete Fourier transform (NDFT) can be computed with a fast algorithm, referred to ...
Abstract. The fast Gauss transform allows for the calculation of the sum of N Gaussians at M points ...
This paper proposes fast algorithms for computing the discrete Fourier transform for real-valued seq...
The Fast Fourier Transform (FFT) algorithm of Cooley and Tukey [7] requires sampling on an equally s...
A new version of the fast Gauss transform (FGT) is introduced which is based on a truncated Chebyshe...
AbstractA group of algorithms generalizing the fast Fourier transform to the case of noninteger freq...
AbstractA group of algorithms generalizing the fast Fourier transform to the case of noninteger freq...
We present a novel approach for the fast approximation of the discrete Gauss transform in higher dim...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
This thesis develops several new algorithms for computing the discrete Fourier transform (DFT). The ...
A group of algorithms is presented generalizing the Fast Fourier Transform to the case of non-intege...
We develop fast algorithms for unequally spaced discrete Laplace transforms with complex parameters,...
Fast algorithms for unequally spaced discrete Laplace transforms are presented. The algorithms are a...
The nonuniform discrete Fourier transform (NDFT) can be computed with a fast algorithm, referred to ...
Abstract. The fast Gauss transform allows for the calculation of the sum of N Gaussians at M points ...
This paper proposes fast algorithms for computing the discrete Fourier transform for real-valued seq...
The Fast Fourier Transform (FFT) algorithm of Cooley and Tukey [7] requires sampling on an equally s...
A new version of the fast Gauss transform (FGT) is introduced which is based on a truncated Chebyshe...
AbstractA group of algorithms generalizing the fast Fourier transform to the case of noninteger freq...
AbstractA group of algorithms generalizing the fast Fourier transform to the case of noninteger freq...
We present a novel approach for the fast approximation of the discrete Gauss transform in higher dim...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
We provide a sufficient condition to select the parameters of Type 3 Non-Uniform Fast Fourier Transf...
This thesis develops several new algorithms for computing the discrete Fourier transform (DFT). The ...
A group of algorithms is presented generalizing the Fast Fourier Transform to the case of non-intege...