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Displaying records 201 to 210 of 235 records.
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201. The Dilogarithm Function for Complex Argument
Topic: Math
Published: 11/8/2003
Author: L C. Maximon
Abstract: This paper summarizes the basic properties of the Euler dilogarithm function, often referred to as the Spence function. These include integral representations, series expansions, linear and quadratic transformations, functional relations, numerical v ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=150847

202. The Fast Fourier Transform for Experimentalists Part II: Convolutions
Topic: Math
Published: 8/1/2005
Authors: D Donnelly, Bert W Rust
Abstract: The discrete Fourier transform (DFT) is a widely used tool for the analysis of measured time series data. The Cooley-Tukey fast Fourier transform (FFT) algorithm gives an extremely fast and efficient implementation of the DFT. This is the first of ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=150009

203. The Fast Fourier Transform for Experimentalists Part III: Classical Spectral Estimates
Topic: Math
Published: 10/1/2005
Authors: D Donnelly, Bert W Rust
Abstract: The discrete Fourier transform (DFT) is a widely used tool for the analysis of measured time series data. The Cooley-Tukey fast Fourier transform (FFT) algorithm gives an extremely fast and efficient implementation of the DFT. This is the first of ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=150010

204. The Fast Fourier Transform for Experimentalists, Part I: Concepts
Topic: Math
Published: 4/1/2005
Authors: D Donnelly, Bert W Rust
Abstract: The discrete Fourier transform (DFT) is a widely used tool for the analysis of measured time series data. The Cooley-Tukey fast Fourier transform (FFT) algorithm gives an extremely fast and efficient implementation of the DFT. This is the first of ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=150008

205. The Matrix Market Exchange Formats: Initial Design
Series: NIST Interagency/Internal Report (NISTIR)
Report Number: 5935
Topic: Math
Published: 12/1/1996
Authors: Ronald F Boisvert, Roldan Pozo, K Remington
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=900799

206. The NIST Handbook of Mathematical Functions
Topic: Math
Published: 5/12/2010
Authors: Frank William John Olver, Daniel W Lozier, Ronald F Boisvert, Charles W Clark
Abstract: The NIST Handbook of Mathematical Functions supplies validated reference information in 36 chapters on a wide selection of important mathematical functions, covering the properties necessary for their use in scientific applications, together with gen ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=903838

207. The Normalized Reduced Form and Cell Mathematical Tools for Lattice Analysis--Symmetry and Similarity
Series: Journal of Research (NIST JRES)
Topic: Math
Published: 11/1/2003
Author: Alan D. Mighell
Abstract: To intelligently and effectively use the crystallographic databases, dierse mathematical and computer tools are required that can delve into the nature of a given lattice or that can cut across a set of lattices to elucidate various types of interlat ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=850773

208. The OOF Manual: Version 1.0
Series: NIST Interagency/Internal Report (NISTIR)
Report Number: 6256
Topic: Math
Published: 11/1/1998
Authors: W C Carter, Stephen A Langer, Lin-Sien H Lum
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=900862

209. The Radius of Attraction for Newton's Method and TV-Minimization Image Denoising
Topic: Math
Published: 12/1/2012
Authors: Luis A Melara, Anthony J Kearsley
Abstract: This paper presents an estimate of the radius of convergence for Newton‰s method applied to a regularized TV-minimization problem often employed to denoise images. Strong Fréchet differentiability of this iteration is established and an estimate of t ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=911907

210. The Relegation Algorithm
Topic: Math
Published: 3/3/2001
Authors: A Deprit, E Deprit, Jesúus Palacián
Abstract: Given a perturbed Hamiltonian system, normalization yields a Lie transformation which converts the main part of the Hamiltonian into an integral of the transformed system. An extension of the normalization method--the relegation algorithm--does the s ...
http://www.nist.gov/manuscript-publication-search.cfm?pub_id=150686



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