A spline-based method for experimental data deconvolution

Main Author: CPC, Mendeley
Other Authors: Beniaminy, Israel, Deutsch, Moshe
Format: Dataset
Terbitan: Mendeley , 1980
Subjects:
Online Access: https:/data.mendeley.com/datasets/c5ykvb25wh
ctrlnum 0.17632-c5ykvb25wh.1
fullrecord <?xml version="1.0"?> <dc><creator>CPC, Mendeley</creator><title>A spline-based method for experimental data deconvolution </title><publisher>Mendeley</publisher><description>Title of program: DECONV Catalogue Id: ABVR_v1_0 Nature of problem In many types of experiments, notably in scattering and spectroscopic measurements of all kinds, the quantity or distribution J(t) measured in the laboratory can be expressed mathematically as a convolution of two functions: J(t) = integral(-inf,+inf)(K(s)Jo(t-s)ds) where K(t) is the resolution (or response) function of the measuring instrument, and Jo(t) is the same quantity as J(t) but measured using an ideal instrument having infinite resolution. The function Jo(t) is, of course, the real inf ... Versions of this program held in the CPC repository in Mendeley Data ABVR_v1_0; DECONV; 10.1016/0010-4655(80)90045-4 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2018)</description><subject>Computational Physics</subject><subject>Computational Method</subject><contributor>Beniaminy, Israel</contributor><contributor>Deutsch, Moshe</contributor><type>Other:Dataset</type><identifier>10.17632/c5ykvb25wh.1</identifier><rights>Computer Physics Communications Journal Licence</rights><rights>https://www.elsevier.com/about/policies/open-access-licenses/elsevier-user-license/cpc-license/</rights><relation>https:/data.mendeley.com/datasets/c5ykvb25wh</relation><date>1980-12-02T12:00:00Z</date><recordID>0.17632-c5ykvb25wh.1</recordID></dc>
format Other:Dataset
Other
author CPC, Mendeley
author2 Beniaminy, Israel
Deutsch, Moshe
title A spline-based method for experimental data deconvolution
publisher Mendeley
publishDate 1980
topic Computational Physics
Computational Method
url https:/data.mendeley.com/datasets/c5ykvb25wh
contents Title of program: DECONV Catalogue Id: ABVR_v1_0 Nature of problem In many types of experiments, notably in scattering and spectroscopic measurements of all kinds, the quantity or distribution J(t) measured in the laboratory can be expressed mathematically as a convolution of two functions: J(t) = integral(-inf,+inf)(K(s)Jo(t-s)ds) where K(t) is the resolution (or response) function of the measuring instrument, and Jo(t) is the same quantity as J(t) but measured using an ideal instrument having infinite resolution. The function Jo(t) is, of course, the real inf ... Versions of this program held in the CPC repository in Mendeley Data ABVR_v1_0; DECONV; 10.1016/0010-4655(80)90045-4 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2018)
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institution Universitas Islam Indragiri
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first_indexed 2020-04-08T08:15:45Z
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