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Survey of methods of numerical approximation

The problem of fitting a curve, or series of curves, to data occurs frequently in all branches of the physical, biological and social sciences. The data may have been obtained experimentally or may be given by the values taken by a complicated function at specified points. If the data have been obta...

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Detalles Bibliográficos
Autor principal: Churchhouse, R F
Lenguaje:eng
Publicado: CERN 1981
Materias:
Acceso en línea:https://dx.doi.org/10.5170/CERN-1981-003.78
http://cds.cern.ch/record/871690
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author Churchhouse, R F
author_facet Churchhouse, R F
author_sort Churchhouse, R F
collection CERN
description The problem of fitting a curve, or series of curves, to data occurs frequently in all branches of the physical, biological and social sciences. The data may have been obtained experimentally or may be given by the values taken by a complicated function at specified points. If the data have been obtained experimentally they may be subject to experimental errors and this may have to be taken into account in our choice of curve; if the data have been obtained from the values of a known but complicated function our objective may be to find a simpler function of some particular type which fits the data to within some specified accuracy over a finite range. The author considers the two-dimensional problem; this is important in itself and also provides the basis for extension to three (or more) dimensions. (12 refs).
id cern-871690
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1981
publisher CERN
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spelling cern-8716902019-09-30T06:29:59Zdoi:10.5170/CERN-1981-003.78http://cds.cern.ch/record/871690engChurchhouse, R FSurvey of methods of numerical approximationXXComputing and ComputersThe problem of fitting a curve, or series of curves, to data occurs frequently in all branches of the physical, biological and social sciences. The data may have been obtained experimentally or may be given by the values taken by a complicated function at specified points. If the data have been obtained experimentally they may be subject to experimental errors and this may have to be taken into account in our choice of curve; if the data have been obtained from the values of a known but complicated function our objective may be to find a simpler function of some particular type which fits the data to within some specified accuracy over a finite range. The author considers the two-dimensional problem; this is important in itself and also provides the basis for extension to three (or more) dimensions. (12 refs).CERNoai:cds.cern.ch:8716901981
spellingShingle XX
Computing and Computers
Churchhouse, R F
Survey of methods of numerical approximation
title Survey of methods of numerical approximation
title_full Survey of methods of numerical approximation
title_fullStr Survey of methods of numerical approximation
title_full_unstemmed Survey of methods of numerical approximation
title_short Survey of methods of numerical approximation
title_sort survey of methods of numerical approximation
topic XX
Computing and Computers
url https://dx.doi.org/10.5170/CERN-1981-003.78
http://cds.cern.ch/record/871690
work_keys_str_mv AT churchhouserf surveyofmethodsofnumericalapproximation