Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].

Dua jenis masalah rekabentuk lengkung telah ipertimbangkan. Terlebih dahulu kami mempertimbangkan interpolasi satu set titik data ruang yang bertertib dengan satu lengkung licin tertakluk kepada satu set satah kekangan yang berbentuk terhingga atau tak terhingga di mana garis cebis demi cebis yang m...

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Bibliographic Details
Main Author: Kong, Voon Pang
Format: Thesis
Language:English
Published: 2006
Subjects:
Online Access:http://eprints.usm.my/8621/1/CONSTRAINED_INTERPOLATION.pdf
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author Kong, Voon Pang
author_facet Kong, Voon Pang
author_sort Kong, Voon Pang
collection USM
description Dua jenis masalah rekabentuk lengkung telah ipertimbangkan. Terlebih dahulu kami mempertimbangkan interpolasi satu set titik data ruang yang bertertib dengan satu lengkung licin tertakluk kepada satu set satah kekangan yang berbentuk terhingga atau tak terhingga di mana garis cebis demi cebis yang menyambung titik data secara berturutan tidak bersilang dengan satah kekangan. Two types of curve designing problem have been considered. We first consider the interpolation of a given set of ordered spatial data points by a smooth curve in the presence of a set of finite or infinite constraint planes, where the polyline joining consecutive data points does not intersect with the constraint planes.
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spelling usm.eprints-86212013-07-13T03:56:49Z http://eprints.usm.my/8621/ Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb]. Kong, Voon Pang QA297-299.4 Numerical Analysis Dua jenis masalah rekabentuk lengkung telah ipertimbangkan. Terlebih dahulu kami mempertimbangkan interpolasi satu set titik data ruang yang bertertib dengan satu lengkung licin tertakluk kepada satu set satah kekangan yang berbentuk terhingga atau tak terhingga di mana garis cebis demi cebis yang menyambung titik data secara berturutan tidak bersilang dengan satah kekangan. Two types of curve designing problem have been considered. We first consider the interpolation of a given set of ordered spatial data points by a smooth curve in the presence of a set of finite or infinite constraint planes, where the polyline joining consecutive data points does not intersect with the constraint planes. 2006-02 Thesis NonPeerReviewed application/pdf en http://eprints.usm.my/8621/1/CONSTRAINED_INTERPOLATION.pdf Kong, Voon Pang (2006) Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb]. PhD thesis, Universiti Sains Malaysia.
spellingShingle QA297-299.4 Numerical Analysis
Kong, Voon Pang
Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title_full Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title_fullStr Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title_full_unstemmed Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title_short Constrained Interpolation And Shape Preserving Approximation By Space Curves [QA297.6. K82 2006 f rb].
title_sort constrained interpolation and shape preserving approximation by space curves qa297 6 k82 2006 f rb
topic QA297-299.4 Numerical Analysis
url http://eprints.usm.my/8621/1/CONSTRAINED_INTERPOLATION.pdf
work_keys_str_mv AT kongvoonpang constrainedinterpolationandshapepreservingapproximationbyspacecurvesqa2976k822006frb