Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves

A new approach, namely an optimized bi-QT-Bezier, for fitting curves to given 2D, is proposed. The conventional approach includes additional constraints to uniquely determine the biarc. The proposed method integrates the formulation of a single biarc based on the Quadratic Trigonometric (QT)-Bezier...

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Main Author: Nordin, Mohamad Ekram
Format: Thesis
Language:English
Published: 2024
Subjects:
Online Access:http://eprints.usm.my/62967/
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author Nordin, Mohamad Ekram
author_facet Nordin, Mohamad Ekram
author_sort Nordin, Mohamad Ekram
description A new approach, namely an optimized bi-QT-Bezier, for fitting curves to given 2D, is proposed. The conventional approach includes additional constraints to uniquely determine the biarc. The proposed method integrates the formulation of a single biarc based on the Quadratic Trigonometric (QT)-Bezier curve with Particle Swarm Optimization (PSO). The proposed bi-QT-Bezier curve is advantageous in curve fitting as it provides an optimized value of α from the PSO method.
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spelling usm-629672025-10-14T09:16:17Z http://eprints.usm.my/62967/ Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves Nordin, Mohamad Ekram QA1-939 Mathematics A new approach, namely an optimized bi-QT-Bezier, for fitting curves to given 2D, is proposed. The conventional approach includes additional constraints to uniquely determine the biarc. The proposed method integrates the formulation of a single biarc based on the Quadratic Trigonometric (QT)-Bezier curve with Particle Swarm Optimization (PSO). The proposed bi-QT-Bezier curve is advantageous in curve fitting as it provides an optimized value of α from the PSO method. 2024-02 Thesis NonPeerReviewed application/pdf en http://eprints.usm.my/62967/1/Pages%20from%20MOHAMAD%20EKRAM%20BIN%20NORDIN%20-%20TESIS-3.pdf Nordin, Mohamad Ekram (2024) Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves. Masters thesis, Universiti Sains Malaysia.
spellingShingle QA1-939 Mathematics
Nordin, Mohamad Ekram
Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title_full Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title_fullStr Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title_full_unstemmed Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title_short Improvement Of Curve Construction Using Bi-Qt Bezier Curves And Approximation To Two Types Of Bezier Curves
title_sort improvement of curve construction using bi qt bezier curves and approximation to two types of bezier curves
topic QA1-939 Mathematics
url http://eprints.usm.my/62967/
work_keys_str_mv AT nordinmohamadekram improvementofcurveconstructionusingbiqtbeziercurvesandapproximationtotwotypesofbeziercurves