An integral equation for conformal mapping of multiply connected regions onto a circular region
Abstract. An integral equation is presented for the conformal mapping of multiply connected regions of connectivity m+1 onto a circular region. The circular region is bounded by a unit circle, with centre at the origin, and m number of circles inside the unit circle. The development of theoretical p...
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my.utm.613472017-08-10T06:30:40Z http://eprints.utm.my/id/eprint/61347/ An integral equation for conformal mapping of multiply connected regions onto a circular region Husin, Ummu Tasnim Mohamed Murid, Ali Hassan QA Mathematics Abstract. An integral equation is presented for the conformal mapping of multiply connected regions of connectivity m+1 onto a circular region. The circular region is bounded by a unit circle, with centre at the origin, and m number of circles inside the unit circle. The development of theoretical part is based on the boundary integral equation related to a non-homogeneous boundary relationship. An example for verification purpose is given in this paper for the conformal mapping from an annulus onto a doubly connected circular region with centres and radii are assumed to be known. 2015 Conference or Workshop Item PeerReviewed application/pdf en http://eprints.utm.my/id/eprint/61347/1/AliHassanMohamed2015_AnIntegralEquationforConformalMappingofMultiplyConnectedRegions.pdf Husin, Ummu Tasnim and Mohamed Murid, Ali Hassan (2015) An integral equation for conformal mapping of multiply connected regions onto a circular region. In: Proceedings of 3rd International Science Postgraduate Conference 2015 (ISPC2015), 24-26 Feb, 2015, Johor Bahru, Johor. |
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QA Mathematics Husin, Ummu Tasnim Mohamed Murid, Ali Hassan An integral equation for conformal mapping of multiply connected regions onto a circular region |
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Abstract. An integral equation is presented for the conformal mapping of multiply connected regions of connectivity m+1 onto a circular region. The circular region is bounded by a unit circle, with centre at the origin, and m number of circles inside the unit circle. The development of theoretical part is based on the boundary integral equation related to a non-homogeneous boundary relationship. An example for verification purpose is given in this paper for the conformal mapping from an annulus onto a doubly connected circular region with centres and radii are assumed to be known. |
format |
Conference or Workshop Item |
author |
Husin, Ummu Tasnim Mohamed Murid, Ali Hassan |
author_facet |
Husin, Ummu Tasnim Mohamed Murid, Ali Hassan |
author_sort |
Husin, Ummu Tasnim |
title |
An integral equation for conformal mapping of multiply connected regions onto a circular region |
title_short |
An integral equation for conformal mapping of multiply connected regions onto a circular region |
title_full |
An integral equation for conformal mapping of multiply connected regions onto a circular region |
title_fullStr |
An integral equation for conformal mapping of multiply connected regions onto a circular region |
title_full_unstemmed |
An integral equation for conformal mapping of multiply connected regions onto a circular region |
title_sort |
integral equation for conformal mapping of multiply connected regions onto a circular region |
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2015 |
url |
http://eprints.utm.my/id/eprint/61347/1/AliHassanMohamed2015_AnIntegralEquationforConformalMappingofMultiplyConnectedRegions.pdf http://eprints.utm.my/id/eprint/61347/ |
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