Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions
A boundary integral equation method for numerical evaluation of the conformal mapping and its inverse from unbounded multiply connected regions onto five canonical slit regions is presented in this paper. This method is based on a uniquely solvable boundary integral equation with the adjoint general...
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Malaysian Mathematical Sciences Soc
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my.usim-83242017-03-16T03:03:22Z Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions Arif A. M., Yunus Ali H. M., Murid Mohamed M. S., Nasser Numerical conformal mapping Unbounded multiply connected regions Boundary integral equation Adjoint Generalized Neumann Kernel A boundary integral equation method for numerical evaluation of the conformal mapping and its inverse from unbounded multiply connected regions onto five canonical slit regions is presented in this paper. This method is based on a uniquely solvable boundary integral equation with the adjoint generalized Neumann kernel. This method is accurate and reliable. Some numerical examples are presented to illustrate the effectiveness of this method. 2015-06-11T02:30:14Z 2015-06-11T02:30:14Z 2014-01-01 Article 0126-6705 2180-4206 http://ddms.usim.edu.my/handle/123456789/8324 http://www.emis.de/journals/BMMSS/pdf/v37n1/v37n1p1.pdf en Malaysian Mathematical Sciences Soc |
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Numerical conformal mapping Unbounded multiply connected regions Boundary integral equation Adjoint Generalized Neumann Kernel |
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Numerical conformal mapping Unbounded multiply connected regions Boundary integral equation Adjoint Generalized Neumann Kernel Arif A. M., Yunus Ali H. M., Murid Mohamed M. S., Nasser Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
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A boundary integral equation method for numerical evaluation of the conformal mapping and its inverse from unbounded multiply connected regions onto five canonical slit regions is presented in this paper. This method is based on a uniquely solvable boundary integral equation with the adjoint generalized Neumann kernel. This method is accurate and reliable. Some numerical examples are presented to illustrate the effectiveness of this method. |
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Article |
author |
Arif A. M., Yunus Ali H. M., Murid Mohamed M. S., Nasser |
author_facet |
Arif A. M., Yunus Ali H. M., Murid Mohamed M. S., Nasser |
author_sort |
Arif A. M., Yunus |
title |
Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
title_short |
Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
title_full |
Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
title_fullStr |
Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
title_full_unstemmed |
Numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
title_sort |
numerical evaluation of conformal mapping and its inverse for unbounded multiply connected regions |
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Malaysian Mathematical Sciences Soc |
publishDate |
2015 |
url |
http://ddms.usim.edu.my/handle/123456789/8324 http://www.emis.de/journals/BMMSS/pdf/v37n1/v37n1p1.pdf |
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1645152392726970368 |
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13.214268 |