Radial slits maps of unbounded multiply connected regions
This paper presents a boundary integral equation method for conformal mapping of an unbounded multiply connected region onto a radial slits region. Two linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function on an unbounded multiply connected...
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my.usim-92312015-08-26T01:49:10Z Radial slits maps of unbounded multiply connected regions A.A.M., Yunus, A.H.M., Murid, M.M.S., Nasser, Boundary integral equation Generalized Neumann kernel Numerical conformal mapping Unbounded multiply connected region This paper presents a boundary integral equation method for conformal mapping of an unbounded multiply connected region onto a radial slits region. Two linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function on an unbounded multiply connected region. These integral equations are uniquely solvable. The kernels involved in these integral equations are the adjoint generalized Neumann kernels. Two numerical examples are presented to show the effectiveness of the proposed method. © 2013 AIP Publishing LLC. 2015-08-26T01:49:10Z 2015-08-26T01:49:10Z 2013-01-01 Conference Paper 9780-7354-1150-0 0094-243X http://ddms.usim.edu.my/handle/123456789/9231 en_US |
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Boundary integral equation Generalized Neumann kernel Numerical conformal mapping Unbounded multiply connected region |
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Boundary integral equation Generalized Neumann kernel Numerical conformal mapping Unbounded multiply connected region A.A.M., Yunus, A.H.M., Murid, M.M.S., Nasser, Radial slits maps of unbounded multiply connected regions |
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This paper presents a boundary integral equation method for conformal mapping of an unbounded multiply connected region onto a radial slits region. Two linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function on an unbounded multiply connected region. These integral equations are uniquely solvable. The kernels involved in these integral equations are the adjoint generalized Neumann kernels. Two numerical examples are presented to show the effectiveness of the proposed method. © 2013 AIP Publishing LLC. |
format |
Conference Paper |
author |
A.A.M., Yunus, A.H.M., Murid, M.M.S., Nasser, |
author_facet |
A.A.M., Yunus, A.H.M., Murid, M.M.S., Nasser, |
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A.A.M., Yunus, |
title |
Radial slits maps of unbounded multiply connected regions |
title_short |
Radial slits maps of unbounded multiply connected regions |
title_full |
Radial slits maps of unbounded multiply connected regions |
title_fullStr |
Radial slits maps of unbounded multiply connected regions |
title_full_unstemmed |
Radial slits maps of unbounded multiply connected regions |
title_sort |
radial slits maps of unbounded multiply connected regions |
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2015 |
url |
http://ddms.usim.edu.my/handle/123456789/9231 |
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1645152568166318080 |
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13.222552 |