Conformal mapping of unbounded multiply connected regions onto canonical slit regions
We present a boundary integral equation method for conformal mapping of unbounded multiply connected regions onto five types of canonical slit regions. For each canonical region, three linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function o...
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Hindawi Publishing Corporation
2015
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my.usim-80952017-05-15T03:30:38Z Conformal mapping of unbounded multiply connected regions onto canonical slit regions Arif A. M., Yunus, Ali H. M., Murid, Mohamed M. S., Nasser, Generalized Neumann Kernel Domains Equation We present a boundary integral equation method for conformal mapping of unbounded multiply connected regions onto five types of canonical slit regions. For each canonical region, three linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function on an unbounded multiply connected region. The integral equations are uniquely solvable. The kernels involved in these integral equations are the modified Neumann kernels and the adjoint generalized Neumann kernels. 2015-05-18T03:03:57Z 2015-05-18T03:03:57Z 2012 Article 1085-3375 http://ddms.usim.edu.my/handle/123456789/8095 http://www.hindawi.com/journals/aaa/2012/293765/ en Hindawi Publishing Corporation |
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Universiti Sains Islam Malaysia |
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Asia |
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Malaysia |
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Universit Sains Islam i Malaysia |
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http://ddms.usim.edu.my/ |
| language |
English |
| topic |
Generalized Neumann Kernel Domains Equation |
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Generalized Neumann Kernel Domains Equation Arif A. M., Yunus, Ali H. M., Murid, Mohamed M. S., Nasser, Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| description |
We present a boundary integral equation method for conformal mapping of unbounded multiply connected regions onto five types of canonical slit regions. For each canonical region, three linear boundary integral equations are constructed from a boundary relationship satisfied by an analytic function on an unbounded multiply connected region. The integral equations are uniquely solvable. The kernels involved in these integral equations are the modified Neumann kernels and the adjoint generalized Neumann kernels. |
| format |
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 |
Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| title_short |
Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| title_full |
Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| title_fullStr |
Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| title_full_unstemmed |
Conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| title_sort |
conformal mapping of unbounded multiply connected regions onto canonical slit regions |
| publisher |
Hindawi Publishing Corporation |
| publishDate |
2015 |
| url |
http://ddms.usim.edu.my/handle/123456789/8095 http://www.hindawi.com/journals/aaa/2012/293765/ |
| _version_ |
1645152339633373184 |
| score |
13.251813 |