Subclasses Of Multivalent Harmonic Mappings Defined By Convolution.
Harmonic mappings have been recently investigated from the perspective of geometric function theory. These mappings are important in the study of minimal surfaces. Although harmonic mappings need not be analytic, they have been studied as generalizations of conformal mappings. The seminal works of C...
| Main Authors: | , , |
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| Format: | Conference or Workshop Item |
| Language: | English |
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2009
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| Online Access: | http://eprints.usm.my/11376/2/Subclasses_Of_Multivalent_Harmonic_Mappings.pdf |
| _version_ | 1797004710772736000 |
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| author | Ali, R. M. Stephen, B. Adolf Subramanian, K. G. |
| author_facet | Ali, R. M. Stephen, B. Adolf Subramanian, K. G. |
| author_sort | Ali, R. M. |
| collection | USM |
| description | Harmonic mappings have been recently investigated from the perspective of geometric function theory. These mappings are important in the study of minimal surfaces. Although harmonic mappings need not be analytic, they have been studied as generalizations of conformal mappings. The seminal works of Clunie and Sheil-Small [4] and Sheil-Small [B] showed that while certain classical results for conformal mappings have analogues for harmonic mappings, many other basic questions remain unsolved.
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| first_indexed | 2024-03-06T14:00:09Z |
| format | Conference or Workshop Item |
| id | usm.eprints-11376 |
| institution | Universiti Sains Malaysia |
| language | English |
| last_indexed | 2024-03-06T14:00:09Z |
| publishDate | 2009 |
| record_format | dspace |
| spelling | usm.eprints-113762013-07-13T04:40:50Z http://eprints.usm.my/11376/ Subclasses Of Multivalent Harmonic Mappings Defined By Convolution. Ali, R. M. Stephen, B. Adolf Subramanian, K. G. QA1-939 Mathematics Harmonic mappings have been recently investigated from the perspective of geometric function theory. These mappings are important in the study of minimal surfaces. Although harmonic mappings need not be analytic, they have been studied as generalizations of conformal mappings. The seminal works of Clunie and Sheil-Small [4] and Sheil-Small [B] showed that while certain classical results for conformal mappings have analogues for harmonic mappings, many other basic questions remain unsolved. 2009-06 Conference or Workshop Item PeerReviewed application/pdf en http://eprints.usm.my/11376/2/Subclasses_Of_Multivalent_Harmonic_Mappings.pdf Ali, R. M. and Stephen, B. Adolf and Subramanian, K. G. (2009) Subclasses Of Multivalent Harmonic Mappings Defined By Convolution. In: The 6th International Conference On Computational Methods And Function Theory (CMFT 2009), June 08–12, 2009, Ankara, Turkey. |
| spellingShingle | QA1-939 Mathematics Ali, R. M. Stephen, B. Adolf Subramanian, K. G. Subclasses Of Multivalent Harmonic Mappings Defined By Convolution. |
| title | Subclasses Of Multivalent Harmonic Mappings Defined
By Convolution.
|
| title_full | Subclasses Of Multivalent Harmonic Mappings Defined
By Convolution.
|
| title_fullStr | Subclasses Of Multivalent Harmonic Mappings Defined
By Convolution.
|
| title_full_unstemmed | Subclasses Of Multivalent Harmonic Mappings Defined
By Convolution.
|
| title_short | Subclasses Of Multivalent Harmonic Mappings Defined
By Convolution.
|
| title_sort | subclasses of multivalent harmonic mappings defined by convolution |
| topic | QA1-939 Mathematics |
| url | http://eprints.usm.my/11376/2/Subclasses_Of_Multivalent_Harmonic_Mappings.pdf |
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