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Details for article 6 of 7 found articles
| Title: |
Quasiconformally Equivalent Domains and Quasiconformal Extensions |
| Author: |
Yang, Shanshuang |
| Appeared in: |
Complex variables and elliptic equations |
| Paging: | Volume 30 (1996) nr. 3 pages 279-288 |
| Year: |
1996-08 |
| Contents: |
This paper concerns the extendability of boundary quasiconformal homeomorphisms of domains in [image omitted] and the problem of determining whether or not a domain is quasiconformally equivalent to a given domain. In particular, we prove that any boundary QC homeomorphism of domains bounded by finitely many QC-flat spheres has a QC extension to the entire domain, generalizing some well known results. We also show that if a portion of a domain D near its boundary can be mapped quasiconformally into a portion of a topological n-ball (n ≠ 4) D' near its boundary, then D is QC equivalent to D' generalizing a result of Gehring. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 6 of 7 found articles
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