## Abstract Let __T__ and __T__^1^ be tournaments with __n__ elements, __E__ a basis for __T, E__โฒ a basis for Tโฒ, and __k__ โฅ 3 an integer. The dual of __T__ is the tournament Tโ of basis __E__ defined by __T__(__x, y__) = __T__(__y, x__) for all __x, y__ ฮต __E__. A hemimorphism from __T__ onto __
Reconstruction of domains from their groups of quasiconformal autohomeomorphisms
โ Scribed by Vladimir Goldshtein; Matatyahu Rubin
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 849 KB
- Volume
- 5
- Category
- Article
- ISSN
- 0926-2245
No coin nor oath required. For personal study only.
โฆ Synopsis
For an open set U c Iw", let &C(U) denote the group of all quasiconformal homeomorphism of U. The following is our first main result. Let U C iw" and V c R" be open, and suppose that r is a group isomorphism between QC(U) and &C(V). Then there is a quasiconformal homeomorphism 9 from U onto V such that y induce r. That is, for every f E &C(ri): r(f)=~ofOu-l_
๐ SIMILAR VOLUMES
A recursive procedure to reconstruct a given sequence ,from its group delay or phase derivative is g&en. The procedure is &used on the relationships between minims, maximum phase sequences and their cepstra, and on the modtjied Ieast squares (MLS) rational approximation. To avoid unwrapping of the p
A matrix is said to be two-valued if its elements assume unknown subset S of Q from the following two projections of its at most two different values. We studied the problem of recondensity function g(i, j) on M 1 N: structing a two-valued matrix from its marginals-that is, from its row sums and col
In the paper two combinatorial problems for the set F n q of sequences of length n over the alphabet F q =[0, 1, ..., q&1] are considered. The maximum size N & q (n, t) of the set of common subsequences of length n&t and the maximum size N + q (n, t) of the set of common supersequences of length n+t