Results 31 to 40 of about 3,795,713 (353)

Construction of extremal Type II $\mathbb{Z}_{8}$-codes via doubling method [PDF]

arXiv
Extremal Type II $\mathbb{Z}_{8}$-codes are a class of self-dual $\mathbb{Z}_{8}$-codes with Euclidean weights divisible by $16$ and the largest possible minimum Euclidean weight for a given length. We introduce a doubling method for constructing a Type II $\mathbb{Z}_{2k}$-code of length $n$ from a known Type II $\mathbb{Z}_{2k}$-code of length $n ...
Ban, Sara, Rukavina, Sanja
arxiv   +2 more sources

Extremal Length and Harmonic Functions on Riemann Surfaces [PDF]

, 1972
Expressions for several conformally invariant pseudometrics on a Riemann surface R are given in terms of three new forms of reduced extremal distance. The pseudometrics are defined by means of various subclasses of the set of all harmonic functions on 7?
C. David Minda
openalex   +2 more sources

Extremal length definitions for the conformal capacity of rings in space. [PDF]

, 1962
F. W. Gehring
openalex   +2 more sources

A p-extremal length and p-capacity equality [PDF]

, 1975
Joseph Hesse
openalex   +2 more sources

Extremal length of weak homology classes on Riemann surfaces [PDF]

, 1964
1. The square integrable harmonic differentials on a Riemann surface W form a Hilbert space rh. Let rP be a closed subspace of rh. Let c be a 1-chain on W. There exists a unique element i1(c) CrP with the property flco= (c, {1'(c)) for all coCPr.
Burton Rodin
openalex   +2 more sources

On weighted extremal length and $p$-capacity

Hiroshima Mathematical Journal, 1990
Hiromichi Yamamoto
openalex   +3 more sources

Extremal length and univalent functions II. Integral estimates of strip mappings [PDF]

, 1979
In 1971, Jenkins and Oikawa [2] used extremal length techniques to obtain quantitative results on the boundary behavior of conformal mappings. This became the starting point for further investigations in that direction $(e$ . $g$ . $[3]$ , [5], [6], [7],
Burton Rodin, S. E. Warschawski
openalex   +2 more sources

The extremal length of a network

Journal of Mathematical Analysis and Applications, 1962
R. Duffin
openaire   +3 more sources

Extremal length and conformal capacity [PDF]

Transactions of the American Mathematical Society, 1967
W. Ziemer
openaire   +3 more sources

From curves to currents

Forum of Mathematics, Sigma, 2021
Many natural real-valued functions of closed curves are known to extend continuously to the larger space of geodesic currents. For instance, the extension of length with respect to a fixed hyperbolic metric was a motivating example for the development of
Dídac Martínez-Granado, Dylan P. Thurston   +1 more
doaj   +1 more source