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Stagnation Zones of 𝐴-Solutions

Stagnation Zones of 𝐴-Solutions We investigate stagnation zones of solutions of partial differential elliptic equations. With the domain width being much less than its length and special boundary conditions, these solutions can be almost constant over large subdomains. Such domains are called stagnation zones (𝑠-zones). We estimate the size, the location of these 𝑠-zones and study the behavior of solutions on 𝑠-zones. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Georgian Mathematical Journal de Gruyter

Stagnation Zones of 𝐴-Solutions

Georgian Mathematical Journal , Volume 14 (3) – Sep 1, 2007

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References (9)

Publisher
de Gruyter
Copyright
© Heldermann Verlag
ISSN
1072-947X
eISSN
1072-9176
DOI
10.1515/GMJ.2007.519
Publisher site
See Article on Publisher Site

Abstract

We investigate stagnation zones of solutions of partial differential elliptic equations. With the domain width being much less than its length and special boundary conditions, these solutions can be almost constant over large subdomains. Such domains are called stagnation zones (𝑠-zones). We estimate the size, the location of these 𝑠-zones and study the behavior of solutions on 𝑠-zones.

Journal

Georgian Mathematical Journalde Gruyter

Published: Sep 1, 2007

Keywords: Stagnation zone; 𝐴-harmonic function; Laplace–Beltrami equation; capacity

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