On Nonlinear Vekua Type Equations

Nonlinear Vekua-Bers type differential equations are studied on the base of certain methods of nonlinear analysis. A survey of recent results in the area is presented.

Bibliographic Details
Main Author: S. V. Rogosin
Format: Article
Language:English
Published: Vilnius University Press 2006-05-01
Series:Nonlinear Analysis
Subjects:
Online Access:http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/14758
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author S. V. Rogosin
author_facet S. V. Rogosin
author_sort S. V. Rogosin
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description Nonlinear Vekua-Bers type differential equations are studied on the base of certain methods of nonlinear analysis. A survey of recent results in the area is presented.
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language English
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spelling doaj.art-a51a8eef98094685ab4700ed5d9c9bc82022-12-22T03:12:02ZengVilnius University PressNonlinear Analysis1392-51132335-89632006-05-0111210.15388/NA.2006.11.2.14758On Nonlinear Vekua Type EquationsS. V. Rogosin0Belarusian State UniversityNonlinear Vekua-Bers type differential equations are studied on the base of certain methods of nonlinear analysis. A survey of recent results in the area is presented.http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/14758nonlinear Vekua-Bers type equationsintegral representationsBanach-Cacciopolli fixed point theoremNewton-Kantorovich methodimplicit function theoremsuperposition operator
spellingShingle S. V. Rogosin
On Nonlinear Vekua Type Equations
Nonlinear Analysis
nonlinear Vekua-Bers type equations
integral representations
Banach-Cacciopolli fixed point theorem
Newton-Kantorovich method
implicit function theorem
superposition operator
title On Nonlinear Vekua Type Equations
title_full On Nonlinear Vekua Type Equations
title_fullStr On Nonlinear Vekua Type Equations
title_full_unstemmed On Nonlinear Vekua Type Equations
title_short On Nonlinear Vekua Type Equations
title_sort on nonlinear vekua type equations
topic nonlinear Vekua-Bers type equations
integral representations
Banach-Cacciopolli fixed point theorem
Newton-Kantorovich method
implicit function theorem
superposition operator
url http://www.zurnalai.vu.lt/nonlinear-analysis/article/view/14758
work_keys_str_mv AT svrogosin onnonlinearvekuatypeequations