DOŠLÁ, Zuzana. Minimal sets for quasilinear difference equations (Minimal sets of quasilinear difference equations). In Proceedings of CDDE 2002. Brno: Masaryk University, 2003, p. 61-70. ISBN 80-210-3149-2.
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Basic information
Original name Minimal sets for quasilinear difference equations
Name in Czech Minimální množiny pro kvazilineární diferenční rovnice
Authors DOŠLÁ, Zuzana (203 Czech Republic, guarantor).
Edition Brno, Proceedings of CDDE 2002, p. 61-70, 10 pp. 2003.
Publisher Masaryk University
Other information
Original language English
Type of outcome Proceedings paper
Field of Study 10101 Pure mathematics
Country of publisher Czech Republic
Confidentiality degree is not subject to a state or trade secret
RIV identification code RIV/00216224:14310/03:00010315
Organization unit Faculty of Science
ISBN 80-210-3149-2
Keywords in English quasilinear difference equation; minimal set
Tags minimal set, Quasilinear difference equation
Changed by Changed by: prof. RNDr. Zuzana Došlá, DSc., učo 2128. Changed: 11/1/2005 20:19.
Abstract
The aim of the paper is to extend some asymptotic properties of recessive solutions, recently obtained by the auuthors in the half-linear case, to a more general case of nonlinear difference equations. In particular, a brief survey on the classification of solutions and their asymptotic behavior is presented for the half-linear difference equation. The emplyoyed tools and the role of nonlinearity are discussed as well.
Abstract (in Czech)
Cílem práce je rozšíření asymptotických vlastností recesivních řešení pololineárních rovnic pro obecný případ nelineárních diferenčních rovnic. Všechna řešení pololineárních rovnic jsou klasifikována podle asymptotického chování.
Links
GA201/01/0079, research and development projectName: Kvalitativní teorie řešení diferenčních rovnic
Investor: Czech Science Foundation, Qualitative theory of solutions of difference equations
MSM 143100001, plan (intention)Name: Funkcionální diferenciální rovnice a matematicko-statistické modely
Investor: Ministry of Education, Youth and Sports of the CR, Functional-differential equations and mathematical-statistical models
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