Global asymtotic properties of third-order difference equations

DOŠLÁ, Zuzana and Aleš KOBZA. Global asymtotic properties of third-order difference equations. Computers and Mathematics with Applications. Elsevier Science Ltd., 2004, vol. 48, No 2, p. 191-200. ISSN 0898-1221.

Basic information

• Original name: Global asymtotic properties of third-order difference equations
• Name in Czech: Globální asymptotické vlastnosti diferenčních rovnic 3.řádu
• Authors: DOŠLÁ, Zuzana (203 Czech Republic, guarantor) and Aleš KOBZA (203 Czech Republic).
• Edition: Computers and Mathematics with Applications, Elsevier Science Ltd. 2004, 0898-1221.

Other information

• Original language: English
• Type of outcome: Article in a journal
• Field of Study: 10101 Pure mathematics
• Country of publisher: United States of America
• Confidentiality degree: is not subject to a state or trade secret
• WWW: URL
• Impact factor: Impact factor: 0.431
• RIV identification code: RIV/00216224:14310/04:00011879
• Organization unit: Faculty of Science
• UT WoS: 000223972100016
• Keywords in English: nonlinear difference equations; nonoscillatory solution; generalized zeros; energy function
• Tags: energy function, generalized zeros, nonlinear difference equations, nonoscillatory solution

Abstract

The third-order nonlinear difference equations are investigated. All nonoscillatory solutions of these equations are classified according to the sign of their quasidifferences to four classes. Global asymptotic properties are studied using an energy function.

Abstract (in Czech)

Jsou studovány diferenční rovnice 3.řádu. Neoscilatorická řešení těchto rovnic jsou klasifikována podle znaménka jejich kvazidiferencí do čtyř tříd. Globální asymptotické vlastnosti jsou studovány pomocí jisté energetické funkce.

Links

• GA201/04/0580, research and development project: Name: Diferenční rovnice a dynamické rovnice na "time scales"

Investor: Czech Science Foundation, Difference Equations and Dynamic Equations on Time Scales.