Decaying solutions for discrete boundary value problems on the half line

DOŠLÁ, Zuzana, Mauro MARINI and Serena MATUCCI. Decaying solutions for discrete boundary value problems on the half line. Journal of Difference Equations and Applications. London: Taylor and Francis, 2016, vol. 22, No 9, p. 1244-1260. ISSN 1023-6198. Available from: https://dx.doi.org/10.1080/10236198.2016.1190349.

Basic information

Original name

Decaying solutions for discrete boundary value problems on the half line

Authors

DOŠLÁ, Zuzana (203 Czech Republic, guarantor, belonging to the institution), Mauro MARINI (380 Italy) and Serena MATUCCI (380 Italy)

Edition

Journal of Difference Equations and Applications, London, Taylor and Francis, 2016, 1023-6198

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Other information

Language

English

Type of outcome

Článek v odborném periodiku

Field of Study

10101 Pure mathematics

Country of publisher

United Kingdom of Great Britain and Northern Ireland

Confidentiality degree

není předmětem státního či obchodního tajemství

References:

URL

Impact factor

Impact factor: 0.762

RIV identification code

RIV/00216224:14310/16:00094034

Organization unit

Faculty of Science

DOI

http://dx.doi.org/10.1080/10236198.2016.1190349

UT WoS

000391050800003

Keywords in English

p-Laplacian difference equations; decaying solutions; recessive solutions; functional equations; fixed point theorems in Fréchet spaces

Tags

AKR, rivok

Tags

International impact, Reviewed

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Abstract

V originále

Some nonlocal boundary value problems, associated to a class of functional difference equations on unbounded domains, are considered by means of a new approach. Their solvability is obtained by using properties of the recessive solution to suitable half-linear difference equations, a half-linearization technique and a fixed point theorem in Frechét spaces. The result is applied to derive the existence of nonoscillatory solutions with initial and final data. Examples and open problems complete the paper.