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@article{1232799,
author = {Došlá, Zuzana and Marini, Mauro and Matucci, Serena},
article_number = {2-3},
keywords = {Boundary value problem; second order differential equation; globally positive solution; asymptotic behavior},
language = {eng},
issn = {1056-2176},
journal = {Dynam. Systems Appl.},
title = {Positive solutions of nonlocal continuous second order BVP's},
volume = {23},
year = {2014}
}
TY - JOUR
ID - 1232799
AU - Došlá, Zuzana - Marini, Mauro - Matucci, Serena
PY - 2014
TI - Positive solutions of nonlocal continuous second order BVP's
JF - Dynam. Systems Appl.
VL - 23
IS - 2-3
SP - 431-446
EP - 431-446
SN - 10562176
KW - Boundary value problem
KW - second order differential equation
KW - globally positive solution
KW - asymptotic behavior
N2 - A boundary value problem on the half-line to a class of second order differential equations is considered. In particular, the existence of solutions which start at the origin, are positive on the real half-line and tend to a nonzero constant as t tends to infinity, is studied. The solvability of this BVP is accomplished by a new approach which combines, in a suitable way, two separated problems on [0,1] and [1,\infty) and uses some continuity arguments.
ER -
DOŠLÁ, Zuzana, Mauro MARINI and Serena MATUCCI. Positive solutions of nonlocal continuous second order BVP's. \textit{Dynam. Systems Appl.}. 2014, vol.~23, 2-3, p.~431-446. ISSN~1056-2176.
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