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@article{1232799, author = {Došlá, Zuzana and Marini, Mauro and Matucci, Serena}, article_number = {23}, keywords = {Boundary value problem; second order differential equation; globally positive solution; asymptotic behavior}, language = {eng}, issn = {10562176}, 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  23 SP  431446 EP  431446 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 halfline 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 halfline 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, 23, p.~431446. ISSN~10562176.
