Projective and part metric techniques in proving the existence of unique positive solutions for non-linear integral equations.

T.Sritharan

dc.contributor.author	T.Sritharan
dc.date.accessioned	2019-03-08T09:36:55Z
dc.date.available	2019-03-08T09:36:55Z
dc.date.issued	2000
dc.identifier.issn	1391-586X
dc.identifier.uri	http://www.digital.lib.esn.ac.lk/handle/123456789/1669
dc.description.abstract	We will present the existence and uniqueness of a non-negative solution of non- linear integral equations of the type u(x) — f^K(x,y) F(y,u(y)} dy, where O is a closed and bounded domain in JJ^, K(., .) is non-negative and satisfies some integral inequalities and F(x, u(x)} is a-concave in the variable u. As an application, the existence of a unique positive solution of boundary value problem for a uniformly elliptic differential equation with the forcing function F(x^u(x)) is given	en_US
dc.language.iso	en	en_US
dc.publisher	Eastern University, Sri Lanka	en_US
dc.subject	Part metric,	en_US
dc.subject	Hilbert projective metric,	en_US
dc.subject	Cone,	en_US
dc.subject	Positive solution	en_US
dc.title	Projective and part metric techniques in proving the existence of unique positive solutions for non-linear integral equations.	en_US
dc.type	Article	en_US
dc.identifier.sslno	09	en_US