Existence and uniqueness of positive solutions for system of (p, q, r)-Laplacian fractional order boundary value problems
KR Prasad, D Leela, M Khuddush - Advances in the Theory of …, 2021 - dergipark.org.tr
KR Prasad, D Leela, M Khuddush
Advances in the Theory of Nonlinear Analysis and its Application, 2021•dergipark.org.tr… Abstract In this paper the existence of unique positive solutions for system of (p, q, r)-Lapalacian
Sturm-Liouville type two-point fractional order boundary vaue problems, … Since the classical
mathematical models are special cases of the fractional order mathematical models, it implies
that the results for the fractional mathematical model are more general and more accurate
[10]. In recent years, there are certain papers and monographs dealing with the existence,
uniqueness, multiple solutions and positive solutions of fractional order nonlinear boundary …
Sturm-Liouville type two-point fractional order boundary vaue problems, … Since the classical
mathematical models are special cases of the fractional order mathematical models, it implies
that the results for the fractional mathematical model are more general and more accurate
[10]. In recent years, there are certain papers and monographs dealing with the existence,
uniqueness, multiple solutions and positive solutions of fractional order nonlinear boundary …
In this paper the existence of unique positive solutions for system of (p,q,r)-Lapalacian Sturm-Liouville type two-point fractional order boundary vaue problems is established by an application of n-fixed point theorem of ternary operators on partially ordered metric spaces.
dergipark.org.tr
以上显示的是最相近的搜索结果。 查看全部搜索结果