Solving singular coupled fractional differential equations with integral boundary constraints by coupled fixed point methodology
Copyright policy )Solving singular coupled fractional differential equations with integral boundary constraints by coupled fixed point methodology
<abstract><p>This manuscript was originally built to establish some coupled common fixed point results for rational contractive mapping in the framework of $ b $-metric spaces. Thereafter, the existence and uniqueness of the boundary value problem for a singular coupled fractional differential equation of order $ \nu $ via coupled fixed point techniques are discussed. At the last, some supportive examples to illustrate the theoretical results are presented.</p></abstract>
- Sohag University Egypt
- University of Phayao Thailand
Topological representations of algebraic systems, Nonlinear boundary value problems for ordinary differential equations, Economics, Mathematical analysis, Fixed Point Theorems in Metric Spaces, Differential equation, QA1-939, FOS: Mathematics, coupled fractional differential equations, Green's functions, Fixed-point theorem, Boundary value problem, Order (exchange), Fixed-point and coincidence theorems (topological aspects), Fixed Point Theorems, b-metric spaces, coupled fixed point techniques, Fixed point, Applied mathematics, rational contractive mappings, green's functions, Physical Sciences, Geometry and Topology, Uniqueness, \(b\)-metric spaces, Mathematics, Finance
Topological representations of algebraic systems, Nonlinear boundary value problems for ordinary differential equations, Economics, Mathematical analysis, Fixed Point Theorems in Metric Spaces, Differential equation, QA1-939, FOS: Mathematics, coupled fractional differential equations, Green's functions, Fixed-point theorem, Boundary value problem, Order (exchange), Fixed-point and coincidence theorems (topological aspects), Fixed Point Theorems, b-metric spaces, coupled fixed point techniques, Fixed point, Applied mathematics, rational contractive mappings, green's functions, Physical Sciences, Geometry and Topology, Uniqueness, \(b\)-metric spaces, Mathematics, Finance
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