Second-Order Boundary Value Problem with Integral Boundary Conditions
Copyright policy )Second-Order Boundary Value Problem with Integral Boundary Conditions
L'alternative non linéaire du type Leray Schauder et le principe de contraction de Banach sont utilisés pour étudier l'existence de solutions pour des équations différentielles de second ordre avec des conditions aux limites intégrales. La compacité de l'ensemble de solutions est également étudiée.
La alternativa no lineal del tipo Leray Schauder y el principio de contracción de Banach se utilizan para investigar la existencia de soluciones para ecuaciones diferenciales de segundo orden con condiciones de contorno integrales. También se investiga la compacidad del conjunto de soluciones.
The nonlinear alternative of the Leray Schauder type and the Banach contraction principle are used to investigate the existence of solutions for second-order differential equations with integral boundary conditions. The compactness of solutions set is also investigated.
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- SIDI Italy
- University of Santiago de Compostela (USC) Spain
- University of Santiago de Compostela Spain
- Université Djillali Liabes Algeria
Compact space, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Quantum mechanics, Engineering, Differential equation, Numerical Integration Methods for Differential Equations, FOS: Mathematics, Fixed-point theorem, Boundary value problem, Integral equation, C0-semigroup, QA299.6-433, Numerical Analysis, Algebra and Number Theory, Applications of operator theory to differential and integral equations, Applied Mathematics, Physics, Free boundary problem, Partial differential equation, Contraction principle, Boundary Value Problems, Control and Systems Engineering, Mixed boundary condition, Physical Sciences, Analysis and Control of Distributed Parameter Systems, Nonlinear system, Nonlocal and multipoint boundary value problems for ordinary differential equations, Analysis, Mathematics, Ordinary differential equation
Compact space, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Quantum mechanics, Engineering, Differential equation, Numerical Integration Methods for Differential Equations, FOS: Mathematics, Fixed-point theorem, Boundary value problem, Integral equation, C0-semigroup, QA299.6-433, Numerical Analysis, Algebra and Number Theory, Applications of operator theory to differential and integral equations, Applied Mathematics, Physics, Free boundary problem, Partial differential equation, Contraction principle, Boundary Value Problems, Control and Systems Engineering, Mixed boundary condition, Physical Sciences, Analysis and Control of Distributed Parameter Systems, Nonlinear system, Nonlocal and multipoint boundary value problems for ordinary differential equations, Analysis, Mathematics, Ordinary differential equation
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