Nonlinear Partial Functional Differential Equations: Existence and Stability
Copyright policy )Nonlinear Partial Functional Differential Equations: Existence and Stability
Existence and uniqueness of solutions for a class of nonlinear functional differential equations in Hilbert spaces are established. Sufficient conditions which guarantee the transference of exponential stability from partial differential equations to partial functional differential equations are studied. The stability results derived are also applied to ordinary differential equations with hereditary characteristics.
- University of Seville Spain
Stability theory of functional-differential equations, exponential stability, Applied Mathematics, Partial functional-differential equations, existence, uniqueness, Partial differential equation, finite delay, nonlinear functional differential equations, partial differential equation, partial functional differential equation, variational approach, Analysis, nonlinear monotone and coercive operators
Stability theory of functional-differential equations, exponential stability, Applied Mathematics, Partial functional-differential equations, existence, uniqueness, Partial differential equation, finite delay, nonlinear functional differential equations, partial differential equation, partial functional differential equation, variational approach, Analysis, nonlinear monotone and coercive operators
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