Existence, uniqueness and successive approximations for a class of integral-functional equations.
Explicit estimates for some mixed integral inequalities.
Extreme solutions of nonlinear, second order integro-differential equations in Banach spaces.
Fixed point theorem and its application to perturbed integral equations in modular function spaces.
Fredholm alternatives and surjectivity results for multivalued -proper and condensing mappings with applications to nonlinear integral and differential equations
Fredholm type integrodifferential equation on time scales.
Galerkin methods for multidimensional nonlinear Volterra type equations
Galerkin methods for nonlinear Volterra type equations
Generalized Volterra integral equations
Global existence for second-order functional semilinear integrodifferential equations
Global in time solutions to quasilinear telegraph equations involving operators with time delay
The existence of small global (in time) solutions to an abstract evolution equation containing a damping term is proved. The result is then applied to fully nonlinear telegraph equations and to nonlinear equations involving operators with time delay.
Hammerstein equations with an integral over a noncompact domain
The existence of solutions of Hammerstein equations in the space of bounded and continuous functions is proved. It is obtained by the Schauder fixed point theorem using a compactness theorem. The result is applied to Wiener-Hopf equations and to ODE's.
Hammerstein integral equations with indefinite kernel.
Hopf bifurcation of integro-differential equations.
Hyers-Ulam stability of nonlinear integral equation.
Hyers-Ulam-Rassias stability for a class of nonlinear Volterra integral equations.
Impulsive integral equations in Banach spaces and applications.
Integrable and continuous solutions of a nonlinear quadratic integral equation.
Integrable solutions of a functional-integral equation.
This paper contains a theorem on the existence of monotonic and integrable solutions of a functional-integral equation. The proof of that theorem is based on the technique associated with the notion of a measure of weak noncompactness.
Integrální rovnice s nelineárními funkcionály