A degree theory for a class of perturbed Fredholm maps.
A degree theory for a class of perturbed Fredholm maps. II.
A degree theory for compact perturbations of proper Fredholm mappings of index 0.
A degree theory for locally compact perturbations of Fredholm maps in Banach spaces.
A global description of solutions to nonlinear perturbations of the Wiener--Hopf integral equations.
A new topological degree theory for densely defined quasibounded -perturbations of multivalued maximal monotone operators in reflexive Banach spaces.
Asymptotic properties of mild solutions of nonautonomous evolution equations with applications to retarded differential equations.
Convergence of paths for perturbed maximal monotone mappings in Hilbert spaces.
Elliptic perturbations for Hammerstein equations with singular nonlinear term.
Functional inequalities associated with additive mappings.
Homeomorphisms and Fredholm theory for perturbations of nonlinear Fredholm maps of index zero with applications.
Iteration scheme with perturbed mapping for common fixed points of a finite family of nonexpansive mappings.
Neumann and periodic boundary-value problems for quasilinear ordinary differential equations with a nonlinearity in the derivative.
On a time-dependent subdifferential evolution inclusion with a nonconvex upper-semicontinuous perturbation.
Perturbed iterative algorithms for generalized nonlinear set-valued quasivariational inclusions involving generalized -accretive mappings.
Realization theory methods for the stability investigation of nonlinear infinite-dimensional input-output systems
Realization theory for linear input-output operators and frequency-domain methods for the solvability of Riccati operator equations are used for the stability and instability investigation of a class of nonlinear Volterra integral equations in a Hilbert space. The key idea is to consider, similar to the Volterra equation, a time-invariant control system generated by an abstract ODE in a weighted Sobolev space, which has the same stability properties as the Volterra equation.
Robustness of Mann type algorithm with perturbed mapping for nonexpansive mappings in Banach spaces.