On Operators in Bochner Spaces
On quadratic integral equations of Urysohn type in Fréchet spaces.
On random coincidence and fixed points for a pair of multivalued and single-valued mappings.
On solutions of a Volterra integral equation with deviating arguments.
On some Banach space constants arising in nonlinear fixed point and eigenvalue theory.
On some fixed point theorems.
On some geometric constants and the fixed point property for multivalued nonexpansive mappings.
On strong convergence by the hybrid method for equilibrium and fixed point problems for an infinite family of asymptotically nonexpansive mappings.
On the compactness and condensing of nonlinear superposition operators
On the convergence for an iterative method for quasivariational inclusions.
On the convergence of an implicit iterative process for generalized asymptotically quasi-nonexpansive mappings.
On the convergence of implicit iterative processes for asymptotically pseudocontractive mappings in the intermediate sense.
On the convergence of iterative sequences for a family of nonexpansive mappings and inverse-strongly monotone mappings.
On the convergence of Neumann series in Banach space.
Si estende un risultato di N. Suzuki sulla convergenza della serie di Neumann per un operatore compatto in uno spazio di Banach.
On the convergence of the three-step iteration process in the class of quasi-contractive operators.
On the convergence theorems for a countable family of Lipschitzian pseudocontraction mappings in Banach spaces.
On the equation in Banach spaces
On the existence of bounded solutions of differential equations in Banach spaces
On the existence of solutions for Volterra integral inclusions in Banach spaces.
On the existence of solutions of nonlinear integral equations in Banach spaces and Henstock-Kurzweil integrals
We prove some existence theorems for nonlinear integral equations of the Urysohn type and Volterra type , , where f and φ are functions with values in Banach spaces. Our fundamental tools are: measures of noncompactness and properties of the Henstock-Kurzweil integral.