On the strengthened Jordan's inequality.
On the strong McShane integral of functions with values in a Banach space
The classical Bochner integral is compared with the McShane concept of integration based on Riemann type integral sums. It turns out that the Bochner integrable functions form a proper subclass of the set of functions which are McShane integrable provided the Banach space to which the values of functions belong is infinite-dimensional. The Bochner integrable functions are characterized by using gauge techniques. The situation is different in the case of finite-dimensional valued vector functions....
On the structure of Hardy–Sobolev–Maz'ya inequalities
On the structure of minimal attraction centers of recurrent trajectories of continuous maps of the interval.
On the structure of the space of continuous maps with zero topological entropy
On the Subdifferential of the Supremum of Two Convex Functions.
On the support of midconvex operators.
On the support of midconvex operators. (Summary).
On the symmetric derivative
On the symmetry of approximate Dini derivates of arbitrary functions
On the symmetry of Dini derivates of arbitrary functions
On the theorems of Y. Mibu and G. Debs on separate continuity.
On the transformers of derivatives
On the transformers of the Zahorski classes of functions
On the trapezoid quadrature formula and applications
On the triangle inequality in quasi-Banach spaces.
On the Uniform Convergence of Sequences of Open First Baire Class Functions.
On the uniform limit of quasi-continuous functions.
Estudiamos cuando el límite uniforme de una red de funciones cuasi-continuas con valores en un espacio localmente convexo X es también una función cuasi-continua, resaltando que esta propiedad depende del menor cardinal de un sistema fundamental de entornos de O en X, y estableciendo condiciones necesarias y suficientes. El principal resultado de este trabajo es el Teorema 15, en el que los resultados de [7] y [10] son mejorados, en relación al Teorema de L. Schwartz.
On the uniqueness result for the Dirichlet problem and invexity.
On the utility of the Telyakovskiĭ's class .