On expanding iteration semigroups of set-valued functions.
On exponents of convergence of subsequences
On extreme first return path derivatives
On fixed points of continuous real functions
On Fourier coefficients of class .
On fractional derivatives
On fractional differentiation and integration on spaces of homogeneous type.
In this paper we define derivatives of fractional order on spaces of homogeneous type by generalizing a classical formula for the fractional powers of the Laplacean [S1], [S2], [SZ] and introducing suitable quasidistances related to an approximation of the identity. We define integration of fractional order as in [GV] but using quasidistances related to the approximation of the identity mentioned before.We show that these operators act on Lipschitz spaces as in the classical cases. We prove that...
On Fractional Helmholtz Equations
MSC 2010: 26A33, 33E12, 33C60, 35R11In this paper we derive an analytic solution for the fractional Helmholtz equation in terms of the Mittag-Leffler function. The solutions to the fractional Poisson and the Laplace equations of the same kind are obtained, again represented by means of the Mittag-Leffler function. In all three cases the solutions are represented also in terms of Fox's H-function.
On fractional integration.
On Fubini theorem for general Perron integral
On full derivatives
On functional inequalities in a single variable [Book]
On functions behaving like additive functions.
On Functions Defined by Iterations of Each Other.
On functions of bounded n-th variation
On functions of bounded (p,2)-variation.
On functions satisfying a local Lipschitz condition of order α
On functions whose graph is of linear measure 0 on sets of measure 0
On functions with vanishing local derivative
On further analogs of Hilbert's inequality.