Generalized Cesàro Numbers
Generalized Hausdorff Matrices as Bounded Operators on lP.
Generalized strong summability of infinite series.
Generalized strongly -summable sequences defined by Orlicz functions
Generalized vector-valued sequence spaces defined by modulus functions.
Generating functions for certain q-orthogonal polynomials.
Gliding hump properties and some applications.
Grundlagen für eine Theorie der Functionen einer veränderlichen rellen Grösse [Book]
Hardy's Inequality in Orlicz-Type Sequence Spaces, for Operators Related to Generalized Hausdorff Matrices.
Hausdorff-Matrizen mit verkürzter Diagonale.
Hausdorff-Summability of Power Series I.
Hausdorff-Summability of Power Series II.
Herglotzův trik a rozklad kotangenty na parciální zlomky
Hermite Series with Polar Singularities
MSC 2010: 33C45, 40G05Series in Hermite polynomials with poles on the boundaries of their regions of convergence are considered.
Holomorphic extensions of formal objects
We are interested on families of formal power series in parameterized by (). If every is a polynomial whose degree is bounded by a linear function ( for some and ) then the family is either convergent or the series for all except a pluri-polar set. Generalizations of these results are provided for formal objects associated to germs of diffeomorphism (formal power series, formal meromorphic functions, etc.). We are interested on describing the nature of the set of parameters where...
Hurewicz properties, non distinguishing convergence properties and sequence selection properties
and -convergence in topological spaces
We extend the idea of -convergence and -convergence of sequences to a topological space and derive several basic properties of these concepts in the topological space.
I-convergence theorems for a class of k-positive linear operators
In this paper, we obtain some approximation theorems for k- positive linear operators defined on the space of analytical functions on the unit disc, via I-convergence. Some concluding remarks which includes A-statistical convergence are also given.
Ideal version of Ramsey's theorem
We consider various forms of Ramsey's theorem, the monotone subsequence theorem and the Bolzano-Weierstrass theorem which are connected with ideals of subsets of natural numbers. We characterize ideals with properties considered. We show that, in a sense, Ramsey's theorem, the monotone subsequence theorem and the Bolzano-Weierstrass theorem characterize the same class of ideals. We use our results to show some versions of density Ramsey's theorem (these are similar to generalizations shown in [P....
Improving a Method for Computing Non-Dominant Solutions of Cetain Second-Order Recurrence Relations of Poincaré-Type.