Probabilistic norms and statistical convergence of random variables.
Problème sur les équations génératrices des séries récurrentes
Proof of a hypothesis on some segments of harmonic series and a new hypothesis
Propriété de deux suites sommables
q-difference equations and Ramanujan-Selberg continued fractions
Quasinormal convergence
"Queloques Compléments Aux Résultats Du Travail ""Sur La Convergence Des Rapports De La Somme Partielle Au Terme Général et Du Reste Au Terme Général D'Une Série Réelle Ou Complexe"""
Quelques compléments aux résultats du travail "Sur la convergence des rapports de la somme partielle au terme général et du reste au terme général d'un série réelle ou complexe".
Quelques remarques sur la vitesse de convergence d'une suite par rapport a ses suites partieles
Rad prevrátených hodnôt všetkých prvočísel a niektoré výsledky o konvergencii čiastočných radov harmonického radu
Ramanujan's evaluations of Rogers-Ramanujan type continued fractions at primitive roots of unity
Ramanujan's harmonic number expansion into negative powers of a triangular number.
Randomly Weighted Series of Contractions in Hilbert Spaces.
Rate of convergence of summation-integral type operators with derivatives of bounded variation.
Rational sequences converging to .
Refinement type equations: sources and results
It has been proved recently that the two-direction refinement equation of the form can be used in wavelet theory for constructing two-direction wavelets, biorthogonal wavelets, wavelet packages, wavelet frames and others. The two-direction refinement equation generalizes the classical refinement equation , which has been used in many areas of mathematics with important applications. The following continuous extension of the classical refinement equation has also various interesting applications....
Reflections on Value Regions, Limit Regions and Truncation Errors for Continued Fractions.
Regions of Convergence for Hypergeometric Series in Three Variables.
Regular statistical convergence of double sequences
The concepts of statistical convergence of single and double sequences of complex numbers were introduced in [1] and [7], respectively. In this paper, we introduce the concept indicated in the title. A double sequence is said to be regularly statistically convergent if (i) the double sequence is statistically convergent to some ξ ∈ ℂ, (ii) the single sequence is statistically convergent to some for each fixed j ∈ ℕ ∖ ₁, (iii) the single sequence is statistically convergent to some for...
Relations between sequences and selection properties.