F. Weisz

activity

20032022

collaborators

5 papers

math.CA2022

Hardy-Littlewood-type theorems for Fourier transforms in $R^{d}$

Mikhail Dyachenko, Erlan Nursultanov, Sergey Tikhonov +1

We obtain Fourier inequalities in the weighted $L_{p}$ spaces for any $1 < p < \infty$ involving the Hardy-Cesàro and Hardy-Bellman operators. We extend these results to product Hardy sp…

math.CA2019

Mixed martingale Hardy spaces

Kristóf Szarvas, Ferenc Weisz

In this paper we consider the martingale Hardy spaces defined with the help of the mixed $L_{\pv}$-norm. Five mixed martingale Hardy spaces will be investigated: $H_{\pv}^{s}$, $H_…

math.CA2018

New Martingale Inequalities and Applications to Fourier Analysis

Guangheng Xie, Ferenc Weisz, Dachun Yang +1

Let $(Ω, F, P)$ be a probability space and $φ : Ω \times [0, \infty) \to [0, \infty)$ be a Musielak-Orlicz function. In this article, the authors prove that the Doob max…

math.PR2018

Variable Martingale Hardy Spaces and Their Applications in Fourier Analysis

Yong Jiao, Ferenc Weisz, Dejian Zhou +1

Let $p (\cdot)$ be a measurable function defined on a probability space satisfying $0 < p_{-} := ess in f_{x \in Ω} p (x) \leq ess sup_{x \in Ω} p (x) =: p_{+} < \infty$ . We investigate five…

cond-mat2003

Novel interaction induced oscillations in correlated electron transport

F. Claro, J. F. Weisz, S. Curilef

The correlated motion of electrons in a one dimensional system with an externally applied longitudinal electric field is discussed. Within the tight binding model we show that in a…