ABSTRACT. A moment inequality is proved for sums of independent random variables in the Lorentz spaces LPtq, thus extending an inequality of Rosenthal. The latter result is used in combination with a square function inequality to give a proof of a Banach space isomorphism theorem. Further moment inequalities are also proved
AbstractIn this paper we shall prove a moment inequality which in a special case yields the followin...
AbstractWe consider linear combinations of independent identically distributed random variables in L...
Analogues of the Marcinkiewicz-Zygmund, Rosenthal and Acosta inequalities for Banach space valued ra...
A moment inequality is proved for sums of independent random variables in the Lorentz spaces LPtq, t...
We investigate random variables in Lorentz spaces L. Conditions on the characteristic function are o...
sums of independent random variables (Lévy’s inequality, Ottaviani’s inequality, Jensen’s inequalit...
This paper gives upper and lower bounds for moments of sums of independent random variables $(X_k)$ ...
© 2015 Society for Industrial and Applied Mathematics. Certain previously known upper bounds on the ...
A general method for obtaining moment inequalities for functions of independent random variables is ...
© 2016 Elsevier Inc. This paper is devoted to the study of Φ-moments of sums of independent/freely i...
A general method for obtaining moment inequalities for functions of independent random variables is ...
Abstract: Certain previously known upper bounds on the moments of the norm of martingales in 2-smoot...
We note that Rosenthal's type inequalities for LPQD random variables (r.v.'s) are written along the ...
This thesis is dedicated to the study of a class of probabilistic inequalities, called Rosenthal ine...
Abstract Some ~nequallties for moments of partial sums of a B-valued strong mixing field are establi...
AbstractIn this paper we shall prove a moment inequality which in a special case yields the followin...
AbstractWe consider linear combinations of independent identically distributed random variables in L...
Analogues of the Marcinkiewicz-Zygmund, Rosenthal and Acosta inequalities for Banach space valued ra...
A moment inequality is proved for sums of independent random variables in the Lorentz spaces LPtq, t...
We investigate random variables in Lorentz spaces L. Conditions on the characteristic function are o...
sums of independent random variables (Lévy’s inequality, Ottaviani’s inequality, Jensen’s inequalit...
This paper gives upper and lower bounds for moments of sums of independent random variables $(X_k)$ ...
© 2015 Society for Industrial and Applied Mathematics. Certain previously known upper bounds on the ...
A general method for obtaining moment inequalities for functions of independent random variables is ...
© 2016 Elsevier Inc. This paper is devoted to the study of Φ-moments of sums of independent/freely i...
A general method for obtaining moment inequalities for functions of independent random variables is ...
Abstract: Certain previously known upper bounds on the moments of the norm of martingales in 2-smoot...
We note that Rosenthal's type inequalities for LPQD random variables (r.v.'s) are written along the ...
This thesis is dedicated to the study of a class of probabilistic inequalities, called Rosenthal ine...
Abstract Some ~nequallties for moments of partial sums of a B-valued strong mixing field are establi...
AbstractIn this paper we shall prove a moment inequality which in a special case yields the followin...
AbstractWe consider linear combinations of independent identically distributed random variables in L...
Analogues of the Marcinkiewicz-Zygmund, Rosenthal and Acosta inequalities for Banach space valued ra...