Some basic theorical properties and complete convergence the

orems for sums of weakly negative dependent are provided. Using the theo-

retical results, limit behavior of empirical distribution and sample pth ...

We study the complete convergence of moving-average processes based on an identically

distributed doubly infinite sequence of negatively superadditive-dependent random variables.

As a corollary, the Marcinkiewicz-Zygmund strong law...

In this paper, we present some general results concerning complete convergence for arrays of dependent random variables,dominated in a sense by independent random variables. As an application, we obtain the Baum–Katz-type theorem for arrays of some...

In this paper we present some moment inequalities for symmetric random variables which is

formulated as follow....

Some inequalities for fuzzy martingales are derived, and convergence

of such of fuzzy random variables are studied. As a direct extension of

classical methods, some limit theorems for fuzzy martingales are established...

In this paper, we extend the concept of partial correlation coefficient of real random variables to

fuzzy random variables. In fact, our objective here is to propose a method of partial correlation

analysis based on the definition...

Fuzzy random variable, signed distance...

In this paper, we derive two maximal inequalities for quadratic forms of negative

superadditive dependence random variables. Then, we obtain the strong law of large

numbers and the rate of convergence under some suitable conditions...