In this paper our purpose is to extend some results known in the literature for ordinary difference (single) to difference double sequences of real numbers.Quite recently, Esi [1] defined the statistical analogue for double difference sequences x = (xk,l) as follows: A real double sequence x = (xk,l) is said to be P-statistically ∆− convergent to L provided that for each ε > 0 P − lim m,n 1 mn ...

In the present study we introduce uniform statistical convergence for double sequences. We present a decomposition theorem that characterizes uniform statistical convergence for double sequences. 2000 Mathematics Subject Classification: 40B05; 40G15

The purpose of this paper is to introduce the concept $\lambda$-double almost statistical convergence weight $g$, which emerges naturally from double and $\lambda$-statistical convergence. Some interesting inclusion relations have been considered.