ON GENERALIZATIONS OF WEAK STATISTICAL CONVERGENCE VIA IDEALS

On Weak Statistical Convergence

The main object of this paper is to introduce a new concept of weak statistically Cauchy sequence in a normed space. It is shown that in a reflexive space, weak statistically Cauchy sequences are the same as weakly statistically convergent sequences. Finally, weak statistical convergence has been discussed in l p spaces. under the Creative Commons Attribution License, which permits unrestricted...

SOME GENERALIZATIONS OF WEAK CONVERGENCE RESULTS ON MULTIPLE CHANNEL QUEUES IN HEAVY TRAFFIC.

This paper extends certain results of Iglehart and Whitt on multiple channel queues to the case where the inter-arrival times and service times are not necessarily identically distributed. It is shown that the weak convergence results in this case are exactly the same as those obtained by Iglehart and Whitt

z-weak ideals and prime weak ideals

In this paper, we study a generalization of z-ideals in the ring C(X) of continuous real valued functions on a completely regular Hausdorff space X. The notion of a weak ideal and naturally a weak z-ideal and a prime weak ideal are introduced and it turns out that they behave such as z-ideals in C(X).

Research Article On Weak Statistical Convergence

some generalizations of weak convergence results on multiple channel queues in heavy traffic.

this paper extends certain results of iglehart and whitt on multiple channel queues to the case where the inter-arrival times and service times are not necessarily identically distributed. it is shown that the weak convergence results in this case are exactly the same as those obtained by iglehart and whitt