the idea of difference sequences of real (or complex) numbers was introducedby ki zmaz cite{kizmaz}. in this paper, using the difference operator and alacunary sequence, we introduce and examine the class of sequence $bv_{theta}left(  delta,mathcal{f}right)  .$ we study some of its properties likesolidity, symmetricity, etc.

In this article we introduce the multiplier vector valued sequence space `{Ek,Λ, p}, where Λ = (λk) is an associated multiplier sequence of non-zero complex numbers and the terms of the sequence are chosen from the seminormed spaces Ek, k ∈ N . This generalizes the scalar sequence space `{p}. We study some properties of this space like solidity, symmetricity, completeness, separability. Prove s...

The idea of difference sequences of real (or complex) numbers was introducedby Ki zmaz cite{Kizmaz}. In this paper, using the difference operator and alacunary sequence, we introduce and examine the class of sequence $bv_{theta}left(  Delta,mathcal{F}right)  .$ We study some of its properties likesolidity, symmetricity, etc.

In anonymous networks, the processors do not have identity numbers. We investigate the following representative problems on anonymous networks: (a) the leader election problem, (b) the edge election problem, (c) the spanning tree construction problem, and (d) the topology recognition problem. On a given network, the above problems may or may not be solvable, depending on the amount of informati...

During years, many new types of association rules have been found and well studied ([11], [10], [2], [4]). This work defines new type of association rules based on generalization of definitions of some existing rule types. We also study here its theoretical features; namely e.g. non-symmetricity, monoty, quasi-transitivity. Moreover, the paper provides a method for visualizing such rules using ...

We analyze the stability properties of an end-to-end congestion control scheme under fixed heterogeneous delays, and for general network topologies. The scheme analyzed is based on the congestion control game of [1], with the starting point being the unique Nash equilibrium of that game. We prove global stability of this solution (and hence of the congestion control algorithm) under a mild symm...

We introduce a new class of conjugations and characterize complex symmetric Toeplitz operators on the Hardy space with respect to those conjugations. Also, we prove that symmetricity uet property are same for certain operators. also discuss analytic Our results extend several known by providing unified ways treating them

We explore how global symmetry can be detected prior to segmentation and under noise and occlusion. The definition of local symmetries is extended to affine geometries by considering the tangents and curvatures of local structures, and a quantitative measure of local symmetry known as symmetricity is introduced, which is based on Mahalanobis distances from the tangent-curvature states of local ...