Comment on Mitra’s generalization

Comment on Ashtekar: Generalization of Wigner’s Principle

On Generalization of prime submodules

Let R be a commutative ring with identity and M be a unitary R-module. Let : S(M) −! S(M) [ {;} be a function, where S(M) is the set of submodules ofM. Suppose n 2 is a positive integer. A proper submodule P of M is called(n − 1, n) − -prime, if whenever a1, . . . , an−1 2 R and x 2 M and a1 . . . an−1x 2P(P), then there exists i 2 {1, . . . , n − 1} such that a1 . . . ai−1ai+1 . . . an−1x 2 P...

On Generalization of Cebysev Type Inequalities

In this paper, we establish new Cebysev type integral inequalities involving functions whose derivatives belong to L_{p} spaces via certain integral identities.

On a generalization of central Armendariz rings

In this paper, some properties of $alpha$-skew Armendariz and central Armendariz rings have been studied by variety of others. We generalize the notions to central $alpha$-skew Armendariz rings and investigate their properties. Also, we show that if $alpha(e)=e$ for each idempotent $e^{2}=e in R$ and $R$ is $alpha$-skew Armendariz, then $R$ is abelian. Moreover, if $R$ is central $alpha$-skew A...

A comment on the generalization of the Marinatto-Weber quantum game scheme

Iqbal and Toor [Phys. Rev. A 65, 022306 (2002)] and [Commun. Theor. Phys. 42, 335 (2004)] generalized the Marinatto-Weber quantum scheme for 2×2 games in order to study bimatrix games of 3×3 dimension, in particular the Rock-Paper-Scissors game. In our paper we show that Iqbal and Toor’s generalization exhibits certain undesirable property that can considerably influence the game result. To sup...