On the Measurability of Primes

Existence and Measurability of the Solution of the Stochastic Differential Equations Driven by Fractional Brownian Motion

Almost Admissible Measurability for Co-embedded Primes

Let ‖z‖ 3 √ 2 be arbitrary. The goal of the present article is to derive graphs. We show that Borel’s condition is satisfied. The groundbreaking work of C. Sasaki on quasi-Maxwell–Ramanujan equations was a major advance. This could shed important light on a conjecture of Boole.

ON THE SPECTRUM OF DERANGEMENT GRAPHS OF ORDER A PRODUCT OF THREE PRIMES

A permutation with no fixed points is called a derangement.The subset $mathcal{D}$ of a permutation group is derangement if all elements of $mathcal{D}$ are derangement.Let $G$ be a permutation group, a derangementgraph is one with vertex set $G$ and derangement set $mathcal{D}$ as connecting set. In this paper, we determine the spectrum of derangement graphs of order a product of three primes.

On the Associated Primes of the generalized $d$-Local Cohomology Modules

The first part of the paper is concerned to relationship between the sets of associated primes of the generalized $d$-local cohomology modules and the ordinary  generalized local cohomology  modules.  Assume that $R$ is a commutative Noetherian local ring, $M$ and $N$  are  finitely generated  $R$-modules and $d, t$ are two integers. We prove that $Ass H^t_d(M,N)=bigcup_{Iin Phi} Ass H^t_I(M,N)...

A Note on Artinian Primes and Second Modules

 Prime submodules and artinian prime modules are characterized. Furthermore, some previous results on prime modules and second modules are generalized.