topics coverede.g.: representations, characters, orthogonality, class functions

Two other important applications of our methods are Proposition 3.28 and Theorem 3.31, respectively. In Theorem 3.31 we prove that certain ideal classes can never be radicals

Regression analysis suggests that lower provision of public goods at the national level causes excessive population growth of the largest city of the country, and a subsequent

It is assumed that the reader is at ease with the terminology and concepts from Commuta- tive Algebra, for example prime ideals, noetherian rings, quotient rings, local rings,

This is an auxiliary note; its goal is to prove a form of the Chinese Remainder Theorem that will be used in [2]... Definition 1. Let P denote the set of all primes.

Since not each prime ring has a simple central closure, prime ideals are not necessarily strongly prime.. Using standard arguments we easily obtain from Theorem 2.5 that strongly

The results are applied to study the unitary strongly prime radical of a polynomial ring and also R-disjoint maximal ideals of polynomial rings over R in a finite number of

In the literature, the ring of bounded elements is mostly called real holomorphy ring.. In this case, Becker, Schülting and others showed that H(A) plays an important role in

In this work, we will prove that each commutative ring A containing Q and having a p-Archimedean divisibility admits a dominant representation in C(V p max ( | ), Q p ), where V p max