$R$-module. In this paper, we explore more properties of $Max$-injective modules and we study some conditions under which the maximal spectrum of $M$ is a $Max$-spectral space for its Zariski topology.

The disc multiplier may be seen as a vector valued operator when we consider its projections in terms of the spherical harmonics. In this form, it represents a vector valued Hankel transform. We know that, for radial functions, it is bounded on the spaces Lplq (r n−1 dr) when 2n n+1 < p, q < 2n n−1 . Here we prove that there exist weak-type estimates for this operator for the extremal exponents...

Background and Aim: The aim of this study was to evaluate the structural integrity of multiple-choice questions according to the Millman checklist, and to assess thedistinguishing power of these questions between weak and strong students in theoretical courses of Periodontics in an academic year (2014-15) in Dental Branch of Tehran Islamic Azad University. Materials and Methods: A total of...

For horocyclic products of percolation subtrees of regular trees, we show almost sure amenability. Under a symmetry condition concerning the growth of the two percolation trees, we show the existence of an increasing Følner sequence (which we call strong amenability).

We introduce the notion of Johnson pseudo-Connes amenability for dual Banach algebras. study relation between this new with various notions Connes like amenability, approximate and pseudo amenability. also investigate some hereditary properties notion. prove that a locally compact group G,M(G) is amenable if only G amenable. Also we show every non-empty set I,MI(C) under forced to have finite i...

This paper presents a new reverse converter architecture for the moduli set { 2 -1, 2, 2 +1, 2-1}. It exploits the special properties of the numbers of the form 1 2 ± , and extends the dynamic range of the present triple moduli based systems. Here we use a combination of CRT and MRC for reverse conversion. With a pipelined system the throughput rate is that of a single 3n+1 bit binary adder delay.

Residue Number System (RNS) is a non-weighted number system for integer number arithmetic, which is based on the residues of a number to a certain set of numbers called module set. The main characteristics and advantage of residue number system is reducing carry propagation in calculations. The elimination of carry propagation leads to the possibility of maximizing parallel processing and reduc...