We have defined and studied the weighted Nakano sequence spaces of fuzzy functions. constructed ideal generated by extended s -fuzzy functions present some topological geometric structures this class multiplication mappings acting on space Moreover, existence Caristi’s fixed point is examined. To show how work done, exam...

In this paper, we calculate electron and hole impactionization coefficients in In0.52Al0.48As using a Monte Carlo modelwhich has two valleys and two bands for electrons and holesrespectively. Also, we calculate multiplication factor for electronand hole initiated multiplication regimes and breakdown voltagein In0.52Al0.48As PIN avalanche photodiodes. To validate themodel, we compare our simulat...

In this talk, we will present an algorithm that computes the local algebra of the roots of a zero-dimensional polynomial equations system, whose cost is polynomial in the number of variables, in the evaluation cost of the equations and in the Bézout number of the input system. Let K be a field of characteristic zero, and let f1, . . . , fm, g be polynomials in K[x1, . . . , xn] such that the sy...

let $l$ be a completely regular frame and $mathcal{r}l$ be the ‎ring of continuous real-valued functions on $l$‎. ‎we show that the‎ ‎lattice $zid(mathcal{r}l)$ of $z$-ideals of $mathcal{r}l$ is a‎ ‎normal coherent yosida frame‎, ‎which extends the corresponding $c(x)$‎ ‎result of mart'{i}nez and zenk‎. ‎this we do by exhibiting‎ ‎$zid(mathcal{r}l)$ as a quotient of $rad(mathcal{r}l)$‎, ‎the‎ ‎...

We study the class of Bernstein algebras that are algebraic, in sense each element generates a finite-dimensional subalgebra. Every algebra has maximal algebraic ideal, and quotient is zero-multiplication algebra. Several equivalent conditions for to be given. In particular, known characterizations train terms nilpotency generalized case locally algebras. Along way, we show if Banach (respectiv...

in this paper, we determine the structure of the space of multipliers of the range of a composition operator cφ that induces by the conditional expectation between two lp() spaces.

Polynomial multiplication is one of the most costly operations ideal lattice-based cryptosystems. In this work, we study its optimizations when operands has coefficients close to 0. We focus on structure since it at core Key Encapsulation Mechanisms submitted NIST call for post-quantum cryptography. particular, propose optimization operation embedded devices by using a RSA/ECC coprocessor that ...

Patrick Longa is with the Department of Electrical and Computer Engineering, University of Waterloo, Waterloo, Canada (e-mail: [email protected]). Ali Miri is with the School of Information and Technology Engineering (SITE), University of Ottawa, Ottawa, Canada (e-mail: [email protected]). Abstract. In this paper we present a new method for scalar multiplication that uses a generic multi...

In this paper, we study the arithmetics of skew polynomial rings over finite fields, mostly from an algorithmic point of view. We give various algorithms for fast multiplication, division and extended Euclidean division. We give a precise description of quotients of skew polynomial rings by a left principal ideal, using results relating skew polynomial rings to Azumaya algebras. We use this des...

This paper treats near-rings of zero-preserving Lipschitz functions on metric spaces that are also abelian groups, using pointwise addition of functions as addition and composition of functions as multiplication. We identify a condition on the metric ensuring that the set of all such Lipschitz functions is a near-ring, and we investigate the complications that arise from the lack of left distri...