Results 31 to 40 of about 85,514 (301)
On the Smarandache totient function and the Smarandache power sequence [PDF]
Talking about Smarandache power function, Smarandache totient function ...
Yang, Yanting, Fang, Min
core +1 more source
Real-time numerical system convertor via two-dimensional WS2-based memristive device
The intriguing properties of two-dimensional (2D) transition metal dichalcogenides (TMDCs) enable the exploration of new electronic device architectures, particularly the emerging memristive devices for in-memory computing applications. Implementation of
Xing Xin +10 more
doaj +1 more source
Two new arithmetic operations [PDF]
Two arithmetic operations are introduced and some of their properties are studied. It is proved that they can be operations of semi-groups, but not of monoids. It is shown that their reverse operations are not one-valued. Some connections between the new
Krassimir Atanassov, József Sándor
doaj +1 more source
This study aimed to analyze the level of students' metacognition skills and creative thinking in the generalization of a two-dimensional arithmetic sequence. A qualitative descriptive is a scientific approach used in this study.
Mohammad Tohir, Muhasshanah Muhasshanah
doaj +1 more source
Group‐oriented applications show its potential ability in the next generation of wireless sensor networks (5G WSNs), which have the particularity of being heterogeneous and so have different capabilities in terms of storage, computing, communicating and ...
Chingfang Hsu +4 more
doaj +1 more source
On certain new inequalities and limits for the Smarandache function [PDF]
On certain new inequalities and limits for the Smarandache ...
Sandor, J.
core +1 more source
Arithmetic of the Fabius Function
I solve here a question of Vladimir Reshetnikov in Mathoverflow (question 261649) about the values of Fabius function. Namely, I prove that the numbers $R_n:=2^{-\binom{n-1}{2}}(2n)! F(2^{-n})\prod_{m=1}^{\lfloor n/2\rfloor}(2^{2m}-1)$ are integers. We show also some other arithmetical properties of the values of Fabius function at dyadic points.
openaire +5 more sources
General‐purpose DSP processors, application‐specific processors, and algorithm‐specific processors are used to implement different types of DSP systems or subsystems.
Lars Wanhammar +3 more
core +1 more source
Towards hardware acceleration of neuroevolution for multimedia processing applications on mobile devices [PDF]
This paper addresses the problem of accelerating large artificial neural networks (ANN), whose topology and weights can evolve via the use of a genetic algorithm.
Daniel Larkin +6 more
core +1 more source
Functions Definable by Arithmetic Circuits [PDF]
An arithmetic circuit is a labelled, directed, acyclic graph specifying a cascade of arithmetic and logical operations to be performed on sets of non-negative integers. In this paper, we consider the definability of functions from tuples of sets of non-negative integers to sets of non-negative integers by means of arithmetic circuits.
Ian Pratt-Hartmann, Ivo Düntsch
openaire +1 more source

