Results 251 to 260 of about 11,114,666 (310)

Multibit optoelectronic memory using graphene/diamond (carbon sp2-sp3) heterojunctions and its arithmetic functions

, 2020
This work demonstrates that graphene/diamond (carbon sp2-sp3) heterojunctions can be used as multibit optoelectronic memory, where light information is stored as multilevel resistance in a nonvolatile manner.
K. Ueda, Y. Mizuno, H. Asano
semanticscholar   +1 more source

Computing Arithmetic Functions Using Stochastic Logic by Series Expansion

IEEE Transactions on Emerging Topics in Computing, 2019
Stochastic logic implementations of complex arithmetic functions, such as trigonometric, exponential, and sigmoid, are derived based on truncated versions of their Maclaurin series expansions. This paper makes three contributions. First, it is shown that
Keshab K. Parhi, Yin Liu
semanticscholar   +1 more source

Executive Functions and Fine Motor Skills in Kindergarten as Predictors of Arithmetic Skills in Elementary School

Developmental Neuropsychology, 2020
The present longitudinal study focused on domain-general predictors of arithmetics in elementary school. The role of executive functions (EFs) and fine motor skills for the prediction of arithmetic skills in 1st/2nd grade was examined.
Eva Michel, Sabine Molitor, W. Schneider
semanticscholar   +1 more source

Additive Arithmetic Functions on Arithmetic Progressions

Proceedings of the London Mathematical Society, 1987
For an additive arithmetic function f, and positive integer D, let E(x,D) be \[ \max_{y\leq x}\max_{(r,D)=1}| \sum_{n\leq y,\quad n\equiv r (mod D)}f(n)-(1/\phi (D))\sum_{n\leq y,\quad (n,D)=1}f(n)|. \] Strengthening results from Chapter 7 of his monograph ''Arithmetic functions and integer products'' (1985; Zbl 0559.10032), the author proves that for ...
openaire   +2 more sources

Arithmetical Functions

1994
The aim of this book is to characterize certain multiplicative and additive arithmetical functions by combining methods from number theory with some simple ideas from functional and harmonic analysis. The authors achieve this goal by considering convolutions of arithmetical functions, elementary mean-value theorems, and properties of related ...
Wolfgang Schwarz, Jürgen Spilker
openaire   +1 more source

Arithmetic Functions

2018
We call an arithmetic function any application from ℕ∗ to ℂ.
openaire   +2 more sources

Multiplicative Arithmetic Functions of Several Variables: A Survey

, 2013
We survey general properties of multiplicative arithmetic functions of several variables and related convolutions, including the Dirichlet convolution and the unitary convolution. We introduce and investigate a new convolution, called gcd convolution. We
L. Tóth
semanticscholar   +1 more source

Arithmetic functions

2023
openaire   +2 more sources

Arithmetical Functions and Distributivity

Canadian Mathematical Bulletin, 1970
In this note we shall present a result about incidence functions on a locally finite partially ordered set, a result which is related to theorems of Lambek [2] and Subbarao [6]. Our terminology and notation will be that of Smith [4, 5] and Rota [7].Let (L, ≤) be a partially ordered set which is locally finite in the sense that for all x, y ∊ L the ...
openaire   +2 more sources

Arithmetical functions. I

The author plans a series of three articles on the theory of arithmetical functions, of which the present one is the first. The paper is expository at the introductory level. This first part deals with some problems of elementary number theory.
openaire   +2 more sources