Results 11 to 20 of about 12,410,872 (300)
The Arithmetic Optimization Algorithm
This work proposes a new meta-heuristic method called Arithmetic Optimization Algorithm (AOA) that utilizes the distribution behavior of the main arithmetic operators in mathematics including (Multiplication ( M ), Division ( D ), Subtraction ( S ), and ...
L. Abualigah +6 more
semanticscholar +3 more sources
Neural computation of arithmetic functions [PDF]
A neuron is modeled as a linear threshold gate, and the network architecture considered is the layered feedforward network. It is shown how common arithmetic functions such as multiplication and sorting can be efficiently computed in a shallow neural ...
Bruck, Jehoshua, Siu, Kai-Yeung
core +3 more sources
More than number sense: The additional role of executive functions and metacognition in arithmetic.
Arithmetic is a major building block for children's development of more complex mathematical abilities. Knowing which cognitive factors underlie individual differences in arithmetic is key to gaining further insight into children's mathematical ...
E. Bellon, W. Fias, B. De Smedt
semanticscholar +3 more sources
Teachers’ Beliefs and Practices Regarding the Role of Executive Functions in Reading and Arithmetic
The current study investigated early elementary school teachers’ beliefs and practices regarding the role of Executive Functions in reading and arithmetic.
Shirley Rapoport +2 more
doaj +3 more sources
An Optoelectronic Resistive Switching Memory with Integrated Demodulating and Arithmetic Functions
H. Tan +9 more
semanticscholar +3 more sources
Polynomial Expressions for Certain Arithmetic Functions
t: We exhibit polynomial expressions for the arithmetic functions and , the number of representations of n as a sum of k squares and k triangular numbers, respectively, and also for the color ...
M. A. Pathan +3 more
semanticscholar +1 more source
In this paper, we find some inequalities which involve Euler’s function, extended Euler’s function, the function τ, and the generalized function τ in algebraic number fields.
Nicuşor Minculete, Diana Savin
doaj +1 more source
Objects generated by an arbitrary natural number. Part 4: New aspects [PDF]
The set Set(n), generated by an arbitrary natural number n, was defined in [3]. There, and in [5, 6], some arithmetic functions and arithmetic operators of a modal and topological types are defined over the elements of Set(n).
Krassimir Atanassov
doaj +1 more source
MEAN VALUES OF ARITHMETIC FUNCTIONS IN SHORT INTERVALS AND IN ARITHMETIC PROGRESSIONS IN THE LARGE‐DEGREE LIMIT [PDF]
A classical problem in number theory is showing that the mean value of an arithmetic function is asymptotic to its mean value over a short interval or over an arithmetic progression, with the interval as short as possible or the modulus as large as ...
O. Gorodetsky
semanticscholar +1 more source
Some new arithmetic functions [PDF]
We introduce and study some new arithmetic functions, connected with the classical functions φ (Euler's totient), ψ (Dedekind's function) and σ (sum of divisors function).
József Sándor, Krassimir Atanassov
doaj +1 more source

