Results 21 to 30 of about 791,112 (289)
In this paper, we introduce a new family of circulants GA(t, k), called Generalized Andrásfai graphs, where t, k ≥ 2 are integers. We study various parameters like diameter, girth, domination number etc. of GA(t, k).
Biswas Sucharita +2 more
doaj +1 more source
Density and O-density of Beurling generalized integers [PDF]
Let π(x) and N(x) be the respective counting functions of a set of generalized primes and a set of generalized integers in Beurling's sense. We consider weak conditions on π(x) some of which yield N(x) ∼ cx for some positive c, and some of which yield ...
Zhang, Wen-Bin
core +1 more source
Lifted generalized permutahedra and composition polynomials [PDF]
We introduce a "lifting'' construction for generalized permutohedra, which turns an $n$-dimensional generalized permutahedron into an $(n+1)$-dimensional one.
Federico Ardila, Jeffrey Doker
doaj +1 more source
There are no multiply-perfect Fibonacci numbers [PDF]
Here, we show that no Fibonacci number (larger than 1) divides the sum of its ...
Lewis, Ryan H. +11 more
core +1 more source
Some sums related to the terms of generalized Fibonacci autocorrelation sequences
In this paper, we give the terms of the generalized Fibonacci autocorrelation sequences defined as and some interesting sums involving terms of these sequences for an odd integer number and nonnegative integers.
Neşe Ömür , Sibel Koparal
doaj +1 more source
Stability for delayed generalized 2D discrete logistic systems
This paper is concerned with delayed generalized 2D discrete logistic systems of the form xm+1,n=f(m,n,xm,n,xm,n+1,xm−Ã,n−Ä) , where à and Ä are positive integers, f:ℕ02×â„Â3→℠is a real function, which ...
Guanrong Chen, Chuan Jun Tian
doaj +2 more sources
A one line factoring algorithm [PDF]
We describe a variant of Fermat’s factoring algorithm which is competitive with SQUFOF in practice but has heuristic run time complexity O(n1/3) as a general factoring algorithm.
William B. Hart, Hart, William B.
core +1 more source
A Generalization of Conjugation of Integer Partitions
We exhibit, for any positive integer parameter $s$, an involution on the set of integer partitions of $n$. These involutions show the joint symmetry of the distributions of the following two statistics. The first counts the number of parts of a partition divisible by $s$, whereas the second counts the number of cells in the Ferrers diagram of a ...
Seamus P. Albion +6 more
openaire +4 more sources
Identities of Symmetry for Higher-Order Generalized q-Euler Polynomials
We investigate the properties of symmetry in two variables related to multiple Euler q-l-function which interpolates higher-order q-Euler polynomials at negative integers.
D. V. Dolgy +3 more
doaj +1 more source
Fast Random Integer Generation in an Interval [PDF]
In simulations, probabilistic algorithms, and statistical tests, we often generate random integers in an interval (e.g., [0, s )). For example, random integers in an interval are essential to the Fisher-Yates random shuffle.
openaire +4 more sources

