Results 11 to 20 of about 40,627 (161)
The Proof of a Conjecture on the Density of Sets Related to Divisibility Properties of z(n)
Mathematics, 2021 Let (Fn)n be the sequence of Fibonacci numbers. The order of appearance (in the Fibonacci sequence) of a positive integer n is defined as z(n)=min{k≥1:n∣Fk}.
Eva Trojovská, Venkatachalam Kandasamy
doaj +1 more source
AIMS Mathematics, 2020 Let $a, b$ and $n$ be positive integers and $S = \left\{ {x_1, ..., x_n} \right\}$ be a set of $n$ distinct positive integers. The set $S$ is called a divisor chain if there is a permutation $\sigma $ of $\{1, ..., n\}$ such that $x_{\sigma (1)}|...|x_ ...
Long Chen, Shaofang Hong
doaj +1 more source
One more time about the relation between morphemic analysis and word-formation analysis [PDF]
Južnoslovenski Filolog, 2019 One of the basic criteria when it comes to describing the surface structure of the derivative lexical units is distinguishing morphemic and word-formation analysis.
Baltova Yuliya M.
doaj +1 more source
Linear divisibility sequences and Salem numbers [PDF]
, 2017 We study linear divisibility sequences of order 4, providing a characterization by means of their characteristic polynomials and finding their factorization as a product of linear divisibility sequences of order 2.
Abrate, Marco +3 more
core +2 more sources
Evolution Equations for Quantum Semi-Markov Dynamics
Entropy, 2020 Using a newly introduced connection between the local and non-local description of open quantum system dynamics, we investigate the relationship between these two characterisations in the case of quantum semi-Markov processes.
Nina Megier +2 more
doaj +1 more source
DIVISIBILITY TESTS FOR SMARANDACHE SEMIGROUPS [PDF]
, 2002 Two Divisibility Tests for Smarandache semigroups are given. Further, the notion of divisibility of elements in a semigroup is applied to characterize the Smarandache semigroups.
Rao, Chandra Sekhar
core +1 more source
On the 2-adic order of Stirling numbers of the second kind and their differences [PDF]
Discrete Mathematics & Theoretical Computer Science, 2009 Let $n$ and $k$ be positive integers, $d(k)$ and $\nu_2(k)$ denote the number of ones in the binary representation of $k$ and the highest power of two dividing $k$, respectively.
Tamás Lengyel
doaj +1 more source
Time: Avicenna, Aristotle; Two Perspectives or One? [PDF]
حکمت و فلسفه, 2012 The concept of time, its existence, ontology, and epistemology are considered as a pivotal philosophical issue from the ancient Greek time up to now. Aristotle explicitly deals with this subject. His notion of time can be also seen in Avicenna’s writings.
zohreh abd khodai +1 more
doaj +1 more source
New results on the divisibility of power GCD and power LCM matrices
AIMS Mathematics, 2022 Let $ a, b $ and $ n $ be positive integers and let $ S $ be a set consisting of $ n $ distinct positive integers $ x_1, ..., x_{n-1} $ and $ x_n $. Let $ (S^a) $ (resp. $ [S^a] $) denote the $ n\times n $ matrix having $ \gcd(x_i, x_j)^a $ (resp. $ {\rm
Guangyan Zhu , Mao Li, Xiaofan Xu
doaj +1 more source
Arithmetical Functions Associated with the k-ary Divisors of an Integer
International Journal of Mathematics and Mathematical Sciences, 2018 The k-ary divisibility relations are a class of recursively defined relations beginning with standard divisibility and culminating in the so-called infinitary divisibility relation.
Joseph Vade Burnett +4 more
doaj +1 more source