Results 81 to 90 of about 1,056,912 (212)
On Dual Quaternions with $k-$Generalized Leonardo Components
In this paper, we define a one-parameter generalization of Leonardo dual quaternions, namely $k-$generalized Leonardo-like dual quaternions. We introduce the properties of $k$-generalized Leonardo-like dual quaternions, including relations with Leonardo,
Gülsüm Yeliz Saçlı +1 more
doaj +1 more source
On a Generalization for Tribonacci Quaternions
Let $V_{n}$ denote the third order linear recursive sequence defined by the initial values $V_{0}$, $V_{1}$ and $V_{2}$ and the recursion $V_{n}=rV_{n-1}+sV_{n-2}+tV_{n-3}$ if $n\geq 3$, where $r$, $s$, and $t$ are real constants. The $\{V_{n}\}_{n\geq0}$
Cerda-Morales, Gamaliel
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On the sequences of $(q,k)$-generalized Fibonacci numbers [PDF]
We consider a new family of recurrence sequences, the $(q,k)$-generalized Fibonacci numbers. These sequences naturally extend the well-known sequences of $k$-generalized Fibonacci numbers and generalized $k$-order Pell numbers.
Jean Lelis +3 more
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Gaussian Generalized Tetranacci Numbers
In this paper, we define Gaussian generalized Tetranacci numbers and as special cases, we investigate Gaussian Tetranacci and Gaussian Tetranacci-Lucas numbers with their ...
Soykan, Yüksel
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The Development of a Community‐Led Child Protection Approach in Low‐ and Middle‐Income Countries
ABSTRACT Child protection actors, including community members, work to prevent and respond to violence, abuse, neglect and the exploitation of children. Child protection approaches implemented by nongovernmental organisations (NGOs) and other agencies are often located in communities but are not led by those communities.
Rinske Everarda Catharina Ellermeijer +7 more
wiley +1 more source
On Generalized Avicenna Numbers
ABSTRACT Avicenna numbers that we define in this paper, are a class of figurate numbers, including icosahedral, octahedral, tetrahedral, dodecahedral, rhombicosidodecahedral numbers and cubes, play a key role in mathematics, physics and various scientific fields.
Melih Göcen, Yüksel Soykan
wiley +1 more source
On Gaussian Jacobsthal-Padovan Numbers
Gaussian Jacobsthal-Padovan numbers have been the central focus of this paper and firstly this number sequence has defined. Later, we have given the proof of the generating function of the Gaussian Jacobsthal-Padovan sequence.
Nusret Karaaslan
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Determinantal Processes and Independence
We give a probabilistic introduction to determinantal and permanental point processes. Determinantal processes arise in physics (fermions, eigenvalues of random matrices) and in combinatorics (nonintersecting paths, random spanning trees).
Hough, J. Ben +3 more
core +2 more sources
Christian Bohr. Discoverer of Homotropic and Heterotopic Allostery
ABSTRACT This essay recounts and revisits the scientific contributions of Christian Bohr, highlighting his pivotal role in discovering allostery about 120 years ago. Bohr's meticulous experimentation led to identifying two distinct forms of allostery: homotropic (single‐ligand) and heterotropic (multi‐ligand), the latter widely recognized as the Bohr ...
Niels Bindslev
wiley +1 more source
Investigando os Números Híbridos de Jacobsthal através de uma abordagem epistemológica
Exibiremos nesta proposta de aula um estudo sobre os números híbridos de Jacobsthal, por meio de uma abordagem epistemológica, a partir do que já foi estudado sobre os números híbridos e da sequência de Jacobsthal.
Milena Carolina dos Santos Mangueira +2 more
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