Results 71 to 80 of about 12,986 (183)
A Fórmula de Binet e representações matriciais para os Quaternions Complexos de Fibonacci
Revista Thema, 2018 Este trabalho investiga a complexificação do modelo de Fibonacci através do estudo sobre os Quaternions. Assim, são apresentadas as definições para os Quaternions de Fibonacci tanto na forma real como complexa.
Rannyelly Rodrigues de Oliveira +1 more
doaj +1 more source
The Development of a Community‐Led Child Protection Approach in Low‐ and Middle‐Income Countries
Child Abuse Review, Volume 34, Issue 6, November/December 2025.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
Mathematical Methods in the Applied Sciences, Volume 48, Issue 14, Page 13300-13316, 30 September 2025.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
Os biquaternions elípticos de Leonardo
CQD Revista Eletrônica Paulista de Matemática, 2021 Este trabalho mostra um processo evolutivo matemático da sequência de Leonardo, assim é apresentado os números biquaternions elípticos de Leonardo.
Milena Carolina dos Santos Mangueira +2 more
doaj
Coincidences in generalized Lucas sequences [PDF]
, 2014 For an integer $k\geq 2$, let $(L_{n}^{(k)})_{n}$ be the $k-$generalized Lucas sequence which starts with $0,\ldots,0,2,1$ ($k$ terms) and each term afterwards is the sum of the $k$ preceding terms.
Bravo, Eric F. +2 more
core
Christian Bohr. Discoverer of Homotropic and Heterotopic Allostery
Acta Physiologica, Volume 241, Issue S734, July 2025.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
Construction of generalized bicomplex Leonardo numbers [PDF]
Notes on Number Theory and Discrete MathematicsIn this paper, we introduce a new class of bicomplex numbers whose components are expressed in terms of bicomplex Leonardo numbers. The motivation for this study arises from the growing interest in generalizations of well-known integer sequences within ...
Murat Turan +1 more
doaj +1 more source
On Convolved Generalized Fibonacci and Lucas Polynomials [PDF]
, 2013 We define the convolved h(x)-Fibonacci polynomials as an extension of the classical convolved Fibonacci numbers. Then we give some combinatorial formulas involving the h(x)-Fibonacci and h(x)-Lucas polynomials.
Ramírez, José L.
core
Pell Leonardo numbers and their matrix representations
Journal of New Results in ScienceIn this study, we investigate Pell numbers and Leonardo numbers and describe a new third-order number sequence entitled Pell Leonardo numbers. We then construct some identities, including the Binet formula, generating function, exponential generating ...
Çağla Çelemoğlu
doaj +1 more source
A generalização dos duais e sedenios de Leonardo
CQD Revista Eletrônica Paulista de Matemática, 2021 Recentemente, pesquisadores tem apresentado o processo evolutivo da sequência de Leonardo. Com o intuito de dar continuidade a esse processo evolutivo, neste artigo, iremos apresentar os duais e os sedenios de Leonardo.
Milena Carolina dos Santos Mangueira +3 more
doaj