Results 231 to 240 of about 13,753 (265)

Phylogenetic and Population Genetic Analyses Reveal Patterns of Divergence Among Isolates of <i>Ceratocystis manginecans</i>. [PDF]

Ecol Evol
Lynn KMT, Wingfield MJ, Oliveira LSS, Alfenas AC, Alfenas RF, Marincowitz S, Barnes I.   +6 more
europepmc   +1 more source

Using Celebrity to Advance Equality

Journal of Social Philosophy, EarlyView.
Alfred Archer
wiley   +1 more source

[Rezension von:] Maeda, John: Design by numbers. - Cambridge, MA, USA : MIT Press, 2001

, 2003
Wilson, Stephen 1944-2011
core  

Hybrid Leonardo numbers [PDF]

Chaos, Solitons and Fractals, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yasemin Alp, E Gökçen Kocer
exaly   +3 more sources

Generalised Leonardo numbers

Logic Journal of the IGPL
Abstract This note covers some of the history of Leonardo numbers. We retrieve some of the most recent results on this sequence, as well as some relevant historical interconnections. In the end, we also provide some conjectures and open problems for some of its extensions involving the modular periodicity.
Carlos M. da Fonseca, Can Kizilates, Paulo Saraiva, Anthony G. Shannon   +3 more
openaire   +3 more sources

On Gaussian Leonardo Hybrid Polynomials [PDF]

Symmetry, 2023
In the present paper, we first study the Gaussian Leonardo numbers and Gaussian Leonardo hybrid numbers. We give some new results for the Gaussian Leonardo numbers, including relations with the Gaussian Fibonacci and Gaussian Lucas numbers, and also give
Tulay Yagmur
exaly   +2 more sources

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Some new families of generalized \(k\)-Leonardo and Gaussian Leonardo numbers

2023
Based on the authors abstract, this paper, introduces a new family of the generalized \(k\)-Leonardo numbers and study their properties. The authors investigate the Gaussian Leonardo numbers and associated new families of these Gaussian forms. They also obtain combinatorial identities like Binet formula, Cassini's identity, partial sum, etc.
Prasad, Kalika, Mohanty, Ritanjali, Kumari, Munesh, Mahato, Hrishikesh   +3 more
openaire   +2 more sources

Common terms of Leonardo and Jacobsthal numbers

Rendiconti del Circolo Matematico di Palermo Series 2, 2023
As a particular case of the Lucas sequences of the first kind, the sequence of Jacobsthal numbers \( \{J_m\}_{m\ge 0} \) is defined by the linear recurrence relation: \( J_0=0 \), \( J_1=1 \), and \( J_{m}=J_{m-1}+2J_{m-2} \) for all \( m\ge 2 \).
Bensella, Hayat, Behloul, Djilali
openaire   +2 more sources

Bicomplex Leonardo Numbers

2022
In literature until today, many authors have studied special sequences in different number systems. In this paper, using the Leonardo numbers, we introduce the bicomplex Leonardo numbers. Also, we give some algebraic properties of bicomplex Leonardo numbers such as recurrence relation, generating function, Binet’s formula, D’Ocagne’s identity, Cassini ...
openaire   +1 more source

Leonardo Numbers and their Bicomplex Extension

Nepal Journal of Mathematical Sciences
This paper introduces a new type of Leonardo numbers, referred to as bicomplex Leonardoi numbers. Also, some important relations, including the generating function, Binet's formula, D'Ocagne's identity, Cassini’s identity, and Catalan’s identity. Furthermore, we present the relationship between Lucas, Fibonacci, and Leonardo numbers.
Molhu Prasad Jaiswal, Narayan Prasad Pahari, Purushottam Parajuli   +2 more
openaire   +1 more source