Results 61 to 70 of about 375 (151)

Servingness fractured and labored: A Latina's journey of negotiating belongingness under the guise of a Hispanic‐Serving Institution

open access: yesJournal of Engineering Education, Volume 115, Issue 3, July 2026.
Abstract Background Students who perceive a mismatch between their disciplinary environment and their values, beliefs, and “fit” may lead them to consider other fields that better align with their ways of being and sense of belonging. Purpose The purpose of this study was to demonstrate the complexities of establishing a sense of belonging for a Latina
Dina Verdín
wiley   +1 more source

Properties of Generalized Fifth-Order Pell Numbers

open access: yesAsian Research Journal of Mathematics, 2019
In this paper, we investigate the generalized fifth order Pell sequences and we deal with, in detail, three special cases which we call them as fifth order Pell, fifth order Pell-Lucas and modied fifth order Pell sequences.
openaire   +3 more sources

On a new generalization of bihyperbolic Pell numbers

open access: yesAnnals of the Alexandru Ioan Cuza University - Mathematics, 2021
Dorota Bród   +2 more
openaire   +1 more source

On concatenations of two $k$-generalized Pell numbers

open access: yes
We study the concatenation of two $k$-generalized Pell numbers. More precisely, we determine all solutions of the equation $P_n^{(k)} = P_m^{(k)} \cdot 10^{d} + P_p^{(k)}$, where $d$ is the number of decimal digits of $P_p^{(k)}$. We prove that for $k \ge 3$ there are no solutions, while for $k = 2$ the only solution is $P_4 = 12 = 1\|2$.
Deme, Cherif B.   +3 more
openaire   +2 more sources

Associations and predictive performance of 11 anthropometric measures with incident type 2 diabetes: A prospective cohort study from the UK Biobank. [PDF]

open access: yesObesity (Silver Spring), 2023
Boonpor J   +12 more
europepmc   +1 more source

Generalized Version of the Characteristic Number of Two Simultaneous Pell's Equations

open access: yesRocky Mountain Journal of Mathematics, 2006
Given the integers \(D,N\), where \(D\) is positive and not a perfect square, it is a well known classical fact that all integer solutions \((U,V)\) of the equation \(U^2-DV^2=N\) are obtained by means of the relation \(U_n+V_n\sqrt{D}=(u+v\sqrt{D})(a+b\sqrt{D})^n\), where \((a,b)\) is the fundamental solution of the Pell equation \(x^2-Dy^2=1\), while
openaire   +3 more sources

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