Robinson A. Higuita

Pedagogical and Technological University of Colombia — Colombia

Physics and Astronomy · Physical Sciences

6h-index69citations18works0.02yr avg
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Research Topics

Advanced Mathematical Theories and Applications(14), Advanced Combinatorial Mathematics(7), Advanced Mathematical Identities(5), Mathematics and Applications(4), Graph Labeling and Dimension Problems(4)

Publications18 total

Fibonacci–Theodorus Spiral and Its Properties
˜The œFibonacci quarterly·2025
Fibonacci--Theodorus Spiral and its properties
arXiv (Cornell University)·2024Open Access
The geometry of some Fibonacci identities in the Hosoya triangle
Involve a Journal of Mathematics·2023· 2 cited
$ k $-domination and total $ k $-domination numbers in catacondensed hexagonal systems
Mathematical Biosciences & Engineering·2022· 5 citedOpen Access
Domination number of catacondensed hexagonal systems
Journal of Mathematical Chemistry·2021· 7 cited
Hyers–Ulam–Rassias Stabilities of Some Classes of Fractional Differential Equations
2020· 1 cited
Another Proof for Partial Strong Divisibility Property of Lucas-Type Polynomials
˜The œFibonacci quarterly·2020
Domination in hexagonal chains
Applied Mathematics and Computation·2019· 10 cited
The Resultant, the Discriminant, and the Derivative of Generalized Fibonacci Polynomials.
J. Integer Seq.·2019
The resultant, the discriminant, and the derivative of generalized Fibonacci polynomials
arXiv (Cornell University)·2018· 2 citedOpen Access
The Geometry of some Fibonacci Identities in the Hosoya Triangle
arXiv (Cornell University)·2018Open Access
The Star of David and Other Patterns in Hosoya Polynomial Triangles.
J. Integer Seq.·2018· 3 cited
Star of David and other patterns in the Hosoya-like polynomials triangles
arXiv (Cornell University)·2017· 3 citedOpen Access
Characterization of the Strong Divisibility Property for Generalized Fibonacci Polynomials
arXiv (Cornell University)·2017· 7 citedOpen Access
Characterization of the strong divisibility property for generalized\n Fibonacci polynomials
arXiv (Cornell University)·2017· 7 citedOpen Access
GCD Property of the Generalized Star of David in the Generalized Hosoya Triangle
J. Integer Seq.·2014· 11 cited
9-Modularity and GCD Properties of Generalized Fibonacci Numbers.
2014· 4 cited
Alternating Sums in the Hosoya Polynomial Triangle
J. Integer Seq.·2014· 7 cited

Frequent Co-authors

Rigoberto Flórez(14), Antara Mukherjee(7), Sergio Bermudo(3), Juan Rada(3), Leandro Junes(2), Alexander Ramírez(2), Michael R. Bacon(2), Charles K. Cook(2), Joel E. Restrepo(1), Shilpi Jain(1), Florian Luca(1), Jósé L. Ramírez(1), José Luis Ramírez(1)