activity
20172022
most citedStar of David and other patterns in the Hosoya-like polynomials triangles

3 citations · 4 across the 4 of their papers we have counts for

collaborators

5 papers

math.NT2022

Primes and composites in the determinant Hosoya triangle

Hsin-Yun Ching, Rigoberto Flórez, F. Luca +2

In this paper, we look at numbers of the form . These numbers are the entries of a triangular array called the \emph{determinant Hosoya tria…

math.HO20221 cited

Honeycombs in the Pascal triangle and beyond

Matthew Blair, Rigoberto Flórez, Antara Mukherjee

In this paper we present a geometric approach to discovering some known and some new identities using triangular arrays. Our main aim is to demonstrate how to use the geometric pat…

math.CO2020

Families of Integral Cographs within a Triangular Arrays

Hsin-Yun Ching, Rigoberto Flórez, Antara Mukherjee

The \emph{determinant Hosoya triangle}, is a triangular array where the entries are the determinants of two-by-two Fibonacci matrices. The determinant Hosoya triangle g…

math.CO2018

Matrices in the Hosoya triangle

Matthew Blair, Rigoberto Flórez, Antara Mukherjee

In this paper we use well-known results from linear algebra as tools to explore some properties of products of Fibonacci numbers. Specifically, we explore the behavior of the eigen…

math.CO20173 cited

Star of David and other patterns in the Hosoya-like polynomials triangles

Rigoberto Florez, Robinson A. Higuita, Antara Mukherjee

In this paper we first generalize the numerical recurrence relation given by Hosoya to polynomials. Using this generalization we construct a Hosoya-like triangle for polynomials, w…