D. Hepsi

collaborators

3 papers

math.CO2026

p^(k)-Fibonacci Numbers of the p-Bratteli Diagram for Every Odd Prime p and Integer k>=0

M. Parvathi, A. Tamilselvi, D. Hepsi

We study paths in the p-Bratteli diagram associated with hook partitions, where p is an odd prime. By comparing blocks along a path, we define inversions and descents. We prove tha…

math.RT2025

Study of $p$ -Young tableaux, Robinson-Schensted correspondence and the lacunary Cauchy identity of group algebras $K G_{r}$ and $K S G_{r}$

M. Parvathi, A. Tamilselvi, D. Hepsi

In this paper, we develop the Robinson-Schensted correspondence between the elements of the groups $G_{r}$ $(Z_{p^{r}} ⋊ Z_{p^{r}}^{*})$ and $S G_{r}$ $(\math…

math.CO2025

Study of $p^{k}$ -Eulerian polynomials and $p^{k}$ -Fibonacci numbers for every odd prime $p$ and $k \geq 0$

M. Parvathi, A. Tamilselvi, D. Hepsi

In this paper, we define the notion of descent for the paths in the $p$ -Bratteli diagram. This leads to the definition of $p^{k}$ -Eulerian polynomials, whose coefficients count the…

p^(k)-Fibonacci Numbers of the p-Bratteli Diagram for Every Odd Prime p and Integer k>=0

Study of p-Young tableaux, Robinson-Schensted correspondence and the lacunary Cauchy identity of group algebras KGr​ and KSGr​

Study of pk-Eulerian polynomials and pk-Fibonacci numbers for every odd prime p and k≥0

Study of $p$ -Young tableaux, Robinson-Schensted correspondence and the lacunary Cauchy identity of group algebras $K G_{r}$ and $K S G_{r}$

Study of $p^{k}$ -Eulerian polynomials and $p^{k}$ -Fibonacci numbers for every odd prime $p$ and $k \geq 0$