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20112023
most citedSymmetry classes of tensors associated with the Semi-Dihedral groups

21 citations · 21 across the 16 of their papers we have counts for

collaborators

18 papers

math.RA2023

Idempotent factorization on some matrices over quadratic integer rings

Peeraphat Gatephan, Kijti Rodtes

In 2020, Cossu and Zanardo raised a conjecture on the idempotent factorization on singular matrices in the form $\begin{pmatrix} p&z\\ \bar{z}&\sfrac{\lVert z\rVert}{p} \end{pmatri…

math.RA2023

Some remarks on permanent dominant conjecture

Kijti Rodtes

In this paper we provide an identity between determinant and generalized matrix function. Also, a criterion of positive semi-definite matrices affirming the permanent dominant conj…

math.RA2022

Chollet's permanent conjecture for matrices

Kijti Rodtes

In the year 1982, John Chollet conjectured that, for any pair of positive semidefinite matrices , , where is the H…

math.RA2022

Matrices over commutative rings as sum of higher powers

Kunlathida Muangma, Kijti Rodtes

On the Waring's problems for matrices over a commutative ring, there are some trace conditions provided for matrices eligibly expressed as a sum of -th powers with $k=2,3,4,5,6,…

math.RA2021

Determinants preserving maps on the spaces of symmetric matrices and skew-symmetric matrices

Ratsiri Sanguanwong, Kijti Rodtes

Denote and the set of all symmetric and skew-symmetric matrices over a field , respectively, where and $\lvert \mathbb…

math.RA2021

Structured Singular values on some generalized stochastic matrices

Kijti Rodtes, Mutti Ur Rehman Abbasi

In this paper, the exact values of the structured singular values of some generalized stochastic complex matrices is explicit in term of the constant row (column) sum.

math.RA2020

Divisibility of LCM matrices by Totally nonnegative GCD matrices

Peeraphat Gatephan, Kijti Rodtes

In this paper, we show that all totally nonnegative GCD matrices are always divisors of the corresponding LCM matrices in the ring . We also introduce \…

math.RA2020

A class of normal dilation matrices affirming the Marcus-de Oliveira conjecture

Kijti Rodtes

In this article, we prove a class of normal dilation matrices affirming the Marcus-de Oliveira conjecture.

math.RA2019

Generalized matrix functions on a linear sum of permutation matrices and their cousins

Ratsiri Sanguanwong, Kijti Rodtes

A generalized matrix function is a generalization of determinant and permanent function. In this paper, we introduced the formula for the value of a generalized matrix function of…

math.RA2018

The equality of generalized matrix functions on the set of all symmetric matrices

Ratsiri Sanguanwong, Kijti Rodtes

A generalized matrix function is a function constructed by a subgroup of and a complex valued function of . The ma…

math.RT2018

On the character tables of symmetric groups

Kamon Kawsathon, Kijti Rodtes

In this paper, some zeros and non-zeros in the character tables of symmetric groups are displayed in the partition forms. In particular, more zeros of self conjugate partitions bes…

math.RA2017

Inverse Eigenvalue Problem of Cell Matrices

Sreyaun Khim, Kijti Rodtes

In this paper, we consider the problem of reconstructing an cell matrix constructed from a vector of positive real…

math.RT2016

Symmetry classes of tensors and Semi-direct product of finite abelian groups

Kijti Rodtes, Kunlathida Chimla

In the study of symmetry classes of tensors, finding examples of symmetry classes of tensors that possess an o*-basis is of considerable interest. There are only few classes of gro…

math.AC2016

On the number of near-vector spaces determined by finite fields

Kijti Rodtes, Wilasinee Chomjun

A slip on a paper concerning near-vector spaces is fixed. New characterization of near-vector spaces determined by finite fields is provided and the number (up to the isomorphism)…

math.GR2015

Orthogonal bases of Brauer symmetry classes of tensors for groups having cyclic support on non-linear Brauer characters

Mahdi Hormozi, Kijti Rodtes

This paper provides some properties of Brauer symmetry classes of tensors. We derive a dimension formula for the orbital subspaces in the Brauer symmetry classes of tensors corresp…

math.GR2012★ 21 cited

Symmetry classes of tensors associated with the Semi-Dihedral groups

Mahdi Hormozi, Kijti Rodtes

We discuss the existence of an orthogonal basis consisting of decomposable vectors for some symmetry classes of tensors associated with Semi-Dihedral groups . The dimensio…

math.CV2011

Orthogonal bases of Brauer relative symmetric polynomials for certain groups

Mahdi Hormozi, Kijti Rodtes

In this paper, we discuss O-basis of symmetry classes of polynomials associated with the Brauer character of the Semi-Dihedral groups and Dihedral groups. Also, necessary and suffi…

math.AT2011

The Gromov-Lawson-Rosenberg conjecture for the Semi-Dihedral group of order 16

Arjun Malhotra, Kijti Rodtes

We show that the Gromov-Lawson-Rosenberg conjecture for the Semi-Dihedral group of order 16 is true.