M. Ghandehari

activity

20062025

most citedCircular chromatic index of graphs of maximum degree 3

17 citations · 66 across the 30 of their papers we have counts for

collaborators

Showing 2020Show all

4 papers · 1 filter

math.FA2020

Gabor-type frames for signal processing on graphs

Mahya Ghandehari, Dominique Guillot, Kris Hollingsworth

In the past decade, significant progress has been made to generalize classical tools from Fourier analysis to analyze and process signals defined on networks. In this paper, we pro…

math.FA2020★ 2 cited

Dual convolution for the affine group of the real line

Yemon Choi, Mahya Ghandehari

The Fourier algebra of the affine group of the real line has a natural identification, as a Banach space, with the space of trace-class operators on $L^2({\mathbb R}^\times, dt/ |t…

math.CO2020★ 1 cited

Graph sequences sampled from Robinson graphons

Mahya Ghandehari, Jeannette Janssen

The function $Γ$ on the space of graphons, introduced in [CGH $^{+}$ 15], aims to measure the extent to which a graphon $w$ exhibits the Robinson property: for all $x < y < z$ , $w(x,z)\leq…

math.CA2020

Discrete Frames For $L^{2} (R^{n^{2}})$ Arising From Tiling Systems On $GL_{n} (R)$

Mahya Ghandehari, Kris Hollingsworth

A discrete frame for $L^{2} (R^{d})$ is a countable sequence ${e_{j}}_{j \in J}$ in $L^{2} (R^{d})$ together with real constants $0 < A \leq B < \infty$ such that $$ A\|f\|_2^…

Gabor-type frames for signal processing on graphs

Dual convolution for the affine group of the real line

Graph sequences sampled from Robinson graphons

Discrete Frames For L2(Rn2) Arising From Tiling Systems On GLn​(R)

Discrete Frames For $L^{2} (R^{n^{2}})$ Arising From Tiling Systems On $GL_{n} (R)$