activity
20072021
most citedOn the kernel of the maximal flat Radon transform on symmetric spaces of compact type

3 citations · 5 across the 7 of their papers we have counts for

collaborators

10 papers

math.HO2021

Nilpotents Leave No Trace -- A Matrix Mystery for Pandemic Times

Eric L. Grinberg

Reopening a cold case, inspector Echelon, high-ranking in the Row Operations Center, is searching for a lost linear map, known to be nilpotent. When a partially decomposed matrix i…

math.GM2020

A Gauche perspective on row reduced echelon form and its uniqueness

Eric L. Grinberg

Using a left-to-right "sweeping" algorithm, we define the \emph{Gauche basis} for the column space of a matrix . By means of the Gauche basis we interpret the row reduced echelo…

math.HO2020

Morley Trisectors and the Law of Sines with Reflections

Eric L. Grinberg, Mehmet Orhon

We invoke the Law of Sines to prove Morley's Trisector Theorem. Though the sinusoidal function appears, the proof is safe for the trigonometrically distanced.

math.CO2019★ 2 cited

The admissibility theorem for the spatial X-ray transform over the two element field

Eric L. Grinberg

We consider the Radon transform along lines in an dimensional vector space over the two element field. It is well known that this transform is injective and highly overdetermin…

math.CO2019

A Scrapbook of Inadmissible Line Complexes For the X-ray Transform

Eric L. Grinberg, Mehmet Orhon

We consider a finite field model of the X-ray transform that integrates functions along lines in dimension 3, within the context of finite fields. The admissibility problem asks fo…

math.MG2017

Admissible Complexes for the Projective X-Ray Transform over a Finite Field

David V. Feldman, Eric L. Grinberg

We consider the X-ray transform in a projective space over a finite field. It is well known (after E. Bolker) that this transform is injective. We formulate an analog of I.M. Gelfa…