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20072023
most citedIsotropy in Group Cohomology

5 citations · 5 across the 9 of their papers we have counts for

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Showing math.RAShow all

8 papers · 1 filter

math.RA2022

Quotient gradings and the intrinsic fundamental group

Yuval Ginosar, Ofir Schnabel

Quotient grading classes are essential participants in the computation of the intrinsic fundamental group of an algebra . In order to study quotient gradings of a finit…

math.RA2021

Mackey's obstruction map for discrete graded algebras

Yuval Ginosar

G.W. Mackey's celebrated obstruction theory for projective representations of locally compact groups was remarkably generalized by J. M. G. Fell and R. S. Doran to the wide area of…

math.RA2020

Realization-obstruction exact sequences for Clifford system extensions

Yuval Ginosar

For every action of a group on a commutative ring we introduce two abelian monoids. The monoid consists of equivalen…

math.RA2017

Crossed Products and Coding Theory

Yuval Ginosar, Aviram Rochas Moreno

Families of codes such as group codes, constacyclic and skew cyclic codes, some of which independently suggested in the literature, turn out to be special instances of the general…

math.RA2016

Groups of central type, maximal Connected Gradings and Intrinsic Fundamental Groups of Complex Semisimple Algebras

Yuval Ginosar, Ofir Schnabel

Maximal connected grading classes of a finite-dimensional algebra are in one-to-one correspondence with Galois covering classes of which admit no proper Galois covering and…

math.RA2013

A graph-theoretic approach for comparing dimensions of components in simply-graded algebras

Yuval Ginosar, Ofir Schnabel

Any simple group-grading of a finite dimensional complex algebra induces a natural family of digraphs. We prove that for a…