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most citedDeep learning for cardiac image segmentation: A review

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math.RT2021

The principal block of a -spets and Yokonuma type algebras

Radha Kessar, Gunter Malle, Jason Semeraro

We formulate conjectures concerning the dimension of the principal block of a -spets (as defined in our earlier paper), motivated by analogous statements for fini…

math.RT2020★ 2 cited

2-blocks with an abelian defect group and a freely acting cyclic inertial quotient

Cesare Giulio Ardito, Elliot McKernon

We study blocks with an abelian defect group and a cyclic inertial quotient acting freely but not transitively. We prove that when p=2, such blocks are inertial, i.e. basic Morita…

math.RT2020★ 2 cited

A -dimensional algebra which is not a block of a finite group

Markus Linckelmann, William Murphy

We rule out a certain -dimensional algebra over an algebraically closed field to be the basic algebra of a block of a finite group, thereby completing the classification of basi…

math.RT2020★ 8 cited

On the BV structure of the Hochschild cohomology of finite group algebras

Dave Benson, Radha Kessar, Markus Linckelmann

We give a simple algebraic recipe for calculating the components of the BV operator on the Hochschild cohomology of a finite group algebra with respect to the centraliser decom…

math.RT2020★ 4 cited

The Center of the Partition Algebra

Samuel Creedon

In this paper we show that the center of the partition algebra , in the semisimple case, is given by the subalgebra of supersymmetric polynomials in the normal…

math.RT2019★ 13 cited

Morita equivalence classes of blocks with elementary abelian defect groups of order 32

Cesare Giulio Ardito

We describe a general technique to classify blocks of finite groups, and we apply it to determine Morita equivalence classes of blocks with elementary abelian defect groups of orde…