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20022023
most citedEvolution of community structure in the world trade web

52 citations · 235 across the 24 of their papers we have counts for

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math.RT2019

On the Spectrum of Finite, Rooted Homogeneous Trees

Daryl R. DeFord, Daniel N. Rockmore

In this paper we study the adjacency spectrum of families of finite rooted trees with regular branching properties. In particular, we show that in the case of constant branching, t…

math.RT2017

The Computation of Fourier transforms on $SL_2(\mathbb{Z}/p^n\mathbb{Z}) and related numerical experiments

Benjamin K. Breen, Daryl R. Deford, Jason D. Linehan +1

We detail an explicit construction of ordinary irreducible representations for the family of finite groups for odd primes and . Fo…

math.RT2016

The efficient computation of Fourier transforms on semisimple algebras

David Maslen, Daniel N. Rockmore, Sarah Wolff

We present a general diagrammatic approach to the construction of efficient algorithms for computing a Fourier transform on a semisimple algebra. This extends previous work wherein…

math.RT2015

Separation of Variables and the Computation of Fourier Transforms on Finite Groups, II

David Maslen, Daniel N. Rockmore, Sarah Wolff

We present a general diagrammatic approach to the construction of efficient algorithms for computing the Fourier transform of a function on a finite group. By extending work which…

math.RT2007★ 9 cited

Fast Fourier Transforms for the Rook Monoid

Martin Malandro, Daniel N. Rockmore

We define the notion of the Fourier transform for the rook monoid (also called the symmetric inverse semigroup) and provide two efficient divide-and-conquer algorithms (fast Fourie…