activity
19982018
most citedImplicit higher derivatives, and a formula of Comtet and Fiolet

7 citations · 12 across the 6 of their papers we have counts for

collaborators

6 papers

math.RT2018

Clifford correspondences and irreducible restrictions of characters

Tom Wilde

For a finite group and complex character that restricts irreducibly to a normal subgroup we prove a theorem about Clifford correspo…

math.RT2013

Supports of irreducible characters of p-groups

Tom Wilde

If chi is an irreducible character of a finite group G then the support of chi is the subset of G on which chi does not vanish. In this note, we study the supports of characters of…

math.CO2008★ 7 cited

Implicit higher derivatives, and a formula of Comtet and Fiolet

Tom Wilde

Let F(x,y) be a function of two variables, and suppose y = f(x) satisfies F(x,y)=0 in some range. Then dy/dx = -Fx/Fy, where Fx and Fy denote the partial derivatives of F with resp…

math.RT2007★ 1 cited

Primitive Characters and Permutation Characters of Solvable Groups

Tom Wilde

Let X be an irreducible, primitive complex character of the finite solvable group G, and let X* denote the complex conjugate character. If the degree X(1) is odd, then we show how…

math.RT2006★ 2 cited

Orders of elements and zeros and heights of characters in a finite group

Tom Wilde

Let χbe an irreducible character of the finite group G. If g is an element of G and χ(g) is not zero, then we conjecture that the order of g divides |G|/χ(1). The conjecture is a g…

math.GR1998★ 2 cited

A Bound for the Nilpotency Class of a Finite p-Group in terms of its Coexponent

Paul J. Sanders, Tom S. Wilde

The coexponent of a finite p-group is introduced and we consider how the nilpotency class is bounded in terms of this invariant.