3 citations · 3 across the 2 of their papers we have counts for
3 papers
math.AG2009
Relating two genus 0 problems of John Thompson
Michael D. Fried
The "relating" entwines three problems: 1. Davenport's Problem, describing pairs of polynomials over Q whose ranges on Z/p are the same for almost all p. 2. Showing that the monodr…
math.NT2009★ 3 cited
The place of exceptional covers among all diophantine relations
Michael D. Fried
A cover of normal varieties is exceptional over a finite field if the map on points over infinitely many extensions of the field is one-one. A cover over a number field is exceptio…
math.NT2001
Hurwitz monodromy, spin separation and higher levels of a modular tower
Paul Bailey, Michael D. Fried
Each finite -perfect group ( a prime) has a universal central -extension. For a perfect group these central extensions come from its {\sl Schur multiplier}. Serre gave…