Peter Mueller

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Name	Peter Mueller
Member for	1 year
Seen	38 mins ago
Website	mathematik.uni-wuerzburg.de/~mueller
Location	Würzburg
Age	47

I'm a professor of mathematics at the University of Würzburg (Germany). For further infos see my web page.

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Normalizers in symmetric groups

gr.group-theory finite-groups

jun 12 at 17:49 Peter Mueller 3,784●1●10●18

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Algebraic curve mapping to elliptic curve - how to check whether this is possible?

ag.algebraic-geometry algebraic-curves

aug 30 at 16:21 Peter Mueller 3,784●1●10●18

Answers

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A conjecture in Number Theory

A mixing property for finite fields of characteristic $2$ (2)

On a theorem of Galois

Circles and rational functions

Is x*tan(x) integrable in elementary functions?

A mixing property of linear map over finite fields

Cyclotomic polynomials evaluated at roots of unity

Inequality with Euler’s totient function

Subgroups of the general linear groups

A generalisation of the theorem of Maschke

Lower bound on the dimension of a subspace of $\mathbb Z_2^r$?

Branched Regular Cover over 4-times punctured sphere

Number of elements in the set {1,…,n}*{1,..,n}

Number of solutions of an equation over finite fields

Polynomial version of the conjecture about Power free-values of polynomials

Integral solutions to $a_1 \times a_2 \times … \times a_k = N$

Polynomials over $\mathbb F_2$ without zeros in $\mathbb F_2$ having an inverse series with support of large density.

Decomposition of primes in Galois closures of number fields

Simple field extension and rational points

A question from complex analysis

Maximal order of a metacyclic transitive permutation group of degree $n$

Reducing system of polynomials with symbolic factors

All and the only algebraically closed fields s.t. any regular n-by-n matrix has a k-th root for every k

Automorphism of finite groups and Hurwitz spaces

why are subextensions of Galois extensions also Galois?

Intersection of vector spaces

Around a theorem of Kronecker

Cliques, Paley graphs and quadratic residues

Reducible trinomials $x^{odd}+x^2+s(t)$ in characteristic $2$

A cubic polynomial which contains a linear factor with irreducible residual quadratic form

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