activity
20082026
most citedDecomposable functors and the exponential principle, II

4 citations · 4 across the 5 of their papers we have counts for

collaborators

5 papers

math.CO2026

Max-tree for d-permutations and pattern avoidance

Thomas Muller

Higher dimensional permutations are tuples of d-1 permutations that can be identified with a point set in a d-dimensional grid. In N. Bonichon and P.-J. Morel, {\it J. Integer Sequ…

math.NT2023

The congruence properties of Romik's sequence of Taylor coefficients of Jacobi's theta function

Christian Krattenthaler, Thomas W. Müller

In [Ramanujan J. 52 (2020), 275-290], Romik considered the Taylor expansion of Jacobi's theta function at and encoded it in an integer sequence …

math.CO2012

A Riccati differential equation and free subgroup numbers for lifts of $\PSL_2(\Z)$ modulo powers of primes

Christian Krattenthaler, Thomas W. Müller

It is shown that the number of free subgroups of index in the modular group $\PSL_2(\Z)$, when considered modulo a prime power $p^\al$ with , is always (ultimatel…

math.CO2009★ 4 cited

Decomposable functors and the exponential principle, II

Peter Cameron, Christian Krattenthaler, Thomas W. Müller

We develop a new setting for the exponential principle in the context of multisort species, where indecomposable objects are generated intrinsically instead of being given in advan…

math.GR2008

Parity patterns associated with lifts of Hecke groups

Christian Krattenthaler, Thomas W. Müller

Let be an odd prime, a positive integer, and let $\Ga_m(q)$ be the group generated by two elements and subject to the relations and ; tha…