Stephan Wagner

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20232026

most citedComposition schemes: q-enumerations and phase transitions

1 citations · 1 across the 6 of their papers we have counts for

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math.CO2023★ 1 cited

Composition schemes: q-enumerations and phase transitions

Cyril Banderier, Markus Kuba, Stephan Wagner +1

Composition schemes are ubiquitous in combinatorics, statistical mechanics and probability theory. We give a unifying explanation to various phenomena observed in the combinatorial…

math.CO2023

Bounding mean orders of sub- $k$ -trees of $k$ -trees

Stijn Cambie, Bradley McCoy, Stephan Wagner +1

For a $k$ -tree $T$ , we prove that the maximum local mean order is attained in a $k$ -clique of degree $1$ and that it is not more than twice the global mean order. We also bound the…

Composition schemes: q-enumerations and phase transitions

Bounding mean orders of sub-k-trees of k-trees

Bounding mean orders of sub- $k$ -trees of $k$ -trees