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F. C.'s user avatar
F. C.
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A $q$-analogue of Foulkes' character related to alternating permutations
There is a way to define q-Bernoulli numbers using a q-analog of the usual Bernoulli umbra (see the works of Carlitz on q-Bernoulli numbers). Maybe something similar could work for the Euler umbra you are using ?
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abelian-varieties wiki excerpt
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Special values of continuous q - Hermite polynomials
The value at $x=q-1$ is divisible by a power of $q-1$.
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hypergeometric-functions wiki excerpt
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Stationary distribution for directed graph
remove the tag cluster algebras
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