activity
20082016
most citedBijection between oriented maps and weighted non-oriented maps

2 citations · 3 across the 5 of their papers we have counts for

collaborators

5 papers

math.CO2016★ 2 cited

Bijection between oriented maps and weighted non-oriented maps

Agnieszka Czyżewska-Jankowska, Piotr Śniady

We consider bicolored maps, i.e. graphs which are drawn on surfaces, and construct a bijection between (i) oriented maps with arbitary face structure, and (ii) (weighted) non-orien…

math.PR2014★ 1 cited

Factorization Property of Generalized s-self-decomposable measures and class distributions

A. Czyzewska-Jankowska, Zbigniew J. Jurek

The method of \emph{random integral representation}, that is, the method of representing a given probability measure as the probability distribution of some random integral, was qu…

math.CO2011

Topological expansion of the coefficients of zonal polynomials in genus one

Agnieszka Czy\zewska-Jankowska

We use a combinatorial interpretation of the coefficients of zonal Kerov polynomials as a number of unoriented maps to derive an explicit formula for the coefficients in genus one.

math.PR2008

Factorization property of generalized s-selfdecomposable measures and class distributions

Agnieszka Czyzewska-Jankowska, Zbigniew J. Jurek

The method of \emph{random integral representation}, that is, the method of representing a given probability measure as the probability distribution of some random integral, was qu…

math.PR2008

A note on a composition of two random integral mappings $\J^\be$ and some examples

Agnieszka Czyzewska-Jankowska, Zbigniew J. Jurek

A method of random integral representation, that is, a method of representing a given probability measure as the probability distribution of some random integral, was quite success…