R. Kramer

activity

20162026

most citedLoop equations and a proof of Zvonkine's

q r

-ELSV formula

23 citations · 110 across the 18 of their papers we have counts for

collaborators

Showing 2017Show all

3 papers · 1 filter

math.AG2017★ 1 cited

Wall-crossing formulae and strong piecewise polynomiality for mixed Grothendieck dessins d'enfant, monotone, and simple double Hurwitz numbers

Marvin Anas Hahn, Reinier Kramer, Danilo Lewanski

We derive explicit formulae for the generating series of mixed Grothendieck dessins d'enfant/monotone/simple Hurwitz numbers, via the semi-infinite wedge formalism. This reveals th…

math.CO2017★ 15 cited

Towards an orbifold generalization of Zvonkine's $r$ -ELSV formula

Reinier Kramer, Danilo Lewanski, Alexandr Popolitov +1

We perform a key step towards the proof of Zvonkine's conjectural $r$ -ELSV formula that relates Hurwitz numbers with completed $(r + 1)$ -cycles to the geometry of the moduli spaces o…

math.AG2017★ 6 cited

The tautological ring of $M_{g, n}$ via Pandharipande-Pixton-Zvonkine $r$ -spin relations

Reinier Kramer, Farrokh Labib, Danilo Lewanski +1

We use relations in the tautological ring of the moduli spaces $M_{g, n}$ derived by Pandharipande, Pixton, and Zvonkine from the Givental formula for the $r$ -s…

Wall-crossing formulae and strong piecewise polynomiality for mixed Grothendieck dessins d'enfant, monotone, and simple double Hurwitz numbers

Towards an orbifold generalization of Zvonkine's r-ELSV formula

The tautological ring of Mg,n​ via Pandharipande-Pixton-Zvonkine r-spin relations

Towards an orbifold generalization of Zvonkine's $r$ -ELSV formula

The tautological ring of $M_{g, n}$ via Pandharipande-Pixton-Zvonkine $r$ -spin relations