Partitions, quasimodular forms, and the Bloch–Okounkov theorem

By Don Zagier. The Ramanujan journal, 2015

58 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/45963cea9e3aac0d410783bfbf20493dd10498f8

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Discrete Mathematics and Combinatorics

1. Dawei Chen
2. Martin Möller
3. Martin Moeller
4. A. Sauvaget
5. Don Zagier
6. Patrick Hooper

In Geometry and Topology

1. Dawei Chen
2. Martin Möller
3. Martin Moeller
4. Don Zagier
5. A. Sauvaget
6. Simion Filip
7. A. Wright
8. Curtis T. McMullen

In Mathematical Physics

1. Martin Möller
2. Dawei Chen
3. Martin Moeller
4. Don Zagier
5. A. Sauvaget
6. A. Wright
7. Tudor Dimofte
8. Simion Filip

Citations in the corpus

• Masur–Veech volumes and intersection theory on moduli spaces of Abelian differentials (2019, background): “∈Pf(λ)q |λ| P λ∈Pq |λ| ∈ Q[[q]], (32) which we call the q-bracket, and proved that this q-bracket is a quasimodular form of weight kwhenever fbelongs to the subspace of Λ∗ of weight k(see [BO00], and [Zag16] or [GM16] for alternative proofs). In [CMZ18, Section 8] we studied in detail an evaluation ”
• Quasimodularity and large genus limits of Siegel-Veech constants (2016, methodology): “Yet a third equivalent version given in [49] is the following axiomatic characterization of the correlators, in which the symbol [G] in the final axiom denotes the strictly-positive-exponent part of a Laurent series G in several variables:”