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Integer partitions, probabilities and quantum modular forms

  • Published:2017-07-03 Issue:1 Volume:4 Page:
  • ISSN:2197-9847
  • Container-title:Research in the Mathematical Sciences
  • language:en
  • Short-container-title:Res Math Sci

Author:

Ngo Hieu T.,Rhoades Robert C.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Mathematics (miscellaneous),Theoretical Computer Science

Reference83 articles.

1. Andrews, G.E.: Ramanujan’s “lost” notebook V: Euler’s partition identity. Adv. Math. 61, 156–164 (1986)

2. Andrews, G.E.: The Theory of Partitions. Cambridge University Press, Cambridge (1998)

3. Andrews, G.E.: The number of smallest parts in the partitions of $$n$$ n . J. Reine Angew. Math. 624, 133–142 (2008)

4. Andrews, G.E.: Concave compositions. Electron. J. Comb. 18(2) (2011)

5. Andrews, G.E.: Concave and convex compositions. Ramanujan J. 31, 67–82 (2013)

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3. Hook length biases and general linear partition inequalities;Research in the Mathematical Sciences;2023-09-29

4. Graph schemes, graph series, and modularity;Journal of Combinatorial Theory, Series A;2023-07

5. Unexpected biases between congruence classes for parts in k-indivisible partitions;Journal of Number Theory;2023-07
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