Correlation functions for symmetrized increasing subsequences

By Eric M. Rains. 2000

115 citations recorded by the source corpus.

We show that the correlation functions associated to symmetrized increasing subsequence problems can be expressed as pfaffians of certain antisymmetric matrix kernels, thus generalizing the result of math.RT/9907127 for the unsymmetrized case.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/01d75dfffc4694613df22d3252b7981ea18c0cd9

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In Algebra and Number Theory

  1. Alexei Borodin
  2. Gérard Ben Arous
  3. Christopher D. Sinclair
  4. S. P'ech'e
  5. K. Johansson
  6. Eric M. Rains
  7. V. Spiridonov

In Geometry and Topology

  1. Alexei Borodin
  2. Gérard Ben Arous
  3. S. P'ech'e
  4. Christopher D. Sinclair
  5. K. Johansson
  6. Eric M. Rains
  7. L. Petrov
  8. Clifford Lam

In Mathematical Physics

  1. Alexei Borodin
  2. S. P'ech'e
  3. L. Erdős
  4. Horng-Tzer Yau
  5. Jun Yin
  6. Gérard Ben Arous
  7. Ivan Corwin
  8. Terence Tao

Citations in the corpus