Conditioned random walks and the RSK correspondence
By Neil O'Connell. 2003
106 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/59c22579d959c3a4c04c798d5d9599088d3e71ea
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
- Jim Pitman
- Neil O'Connell
- Ivan Corwin
- Alexei Borodin
- P. Ferrari
- Jon Warren
- Persi Diaconis
- Tomohiro Sasamoto
In Mathematical Physics
- Jim Pitman
- Neil O'Connell
- Grégory Miermont
- Lancelot F. James
- Alexei Borodin
- Alexander V. Gnedin
- Marc Yor
- Ivan Corwin
In Statistics and Probability
- Jim Pitman
- Neil O'Connell
- Ivan Corwin
- Alexei Borodin
- Jon Warren
- P. Ferrari
- K. Johansson
- Persi Diaconis
Citations in the corpus
- A path-transformation for random walks and the Robinson-Schensted correspondence (2002, background): “binson-Schensted-Knuth (RSK) correspondence for zero-one matrices and analogues of all the main results of Section 6 can be obtained similarly. The Schur polynomials again play an important role. See [34] for details. 2. Properties of Γ(k): The following continuous analogues of Lemmas 2.1-2.4 can be”
- Combinatorial Stochastic Processes (2006, methodology): “This representation theorem is closely connected to random matrices, Young tableaux, the Robinson-Schensted-Knuth correspondence, and symmetric functions theory [329, 328].”