{"id":2,"date":"2018-02-08T16:06:15","date_gmt":"2018-02-08T15:06:15","guid":{"rendered":"https:\/\/www.idpoisson.fr\/elveyprice\/?page_id=2"},"modified":"2025-09-19T13:24:30","modified_gmt":"2025-09-19T11:24:30","slug":"accueil","status":"publish","type":"page","link":"https:\/\/www.idpoisson.fr\/elveyprice\/en\/","title":{"rendered":"Home"},"content":{"rendered":"

CNRS researcher at IDP<\/a>, Universit\u00e9 de Tours, France.
Research team : SPACE<\/a>.<\/p>\n

Contact<\/strong>
Email : andrew.elvey-price@cnrs.fr
Postal Adress<\/strong>
Andrew Elvey Price
Institut Denis Poisson, Universit\u00e9 de Tours, Parc grandmont
37200 Tours, France<\/p>\n

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Research<\/h3>\n

I am a CNRS researcher in the SPACE team at Institut Denis Poisson, universit\u00e9 de Tours. My research interests lie in all areas of enumerative combinatorics and in particular, interactions with probability theory and statistical mechanics. Combinatorial objects that I have studied include decorated planar maps, permutation patterns, lattice paths (mostly two dimensional), self-avoiding walks and directed acyclic graphs (DAGs). I have also investigated the question of when counting sequences are Stieltjes moment sequences<\/em>. Here is a list of all OEIS sequences with atleast 15 terms that may be Stieltjes moment sequences<\/a> (up to A369485, as of 25\/01\/2024).<\/p>\n

My current research is largely focused on solving combinatorial functional equations in terms of Jacobi theta functions, a method that has proven effective for numerous systems of functional equations involving two catalytic variables. Here are slides for a short course on this subject that I gave to the combinatorics group in Bordeaux: [1]<\/a>[2]<\/a>[3]<\/a>[4]<\/a>.<\/p>\n

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Theses<\/h3>\n