AbstractBased on the ideas in Ciocan-Fontanine, Konvalinka and Pak (2009) [5], we introduce the weighted analogue of the branching rule for the classical hook length formula, and give two proofs of this result. The first proof is completely bijective, and in a special case gives a new short combinatorial proof of the hook length formula. Our second proof is probabilistic, generalizing the (usual) hook walk proof of Greene, Nijenhuis and Wilf (1979) [15], as well as the q-walk of Kerov (1993) [20]. Further applications are also presented
International audienceThis paper presents a new proof of the hook-length formula, which computes the...
We present a combinatorial proof of Postnikov’s hook length formula for binary trees. c © 2007 Elsev...
International audienceA number of hook formulas and hook summation formulas have previously appeared...
International audienceThe famous hook-length formula is a simple consequence of the branching rule f...
International audienceThe famous hook-length formula is a simple consequence of the branching rule f...
Abstract. In this short note we discuss recent results on hook length formulas of trees uni-fying so...
This paper is dedicated to the memory of Pierre Leroux. In fact, reference [8] was written while bot...
AbstractWe present a combinatorial proof of Postnikov’s hook length formula for binary trees
Recently Han obtained a general formula for the weight function corresponding to the expansion of a ...
AbstractThe celebrated Frame-Robinson-Thrall (Canad. J. Math. 6 (1954) 316–324) hook-lengths formula...
This paper presents a new proof of the hook-length formula, which computes the number of standard ...
This paper presents a new proof of the hook-length formula, which computes the number of standard Yo...
ABSTRACT. — We introduce a hook length expansion technique and explain how to discover old and new h...
This thesis relates similar ideas from enumerative combinatorics, Hopf algebraic quantum field theor...
Abstract. We present a combinatorial proof of Postnikov’s hook length formula for binary trees. AMS ...
International audienceThis paper presents a new proof of the hook-length formula, which computes the...
We present a combinatorial proof of Postnikov’s hook length formula for binary trees. c © 2007 Elsev...
International audienceA number of hook formulas and hook summation formulas have previously appeared...
International audienceThe famous hook-length formula is a simple consequence of the branching rule f...
International audienceThe famous hook-length formula is a simple consequence of the branching rule f...
Abstract. In this short note we discuss recent results on hook length formulas of trees uni-fying so...
This paper is dedicated to the memory of Pierre Leroux. In fact, reference [8] was written while bot...
AbstractWe present a combinatorial proof of Postnikov’s hook length formula for binary trees
Recently Han obtained a general formula for the weight function corresponding to the expansion of a ...
AbstractThe celebrated Frame-Robinson-Thrall (Canad. J. Math. 6 (1954) 316–324) hook-lengths formula...
This paper presents a new proof of the hook-length formula, which computes the number of standard ...
This paper presents a new proof of the hook-length formula, which computes the number of standard Yo...
ABSTRACT. — We introduce a hook length expansion technique and explain how to discover old and new h...
This thesis relates similar ideas from enumerative combinatorics, Hopf algebraic quantum field theor...
Abstract. We present a combinatorial proof of Postnikov’s hook length formula for binary trees. AMS ...
International audienceThis paper presents a new proof of the hook-length formula, which computes the...
We present a combinatorial proof of Postnikov’s hook length formula for binary trees. c © 2007 Elsev...
International audienceA number of hook formulas and hook summation formulas have previously appeared...