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» On a Partition Function of Richard Stanley
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COMBINATORICS
2004
70views more  COMBINATORICS 2004»
13 years 10 months ago
On a Partition Function of Richard Stanley
In this paper, we examine partitions classified according to the number r() of odd parts in and s() the number of odd parts in , the conjugate of . The generating function for ...
George E. Andrews
DCG
2002
71views more  DCG 2002»
13 years 10 months ago
A Polytope Related to Empirical Distributions, Plane Trees, Parking Functions, and the Associahedron
The volume of the n-dimensional polytope nx := fy 2 Rn : yi 0 and y1 + + yi x1 + + xi for all 1 i ng for arbitrary x := x1; : : : ; xn with xi 0 for all i de nes a polyn...
Richard P. Stanley, Jim Pitman
COMBINATORICS
2002
85views more  COMBINATORICS 2002»
13 years 10 months ago
Parking Functions of Types A and B
The lattice of noncrossing partitions can be embedded into the Cayley graph of the symmetric group. This allows us to rederive connections between noncrossing partitions and parki...
Philippe Biane
COMBINATORICS
2004
79views more  COMBINATORICS 2004»
13 years 10 months ago
Bottom Schur Functions
We give a basis for the space spanned by the sum ^s of the lowest degree terms in the expansion of the Schur symmetric functions s in terms of the power sum
Peter Clifford, Richard P. Stanley