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COMBINATORICS
2002
105views more  COMBINATORICS 2002»
13 years 4 months ago
Counting 1324-Avoiding Permutations
We consider permutations that avoid the pattern 1324. By studying the generating tree for such permutations, we obtain a recurrence formula for their number. A computer program pr...
Darko Marinov, Rados Radoicic
JCT
2008
77views more  JCT 2008»
13 years 4 months ago
Counting descent pairs with prescribed tops and bottoms
Given sets X and Y of positive integers and a permutation = 12
John T. Hall, Jeffrey B. Remmel
SISAP
2008
IEEE
153views Data Mining» more  SISAP 2008»
13 years 11 months ago
Counting Distance Permutations
Distance permutation indexes support fast proximity searching in high-dimensional metric spaces. Given some fixed reference sites, for each point in a database the index stores a...
Matthew Skala
IANDC
2008
76views more  IANDC 2008»
13 years 4 months ago
The number of convex permutominoes
Permutominoes are polyominoes defined by suitable pairs of permutations. In this paper we provide a formula to count the number of convex permutominoes of given perimeter. To this ...
Paolo Boldi, Violetta Lonati, Roberto Radicioni, M...
COMBINATORICS
2006
137views more  COMBINATORICS 2006»
13 years 4 months ago
Three-Letter-Pattern-Avoiding Permutations and Functional Equations
We present an algorithm for finding a system of recurrence relations for the number of permutations of length n that satisfy a certain set of conditions. A rewriting of these rela...
Ghassan Firro, Toufik Mansour