It is known that in convex position the number of crossing-free partitions into k classes equals the number of partitions into n − k + 1 parts. This does not ...
(d) The number of perfect crossing‐free matchings across a line (where all the matching edges must cross a fixed halving line of the set) is at most 4 n .
The expected number of perfect crossing-free matchings of a set of n points drawn i.i.d. from an arbitrary distribution in the plane is at most O(9.24n ).
It is known that in convex position the number of crossing-free partitions into k classes equals the number of partitions into n − k + 1 parts. This does not ...
It is known that in convex position the number of crossing-free partitions into k classes equals the number of partitions into n− k + 1 parts. This does not ...
Apr 9, 2006 · O(86.81n) crossing-free spanning cycles (simple polygonizations), and at most O(12.24n) crossing-free partitions (these are partitions of the ...
The expected number of perfect crossing-free matchings of a set of n points drawn i.i.d. from an arbitrary distribution in the plane is at most O(9.24n).Several ...
Semantic Scholar extracted view of "On the number of crossing-free partitions" by Andreas Razen et al.
The expected number of perfect crossing-free matchings of a set of n points drawn i.i.d. from an arbitrary distribution in the plane is at most O(9.24n).
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(d) The number of perfect crossing-free matchings across a line (where all the matching edges must cross a fixed halving line of the set) is at most $4^n$.