Rates of convergence for quasi-additive smooth Euclidean functionals and application to combinatorial optimization problems

Rates of convergence for quasi-additive smooth Euclidean functionals and application to combinatorial optimization problems

0.00 Avg rating0 Votes
Article ID: iaor19931432
Country: United States
Volume: 17
Issue: 4
Start Page Number: 964
End Page Number: 980
Publication Date: Nov 1992
Journal: Mathematics of Operations Research
Authors:
Keywords: probability
Abstract:

Rates of convergence of limit theorems are established for a class of random processes called here quasi-additive smooth Euclidean functionals. Examples include the objective functions of the traveling salesman problem, the Steiner tree problem, the minimum spanning tree problem, the minimum weight matching problem, and a variant of the minimum spanning tree problem with power weighted edges.

Reviews

Required fields are marked *. Your email address will not be published.