Add to ORKGAbstract. We consider the problem of traveling among random points in Euclidean space, when only a random fraction of the pairs are joined by tra-versable connections. In particular, we show a threshold for a pair of points to be connected by a geodesic of length arbitrarily close to their Euclidean dis-tance, and analyze the minimum length Traveling Salesperson Tour, extending the Beardwood-Halton-Hammersley theorem to this setting. 1
Given any two vertices u, v of a random geometric graph G(n, r), denote by dE(u, v) their Euclidean ...
This paper gives a partitioning scheme for the geometric, planar traveling salesman problem, under t...
A geodesic in a graph G is a shortest path between two vertices of G. For a specific function e(n) o...
We consider the problem of traveling among random points in Euclidean space, when only a random frac...
We consider the problem of traveling among random points in Euclidean space, when only a random frac...
<p>We consider the problem of traveling among random points in Euclidean space, when only a random f...
The traveling salesman problem (TSP) consists of finding the length of the shortest closed tour visi...
Abstract. A geodesic in a graph G is a shortest path between two vertices of G. For a specific funct...
A geodesic in a graph G is a shortest path between two vertices of G. For a specific function e(n) o...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
The traveling salesman problem (TSP) consists of finding the length of the shortest closed tour visi...
In this paper, we study the probabilistic properties of reliable networks of minimum costs in d-dime...
Given any two vertices u, v of a random geometric graph G(n, r), denote by dE(u, v) their Euclidean ...
Given any two vertices u, v of a random geometric graph G(n, r), denote by dE(u, v) their Euclidean ...
This paper gives a partitioning scheme for the geometric, planar traveling salesman problem, under t...
A geodesic in a graph G is a shortest path between two vertices of G. For a specific function e(n) o...
We consider the problem of traveling among random points in Euclidean space, when only a random frac...
We consider the problem of traveling among random points in Euclidean space, when only a random frac...
<p>We consider the problem of traveling among random points in Euclidean space, when only a random f...
The traveling salesman problem (TSP) consists of finding the length of the shortest closed tour visi...
Abstract. A geodesic in a graph G is a shortest path between two vertices of G. For a specific funct...
A geodesic in a graph G is a shortest path between two vertices of G. For a specific function e(n) o...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
We investigate the minimum cost of a wide class of combinatorial optimization problems over random b...
The traveling salesman problem (TSP) consists of finding the length of the shortest closed tour visi...
In this paper, we study the probabilistic properties of reliable networks of minimum costs in d-dime...
Given any two vertices u, v of a random geometric graph G(n, r), denote by dE(u, v) their Euclidean ...
Given any two vertices u, v of a random geometric graph G(n, r), denote by dE(u, v) their Euclidean ...
This paper gives a partitioning scheme for the geometric, planar traveling salesman problem, under t...
A geodesic in a graph G is a shortest path between two vertices of G. For a specific function e(n) o...