In this paper we consider k-server problems with parallel requests where several servers can also be located on one point. We will distinguish the surplussituation where the request can be completely fulfilled by means of the k servers and and the scarcity-situation where the request cannot be completely met. First, we will give an example. It shows that the corresponding work function algorithm is not competitive in the case of the scarcity-situation. Until now, it remains an open question whether the work function algorithm is competitive or not in the case of the surplus-situation. Thats why, we will suggest the new "compound work function algorithm" in the following section and prove that this algorithm is also (2 k - 1)-competitive
This paper deals with the work function algorithm (WFA) for solving the on-line k-server problem. Th...
The famous $k$-Server Problem covers plenty of resource allocation scenarios, and several variations...
We give the first polylogarithmic-competitive randomized online algorithm for the $k$-server problem...
In this paper we consider k-server problems with parallel requests where several servers can also be...
In this paper the compound work function algorithm for solving the generalized k-server problem is p...
In this paper we consider a generalized k-server problem with parallel requests where several serve...
In this paper the (randomized) compound Harmonic algorithm for solving the generalized k-server prob...
In the paper a k-server problem with parallel requests where several servers can also be located on ...
AbstractThe k-server problem is one of the most fundamental online problems. The problem is to sched...
In this paper we study a modified work function algorithm (WFA) for solving the on-line k-server pro...
by Chi-ming Wat.Thesis (M.Phil.)--Chinese University of Hong Kong, 1995.Includes bibliographical ref...
The k-server conjecture, first posed by Manasse, McGeoch and Sleator in 1988, states that a k-compet...
In the online k-server problem, an algorithm controls k mobile servers in a metric space. One by one...
The k-server problem is that of planning the motion of k mobile servers on the vertices of a graph u...
We study a variant of the k-server problem, the infinite server problem, in which infinitely many se...
This paper deals with the work function algorithm (WFA) for solving the on-line k-server problem. Th...
The famous $k$-Server Problem covers plenty of resource allocation scenarios, and several variations...
We give the first polylogarithmic-competitive randomized online algorithm for the $k$-server problem...
In this paper we consider k-server problems with parallel requests where several servers can also be...
In this paper the compound work function algorithm for solving the generalized k-server problem is p...
In this paper we consider a generalized k-server problem with parallel requests where several serve...
In this paper the (randomized) compound Harmonic algorithm for solving the generalized k-server prob...
In the paper a k-server problem with parallel requests where several servers can also be located on ...
AbstractThe k-server problem is one of the most fundamental online problems. The problem is to sched...
In this paper we study a modified work function algorithm (WFA) for solving the on-line k-server pro...
by Chi-ming Wat.Thesis (M.Phil.)--Chinese University of Hong Kong, 1995.Includes bibliographical ref...
The k-server conjecture, first posed by Manasse, McGeoch and Sleator in 1988, states that a k-compet...
In the online k-server problem, an algorithm controls k mobile servers in a metric space. One by one...
The k-server problem is that of planning the motion of k mobile servers on the vertices of a graph u...
We study a variant of the k-server problem, the infinite server problem, in which infinitely many se...
This paper deals with the work function algorithm (WFA) for solving the on-line k-server problem. Th...
The famous $k$-Server Problem covers plenty of resource allocation scenarios, and several variations...
We give the first polylogarithmic-competitive randomized online algorithm for the $k$-server problem...