Titlebook: Computing and Combinatorics; 8th Annual Internati Oscar H. Ibarra,Louxin Zhang Conference proceedings 2002 Springer-Verlag Berlin Heidelber

緊張過度

3.1.2 Estimation method for alloys,ee with all the vertices of . as its leaves. In this paper, we show that this problem is NP-complete and MAX SNP-hard, even when the lengths of the edges are restricted to either 1 or 2. For the instances with lengths either 1 or 2, we give a 5/3-approximation algorithm to find an approximate solution for the problem.

legacy

3.1.3 Comments on the presentation of data,king part in the process will not have enough information to decide or just to conjecture the outcome of the identification process..Moreover, we describe a fast (and general) method for generating (non-linear) codes with prescribed dot-products with the help of multi-linear polynomials.

馬籠頭

Co-orthogonal Codesking part in the process will not have enough information to decide or just to conjecture the outcome of the identification process..Moreover, we describe a fast (and general) method for generating (non-linear) codes with prescribed dot-products with the help of multi-linear polynomials.

清楚

表臉

A Combinatorial Approach to Anonymous Membership Broadcastconcept of cover-free family studied by Erd?s . in early 80’s to derive bounds on parameters of CF set systems. We also discuss some possible extensions of the current work, motivated by different application.

蟄伏

依法逮捕

Anguish

小口啜飲

Extending the Accommodating Functiont . of resources suffices for an optimal off-line algorithm. The accommodating function was originally used only for α ≥ 1. We focus on α < 1, observe that the function now appears interesting for a greater variety of problems, and use it to make new distinctions between known algorithms and to find new ones.

minion

The Full Steiner Tree Problem in Phylogenyee with all the vertices of . as its leaves. In this paper, we show that this problem is NP-complete and MAX SNP-hard, even when the lengths of the edges are restricted to either 1 or 2. For the instances with lengths either 1 or 2, we give a 5/3-approximation algorithm to find an approximate solution for the problem.