相关论文: Blocking sets in small finite linear spaces II

In this paper we give some basic results on blocking sets on minimum size for a finite chain geometry.

The paper has been merged into math/0503283

This paper is concerned with analysis on metric spaces in a variety of settings and with several kinds of structure.

We classify all finite linear spaces on at most 15 points admitting a blocking set. There are no such spaces on 11 or fewer points, one on 12 points, one on 13 points, two on 14 points, and five on 15 points. The proof makes extensive use…

The results of this paper have been subsumed by those of our new paper arXiv:0910.1858

This paper has been merged with arXiv:0908.3765

Strong blocking sets and their counterparts, minimal codes, attracted lots of attention in the last years. Combining the concatenating construction of codes with a geometric insight into the minimality condition, we explicitly provide…

An improved (streamlined and extended) version of this paper is available as math.RA/0203010, which however omits some details. We recommend the later version unless details are essential.

The content of this paper is now available as part of arXiv:0802.2019

The article is withdrawn. Its content is contained in the final version of arXiv:0805.1634.

This paper was withdrawn and incorporated into section II of cond-mat/0310512

The contents of this paper have been incorporated in the new version of hep-th/0602150.

This expository paper discusses some conjectures related to visibility and blockers for sets of points in the plane.

This is a continuation of Part I.

This paper continues the development of the theory of finite localities that was begun in "Finite Localities I". The emphasis in this Part 2.

This paper is withdrawn because the results in the paper are included in a paper to be published in Mathematical and Computer Modelling.

This paper uses differential spaces to obtain some new results in integrable Hamiltonian systems

This article corrects two mistakes in the article "Coarse homology theories" [math.AT/0106183].

In this note we will provide proofs for the various statements that have been made in the literature about blocking sets of index three. Our aim is to clarify what is known about the characterization of these sets. Specifically, we provide…

Rejoinder to ``Support Vector Machines with Applications'' [math.ST/0612817]