arXiv subjects

Boaz Tsaban

Publications and source records attributed to Boaz Tsaban.

130 records · Page 8Linked to original sources

arXiv2003

SPM Bulletin 4

This issue of the SPM Bulletin announces two conferences which are of interest to anyone working in SPM or general topology. In the second announced conference it is planned to have a significant part devoted to SPM. Those who are interested in participating should contact Ljubisa D. R. Kocinac at lkocinac@ptt.yu Kocinac is a very active mathematician in the field of SPM. We announce here one of his most recent works. The first issues of this bulletin, contain general information (first issue), basic definitions, research announcements, and open problems (all issues).

math.GN↗

arXiv2003

SPM Bulletin 3

In this issue we announce a fascinating series of works on the comparison of various types of convergence of sequences of functions. Some of these properties are provably related to some of the properties which were introduced in the earlier issues of the SPM Bulletin, and many problems remain open. Section 2, written by Lev Bukovský, contains a brief survey of some of the major open problems in this area. This issue gives the first example of the importance of the transmission of knowledge between the recipients of this bulletin: One of the announcements implies a solution to one of the problems posed in an independent paper announced here. looking forward to receive more announcements from other recipients and readers of the bulletin.

math.GN↗

arXiv2003

SPM Bulletin 2

This is the second issue of the SPM Bulletin (SPM stands for "Selection Principles in Mathematics"). The first issue is math.GN/0301011 and contains some background and details.

math.GN↗

arXiv2003

SPM Bulletin 1

This is the first issue of a semi-formal bulletin dealing with Selection Principles in Mathematics (SPM) -- this field deals with all sorts of studies of diagonalization arguments, especially in topology (covering properties, sequences of covers, etc.) and infinite combinatorics (cardinal characteristics of the continuum), and their applications to other areas of mathematics (function spaces, game theory, group theory, etc.)

math.GN↗