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2003 Summer Conference on Topology and its Applications
July 9-12, 2003
Howard University
Washington, DC, USA

Organizers
Neil Hindman, Joshua Leslie, Amir Maleki, Thierry Robart, Sherif El-Helaly, John Kulesza, Salvador Garcia-Ferreira, Javier Trigos-Arrietta, Grant Woods, Alan Dow, Judy Kennedy, Randall McCutcheon Karl Hofmann, Dona Strauss, Jimmie Lawson, Michael Mislove

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Lindelof planks and Michael spaces
by
Agata Caserta
Univ. of Naples (Italy), York University (Canada)
Coauthors: Prof. Stephen Watson (York University)

Given two topological spaces X, Z, a cardinal \theta, and two functions h from Z into \theta+ 1 and j from X into \theta+1, we define the following plank Yj, h as the set of all the ordered pairs (x, z) in X times Z such that h(z) is greater than j(x). We investigate the Lindelof property of Yj, h and Yj, h ×Y, where Y is an arbitrary topological space. For particolar choice of j, h and Y we get some examples of Michael spaces.

Date received: June 18, 2003

Copyright © 2003 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # calv-11.