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Connections between C(X) and C(Y), where Y is a subspace of X
by
A. R. Aliabady
Chamran University, Ahvaz, Iran
Kohls [1] considered some connections between C(X) and C(Y), where Y = X\{x} and x is a nonisolated G_delta point in X. Our aim in this talk is the extension of this consideration by taking Y as a cozero-set (or a z-embedded set) in X and we will obtain some important connections between C(X) and C(Y). Finally, we talk about FMP-points, which are introduced by M. Henriksen and R. G. Wilson [2].
References
[1] C. W. Kohls, Prime ideals in rings of continuous functions, II, Duke Math. J. Vol. 25 (1958), 447-458.
[2] M. Henriksen and R. G. Wilson, Almost discrete SV-spaces, Topology and its Applications, 46 (1992), 89-97.
Date received: June 12, 2001
Copyright © 2001 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 # cagx-22.