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Pseudocomplementation in rings of continuous functions

Guram Bezhanishvili, Marcus Tressl

Abstract

We study rings of real-valued continuous functions in terms of pseudocomplementation conditions on various lattices attached to their prime spectrum. We fully characterize pseudocomplementation in all cases and have an almost complete characterization of relative pseudocomplementation.

Pseudocomplementation in rings of continuous functions

Abstract

We study rings of real-valued continuous functions in terms of pseudocomplementation conditions on various lattices attached to their prime spectrum. We fully characterize pseudocomplementation in all cases and have an almost complete characterization of relative pseudocomplementation.

Paper Structure

This paper contains 5 sections, 13 equations.

Theorems & Definitions (12)

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