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학술저널

VARIATION OF ORBIT-COINCIDENCE SETS

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David Gauld [3] proved that in many familiar cases the upper semi-finite topology on the set of closed subsets of a space is the largest topology making the coincidence function continuous, when the collection of functions is given the graph topology. Considering G-spaces and taking the coincidence set to consist of poînts where orbits coincidence, we obtain G-version of many of his results.

1. Introduction

2. Variation of orbit-coincidence sets

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