Continuous selections of finite-set valued mappings
Libor Veselý (1991)
Czechoslovak Mathematical Journal
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Libor Veselý (1991)
Czechoslovak Mathematical Journal
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We prove that the topographic map structure of upper semicontinuous functions, defined in terms of classical connected components of its level sets, and of functions of bounded variation (or a generalization, the WBV functions), defined in terms of M-connected components of its level sets, coincides when the function is a continuous function in WBV. Both function spaces are frequently used as models for images. Thus, if the domain Ω' of the image is Jordan domain, a rectangle, for instance,...
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