A surjective mapping
between compact spaces is
said to be (see [Mackowiak 1979, Chapter 3 and 4, p.
12-28])
quasi-monotone provided that for each subcontinuum of
with the nonempty interior the set has a finite number of
components and maps each of them onto .
Next:radially convex atUp:Definitions Previous:property of KelleyJanusz J. Charatonik, Pawel Krupski and Pavel Pyrih 2001-11-30
between compact spaces is
said to be (see [Mackowiak 1979, Chapter 3 and 4, p.
12-28])
quasi-monotone provided that for each subcontinuum 
of 
with the nonempty interior the set 
has a finite number of
components and 
maps each of them onto