Mapping arcs and dendritic spaces onto netlike continua
Mapping arcwise connected continua onto cyclic continua
Mapping continua onto their cones
Mapping hierarchy for dendrites [Book]
Mappings and inductive invariants
Mappings covered by products and pinched products
Mappings of terminal continua.
Mappings on compact metric spaces
Mappings on manifolds
Mappings on the dyadic solenoid
Answering an open problem in [3] we show that for an even number , there exist no to mappings on the dyadic solenoid.
Mappings onto circle-like continua
Mappings with 1-dimensional absolute neighborhood retract fibers
Maps with dimensionally restricted fibers
We prove that if f: X → Y is a closed surjective map between metric spaces such that every fiber belongs to a class S of spaces, then there exists an -set A ⊂ X such that A ∈ S and for all y ∈ Y. Here, S can be one of the following classes: (i) M: e-dim M ≤ K for some CW-complex K; (ii) C-spaces; (iii) weakly infinite-dimensional spaces. We also establish that if S = M: dim M ≤ n, then dim f ∆ g ≤ 0 for almost all .
Maximal Elements in Ordered Topological Spaces
Maximality principle and general results of Ekeland and Caristi types without lower semicontinuity assumptions in cone uniform spaces with generalized pseudodistances.
Mean with respect to a map
Measurability of Functions of Two Variables
Measure and measurable functions of
Measure preserving analytic diffeomorphisms of countable dense sets in and
Menger curves in Peano continua