D-dimension in non-metrizable spaces.
Decompositions of cyclic elements of locally connected continua
Let X denote a locally connected continuum such that cyclic elements have metrizable boundary in X. We study the cyclic elements of X by demonstrating that each such continuum gives rise to an upper semicontinuous decomposition G of X into continua such that X/G is the continuous image of an arc and the cyclic elements of X correspond to the cyclic elements of X/G that are Peano continua.
Decompositions of which satisfy a uniform Lipschitz condition are factors of
Delta-dimension: A transfinite extension of the small inductive dimension
Dendrites and monotone mappings.
Dendritic decompositions of generalized simple closed curves
Dendroids and their endpoints
Depth of dendroids.
Der Kreisraum einer sphärischen Möbiusebene.
Diagonal conditions in ordered spaces
For a space X and a regular uncountable cardinal κ ≤ |X| we say that κ ∈ D(X) if for each with |T| = κ, there is an open neighborhood W of Δ(X) such that |T - W| = κ. If then we say that X has a small diagonal, and if every regular uncountable κ ≤ |X| belongs to D(X) then we say that X has an H-diagonal. In this paper we investigate the interplay between D(X) and topological properties of X in the category of generalized ordered spaces. We obtain cardinal invariant theorems and metrization theorems...
Die Hausdorff-Dimension von kartesischen Produkten metrischer Räume.
Dilations of positive operator measures and bimeasures related to quantum mechanics
Dimension and decompositions
Dimension and Structure of Typical Compact Sets, Continua and Curves.
Dimension des courbes planes, papiers plies et suites de Rudin-Shapiro
Dimension inequalities for unions and mappings of separable metric spaces
Dimension of convex hyperspaces
Dimension of convex hyperspaces : nonmetric case
Dimension of dense subalgebras of C(X)
Dimension of free L-spaces