Wackeldodekaeder.
Weak Capacity and Modulus Comparability in Ahlfors Regular Metric Spaces
Let (Z, d, μ) be a compact, connected, Ahlfors Q-regular metric space with Q > 1. Using a hyperbolic filling of Z,we define the notions of the p-capacity between certain subsets of Z and of theweak covering p-capacity of path families Γ in Z.We show comparability results and quasisymmetric invariance.As an application of our methodswe deduce a result due to Tyson on the geometric quasiconformality of quasisymmetric maps between compact, connected Ahlfors Q-regular metric spaces.
Weak decidability of some modal extention of trigonometry
Well centered spherical quadrangles.
What is the true number of semiregular (Archimedean) solids?
When is a Polygon Circumscribing a Regular Polygon Again Regular?
Winch curves.
W-Kurven in der ebenen Lie-Geometrie. II.
Würfel und reguläres Tetraeder als Maximum und Minimum.