Miquel Sätze in Minkowski-Ebenen I.
Möbius transformations and isoclinal sequences of spheres.
Moebius Planes with Locally Euclidean Circles Are Flat.
On a quasilinear elliptic equation and a Riemannian metric invariant under Möbius transformations.
On a quasilinear elliptic equation and a Riemannian metric invariant under Möbius transformations. (Summary).
On affine planes non-extensible to Laguerre planes and some related problems
Some examples of affine planes non-extensible to a Laguerre plane are studied and conditions for the uniqueness of a Laguerre extension are given.
On an application of the theorem of Apollonius
On B. Segre's construction of an ovaloid
On finite circular spaces.
On free constructions.
On Havlíček-Tietze configuration in some non-Desarguesian planes
On Inscribed Circumscribed Conics.
On mappings preserving a single Lorentz-Minkowski-distance in Hjelmslev's classical plane.
On the coexistence of various geometries
On the geometry of field extensions.
On the Group of Transformations of Constructible Euclidean Planes with Preserve a Single Distance.
Ovals and non-ovoidal Laguerre planes.
Ovoids of the Hermitian surface in odd characteristic.
Pairs of convex bodies in a hyperspace over a Minkowski two-dimensional space joined by a unique metric segment
Let be a Minkowski space with a unit ball and let be the Hausdorff metric induced by in the hyperspace of convex bodies (nonempty, compact, convex subsets of ℝ). R. Schneider [RSP] characterized pairs of elements of which can be joined by unique metric segments with respect to for the Euclidean unit ball Bⁿ. We extend Schneider’s theorem to the hyperspace over any two-dimensional Minkowski space.
Piani di Möbius -aperti