Minimaler Umkugelradius bei vierdimensionalen Simplexen mit Einschränkungen für ihre Kanten
Mini-programs for hidden lines on a surface
Many programs for the hidden lines on a surface are known [1] but these programs are long and need a large memory of the computer. In this paper we show algorithms and the corresponding mini-program in BASIC which can be implemented on minicomputers with plotters or plotting displays. We map the surface in the parallel or central projections.
Minkowského množinové operace a jejich aplikace
Minkowski planes with Miquelian pairs.
Minkowskian rhombi and squares inscribed in convex Jordan curves
We show that any convex Jordan curve in a normed plane admits an inscribed Minkowskian square. In addition we prove that no two different Minkowskian rhombi with the same direction of one diagonal can be inscribed in the same strictly convex Jordan curve.
Minkowski-Ebenen mit Spiegelungen.
Miquel Sätze in Minkowski-Ebenen I.
Mirror Property for Nonsingular Mixed Configurations of Lines and Points in R3 .
Mirror symmetry and conformal flatness in general relativity.
Mittelpunktspolyeder im E4.
Möbius gyrovector spaces in quantum information and computation
Hyperbolic vectors, called gyrovectors, share analogies with vectors in Euclidean geometry. It is emphasized that the Bloch vector of Quantum Information and Computation (QIC) is, in fact, a gyrovector related to Möbius addition rather than a vector. The decomplexification of Möbius addition in the complex open unit disc of a complex plane into an equivalent real Möbius addition in the open unit ball of a Euclidean 2-space is presented. This decomplexification proves useful, enabling the resulting...
Möbius metric in sector domains
The Möbius metric is studied in the cases, where its domain is an open sector of the complex plane. We introduce upper and lower bounds for this metric in terms of the hyperbolic metric and the angle of the sector, and then use these results to find bounds for the distortion of the Möbius metric under quasiregular mappings defined in sector domains. Furthermore, we numerically study the Möbius metric and its connection to the hyperbolic metric in polygon domains.
Möbius transformations and isoclinal sequences of spheres.
Model n-dimenzionog projektivnog prostora
Models for synthetic integration theory.
Models for synthetic supergeometry
Modular circle quotients and PL limit sets.
Modular curves and Poncelet polygons.
Modular lattices from finite projective planes
Using the geometry of the projective plane over the finite field , we construct a Hermitian Lorentzian lattice of dimension defined over a certain number ring that depends on . We show that infinitely many of these lattices are -modular, that is, , where is some prime in such that .The Lorentzian lattices sometimes lead to construction of interesting positive definite lattices. In particular, if is a rational prime such that is norm of some element in , then we find a dimensional...
Modulare Inzidenzstrukturen