Lower levels of Euclidean planes.

Quaisser, Erhard

Displaying similar documents to “Lower levels of Euclidean planes.”

The Blasius function in the complex plane.

Boyd, John P. (1999)

Experimental Mathematics

Similarity:

A universal construction for projective Hjelmslev planes of level $n$

G. Hanssens, H. Van Maldeghem (1989)

Compositio Mathematica

Similarity:

Some Moebius-geometric theorems connected to Euclidean kinematics.

Weiss, Gunter, Nestler, Karla, Meinl, Gert (1999)

Journal for Geometry and Graphics

Similarity:

Some Generalization of Nearaffine Planes

Jan Jakóbowski (2005)

Bulletin of the Polish Academy of Sciences. Mathematics

Similarity:

There are three kinds of Benz planes: Möbius planes, Laguerre planes and Minkowski planes. A Minkowski plane satisfying an additional axiom is connected with some other structure called a nearaffine plane. We construct an analogous structure for a Laguerre plane. Moreover, our description is common for both cases.

A Treatise on Plane Trigonometry

Ernest William Hobson

Similarity:

Tangent segments in Minkowski planes.

Wu, Senlin (2008)

Beiträge zur Algebra und Geometrie

Similarity:

Extending Nearaffine Planes to Hyperbola Structures

Kinga Cudna-Salmanowicz, Jan Jakóbowski (2007)

Bulletin of the Polish Academy of Sciences. Mathematics

Similarity:

H. A. Wilbrink [Geom. Dedicata 12 (1982)] considered a class of Minkowski planes whose restrictions, called residual planes, are nearaffine planes. Our study goes in the opposite direction: what conditions on a nearaffine plane are necessary and sufficient to get an extension which is a hyperbola structure.

Homological transformations in four-dimensional space.

C. Ernesto, S. Lindgren (1974)

Gaceta Matemática

Similarity:

Euclidean superpythagorean geometry.

Pambuccian, Victor (1998)

Beiträge zur Algebra und Geometrie

Similarity:

A family of flat Minkowski planes admitting 3-dimensional simple groups of automorphisms.

Steinke, Günter F. (2004)

Advances in Geometry

Similarity: