Definition of Lobachevskian. Meaning of Lobachevskian. Synonyms of Lobachevskian

Here you will find one or more explanations in English for the word Lobachevskian. Also in the bottom left of the page several parts of wikipedia pages related to the word Lobachevskian and, of course, Lobachevskian synonyms and on the right images related to the word Lobachevskian.

Definition of Lobachevskian

No result for Lobachevskian. Showing similar results...

Meaning of Lobachevskian from wikipedia

- In mathematics, hyperbolic geometry (also called Lobachevskian geometry or Bolyai–Lobachevskian geometry) is a non-Euclidean geometry. The parallel postulate...
- known primarily for his work on hyperbolic geometry, otherwise known as Lobachevskian geometry, and also for his fundamental study on Dirichlet integrals...
- hyperbolic geometry. Consequently, hyperbolic geometry is called Lobachevskian or Bolyai-Lobachevskian geometry, as both mathematicians, independent of each other...
- Wikisource Sommerfeld, Phys. Z 1909 Vladimir Varicak (1910) Application of Lobachevskian Geometry in the Theory of Relativity Physikalische Zeitschrift via Wikisource...
- Smogorzhevsky develops several theorems of inversive geometry before beginning Lobachevskian geometry. In a real n-dimensional Euclidean space, an inversion in the...
- Savant stated that because "the chain of proof is based in hyperbolic (Lobachevskian) geometry", and because squaring the circle is seen as a "famous impossibility"...
- isometric to: the sphere if K > 0; the Euclidean plane if K = 0; the Lobachevskian plane if K < 0. Liouville field theory, a two-dimensional conformal...
- H. (1961). "Review: Foundations of geometry, Euclidean and Bolyai–Lobachevskian geometry, projective geometry. By K. Borsuk and Wanda Szmielew. Revised...
- Copernicus of Geometry who created the first non-Euclidean geometry (Lobachevskian or hyperbolic geometry) Lazar Lyusternik, Mathematician, famous for...
- York, NY: Springer. p. 433. ISBN 0-387-90694-0. Smogorzhevski, A.S. Lobachevskian geometry. Moscow 1982: Mir Publishers. p. 63.{{cite book}}: CS1 maint:...