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Geometric Algebra and Lobachevski Geometry
1998Geometric Algebra is used to study Lobachevski geometry and some research results are reported. Not only old results are obtained more easily, but some interesting new results are obtained. It seems that Geometric Algebra is a natural way to study Lobachevski geometry.
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Special Cases of Hyperbolic Parallelograms on the Lobachevsky Plane
Journal of Mathematical Sciences, 2022Michail Kuptsov
exaly
On Random Walk in the Lobachevsky Plane
Theory of Probability & Its Applications, 1968openaire +1 more source
Numerical Integration on Multivariate Scattered Data by Lobachevsky Splines
International Journal of Computer Mathematics, 2013Roberto Cavoretto +2 more
exaly
Particular Cases of Quasi-Parallelograms of Type I on the Lobachevsky Plane
Journal of Mathematical Sciences, 2023exaly
Lobachevsky's Formula and Its Applications to Several Definite Integrals
Theoretical and Natural Science, 2023exaly