ABOUT HERITAGE PRESERVATION OF N.I. LOBACHEVSKY BY KAZAN MATHEMATICIANS AND ABOUT THE HISTORY OF THE CREATION OF THE MUSEUM OF N.I. LOBACHEVSKY AT KAZAN UNIVERSITY [PDF]
Статья посвящена истории сохранения наследия Н.И. Лобачевского казанскими математиками и истории создания музея Н.И. Лобачевского в Казанском университете.The article is devoted to the history of heritage preservation N.
Широкова О.А.
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ABOUT THE RELATIONSHIP BETWEEN LOBACHEVSKY AND GAUSS (THE 225-TH ANNIVERSARY OF N.I. LOBACHEVSKY AND 240-TH ANNIVERSARY OF K.F. GAUSS) [PDF]
В работе на основе новых документов обсуждается история вопроса о взаимоотношениях Лобачевского и Гаусса, избрания Лобачевского членом-корреспондентом Гёттингенского научного общества.The paper discusses the history of the question of the Lobachevsky and
Гильмуллин М.Ф.
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LAGERR'S TRANSFORMATIONS IN PSEUDOEUCLIDEAN SPACES AND GEOMETRY OF LOBACHEVSKY
Analogs of Lagerr's transformations in ideal regions of a plane and three-dimensional space of Lobachevsky are considered in the paper aiming at the investigation of Lagerr's transformation analogs in an ideal region of a Lobachevsky's plane in the ...
Shustova, Xenia Petrovna
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Applications of Lobachevsky Geometry to the Relativistic Two-Body Problem
In this talk we consider the geometrical basis for the reduction of the relativistic 2-body problem, much like the non-relativistic one, to describing the motion of an effective particle in an external field. It is shown that this possibility is deeply related with the Lobachevsky geometry.
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Orthogonality on the given hyperbolic planes [PDF]
It has been proved, by K. Menger in [3], that all concepts of the Bolyai-Lobachevsky geometry can be defined in terms of the operations “joining” and “intersecting”.
Fryda, Jan
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Some footnotes on Thurston's Notes "The Geometry and Topology of 3-manifolds"
These are a few historical remarks, addenda and references with comments on some topics discussed by Thurston in his notes "The geometry and topology of three-manifolds".
Papadopoulos, Athanase
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Lobachevsky's Imaginary Geometry as Specular and Hyperdimensional Structure
This article proposes a reinterpretation of Lobachevsky’s so-called imaginary geometry as a hyperdimensional, specular structure emerging from the dynamic intersection of two three-dimensional Euclidean spaces. In this model, non-Euclidean parallelism arises not from intrinsic curvature but from phase-driven oscillations in spatial curvature.
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Salih Zeki introduces Lobachevsky's geometry: two conference in 1915 [PDF]
ÖZET: Matematikçi Salih Zeki (1864-1921), İstanbul Darülfünunu'nda 1914-1916 yılları arasında matematikle ilgili bir dizi konferans vermiştir.
Akdenizci, İnanç Demirtaş
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Considerazioni sullo spazio di Lobachevsky-Einstein
We show as a metric tensor in the Lobachevsky-Einstein space follows by particularizing that one characteristic of the three dimensional spaces having constant curvature.
Crupi, Giovanni
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Distance geometry and geometric algebra
Dress A, Havel TF. Distance geometry and geometric algebra. Foundations of Physics . 1993;23(10):1357-1374.As part of his program to unify linear algebra and geometry using the language of Clifford algebra, David Hestenes has constructed a (well-known ...
Havel, Timothy F., Dress, Andreas
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