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  1. Nikolai Ivanovich Lobachevsky (Russian: Никола́й Ива́нович Лобаче́вский, IPA: [nʲikɐˈlaj ɪˈvanəvʲɪtɕ ləbɐˈtɕɛfskʲɪj] ⓘ; 1 December [O.S. 20 November] 1792 – 24 February [O.S. 12 February] 1856) was a Russian mathematician and geometer, known primarily for his work on hyperbolic geometry ...

  2. Mar 22, 2024 · Nikolay Ivanovich Lobachevsky (born Dec. 1 [Nov. 20, Old Style], 1792, Nizhny Novgorod, Russia—died Feb. 24 [Feb. 12, Old Style], 1856, Kazan) was a Russian mathematician and founder of non-Euclidean geometry, which he developed independently of János Bolyai and Carl Gauss.

  3. Dec 1, 2011 · Nikolai Ivanovich Lobachevsky (1792 - 1856) - Biography - MacTutor History of Mathematics. Quick Info. Born. 1 December 1792. Nizhny Novgorod (was Gorky from 1932-1990), Russia. Died. 24 February 1856. Kazan, Russia. Summary. Nikolai Lobachevsky published his work on non-Euclidean geometry, the first account of the subject to appear in print.

  4. May 17, 2018 · The Russian mathematician Nikolai Ivanovich Lobachevskii (1792-1856) was one of the first to found an internally consistent system of non-Euclidean geometry. His revolutionary ideas had profound implications for theoretical physics, especially the theory of relativity.

  5. Feb 24, 2021 · On February 24, 1856, Russian mathematician and geometer Nikolai Ivanovich Lobachevsky passed away. He is known primarily for his work on hyperbolic geometry. Lobachevsky’s main achievement is the development (independently from János Bolyai) of a non-Euclidean geometry, also referred to as Lobachevskian geometry.

  6. Nikolai Ivanovich Lobachevsky was a Russian mathematician and geometer, known primarily for his work on hyperbolic geometry, otherwise known as Lobachevskian geometry, and also for his fundamental study on Dirichlet integrals, known as the Lobachevsky integral formula.

  7. Dec 1, 2021 · Nikolai Ivanovich Lobachevsky, a Russian mathematician, was born Dec. 1, 1792. In 1829 and 1830, Lobachevsky published a series of five papers, which are collectively titled O nachalakh geometrii ( On the Principles of Geometry ).

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