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Carl Gustav Jacob Jacobi (/ dʒ ə ˈ k oʊ b i /; German:; 10 December 1804 – 18 February 1851) was a German mathematician who made fundamental contributions to elliptic functions, dynamics, differential equations, determinants, and number theory. His name is sometimes given as Karl Gustav Jakob.
Carl Gustav Jacob Jacobi. Born: December 10, 1804, Potsdam, Prussia [Germany] Died: February 18, 1851, Berlin (aged 46) Notable Works: “De Formatione et Proprietatibus Determinantium” “Vorlesungenüber Dynamik” Subjects Of Study: dynamics. elliptic function. partial differential equation.
- The Editors of Encyclopaedia Britannica
Carl Gustav Jacob Jacobi was a German mathematician who co-founded the theory of elliptic functions. A child prodigy, Jacobi developed an affinity for mathematics from a young age. He received his early education in mathematics from his uncle Lehman who home schooled him.
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Carl Gustav Jacob Jacobi. Quick Info. Born. 10 December 1804. Potsdam, Prussia (now Germany) Died. 18 February 1851. Berlin, Germany. Summary. Carl Jacobi made basic contributions to the theory of elliptic functions.
Potsdam, Potsdam, Brandenburg, Germany. Death: February 18, 1851 (46) Berlin, Berlin, Berlin, Germany. Immediate Family: Son of Simeon Jacobi and Rachel von Jacobi. Husband of Marie Schwink. Father of Leonard von Jacobi. Brother of Moritz Herman (Boris Semenovich) von Jacobi; Eduard von Jacobi and Theresa von Jacobi.
- Potsdam, Brandenburg
- Potsdam, Potsdam, Brandenburg, Germany
- December 10, 1804
- matemaatik
May 29, 2018 · Science and Technology. Mathematics: Biographies. Carl Gustav Jacob Jacobi. Jacobi, Carl Gustav Jacob. views 1,595,545 updated May 29 2018. Jacobi, Carl Gustav Jacob. ( b. Potsdam, Germany, 10 December 1804; d. Berlin, Germany, 18 February 1851) mathematics.
Dec 10, 2020 · On December 10, 1804, German mathematician Carl Gustav Jacob Jacobi was born. He made fundamental contributions to elliptic functions, dynamics, differential equations, and number theory. “Any progress in the theory of partial differential equations must also bring about a progress in Mechanics.”
