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7 de abr. de 2022 · Emmy Noether is perhaps the world’s most famous female mathematician, and worked in the Göttingen cluster in the 1910s and 20s. She’s most well-known for Noether’s theorem, which states that “every differentiable symmetry of the action of a physical system has a corresponding conservation law.”.
12 de sept. de 2018 · EDITORIAL. 12 September 2018. Celebrate the mathematics of Emmy Noether. An algebra pioneer who faced discrimination deserves wider recognition on the centenary of her namesake theorem. German...
12 de jun. de 2018 · Sometimes she’d take students to her apartment for homemade “pudding à la Noether,” conversing until remnants of the dessert had dried on the dishes, according to a 1970 biography, Emmy ...
24 de nov. de 2023 · Cordon Press. La matemática alemana Emmy Noether revolucionó el álgebra abstracto. Tal y como afirmaron Albert Einstein y David Hilbert, Emmy Noether puede considerarse, tranquilamente, como la mujer más brillante de toda la historia de las matemáticas.
Emmy Noether (pronunciado en alemán [ˈnøːtʰɐ]; Erlangen, Baviera, Alemania, 23 de marzo de 1882- Bryn Mawr, Pensilvania, Estados Unidos, 14 de abril de 1935) fue una matemática alemana, de ascendencia judía, 1 especialista en la teoría de invariantes 2 y conocida por sus contribuciones de fundamental importancia en los campos de la física te...
20 de abr. de 2022 · Emmy Noether was in the latter group. This is described well in the following quote from Franz Lemmermeyer and Peter Roquette’s book, [3]: The name of one of the correspondents, Emmy Noether (1882– 1935), is known throughout the worldwide mathematical commu-nity. She has been said to be “the creator of a new direction in algebra ...
16 de may. de 2017 · The Thick of the Theorem. Noether’s theorem is a simple and elegant link between seemingly unrelated concepts that is, today, almost obvious to physicists. But nonphysicists can get the gist of it, too. Basically, it states that every “continuous” symmetry in nature has a corresponding conservation law, and vice versa.
