Situating Noether's 1918 article, 'Invariante Variationsprobleme', in their context requires a brief outline of the work of her predecessors and a description of her career, first in Erlangen, then in Göttingen at the time of the debate on the conservation of energy that had arisen in the general theory of relativity. Her article will be briefly summarised. Then I shall address these questions: how original was the 'Invariante Variationsprobleme'? how modern were Noether's use of Lie groups and her introduction of generalized vector fields? and how influential was her article? To this end I shall sketch its reception from 1918 to 1970
We exploit an ambiguity somewhat hidden in Noether's theorem to derive systematically, for relativis...
International audienceWe present the genesis and some applications of the famous Emmy Noether’s inva...
Between 1931 and 1933, Emmy Noether and Hermann Weyl corresponded with Heinrich Brandt, anOrdinarius...
Situating Noether's 1918 article, 'Invariante Variationsprobleme', in their context requires a brief...
Noether’s theorem, named for early twentieth century German mathematician Emmy Noether, is an import...
In 1915 and 1916 Emmy Noether was asked by Felix Klein and David Hilbert to assist them in understan...
It is argued that awareness of the distinction between dynamical and variational symmetries is cruci...
In the early 1900s a rising star in the mathematics world was emerging. I will discuss her life as a...
In Noether's original presentation of her celebrated theorem of 1918, allowances were made for the d...
Analysis of Emmy Noether's 1918 theorems provides an illuminating method for testing the consequence...
The name Emmy Noether is one of the most celebrated in the history of mathematics. A brilliant algeb...
I exhibit the conflicting roles of Noether's two great theorems in defining conserved quantities, es...
Emmy Noether is my role model for the following reasons. She is one of the most important mathematic...
In this thesis we look into Emmy Noether\u27s life and works. An overview of Emmy Noether\u27s life ...
Noether’s Theorem relates the Action Integral of a Lagrangian with symmetries which leave it invaria...
We exploit an ambiguity somewhat hidden in Noether's theorem to derive systematically, for relativis...
International audienceWe present the genesis and some applications of the famous Emmy Noether’s inva...
Between 1931 and 1933, Emmy Noether and Hermann Weyl corresponded with Heinrich Brandt, anOrdinarius...
Situating Noether's 1918 article, 'Invariante Variationsprobleme', in their context requires a brief...
Noether’s theorem, named for early twentieth century German mathematician Emmy Noether, is an import...
In 1915 and 1916 Emmy Noether was asked by Felix Klein and David Hilbert to assist them in understan...
It is argued that awareness of the distinction between dynamical and variational symmetries is cruci...
In the early 1900s a rising star in the mathematics world was emerging. I will discuss her life as a...
In Noether's original presentation of her celebrated theorem of 1918, allowances were made for the d...
Analysis of Emmy Noether's 1918 theorems provides an illuminating method for testing the consequence...
The name Emmy Noether is one of the most celebrated in the history of mathematics. A brilliant algeb...
I exhibit the conflicting roles of Noether's two great theorems in defining conserved quantities, es...
Emmy Noether is my role model for the following reasons. She is one of the most important mathematic...
In this thesis we look into Emmy Noether\u27s life and works. An overview of Emmy Noether\u27s life ...
Noether’s Theorem relates the Action Integral of a Lagrangian with symmetries which leave it invaria...
We exploit an ambiguity somewhat hidden in Noether's theorem to derive systematically, for relativis...
International audienceWe present the genesis and some applications of the famous Emmy Noether’s inva...
Between 1931 and 1933, Emmy Noether and Hermann Weyl corresponded with Heinrich Brandt, anOrdinarius...