Frei, Günther.
Emil Artin and Helmut Hasse The Correspondence 1923-1958 / [electronic resource] : edited by Günther Frei, Franz Lemmermeyer, Peter J. Roquette. - XX, 484 p. 25 illus. online resource. - Contributions in Mathematical and Computational Sciences, 5 2191-303X ; . - Contributions in Mathematical and Computational Sciences, 5 .
Part I: Introduction to the Correspondence -- 1. Introduction -- 2. Emil Artin, his Life and his Work -- 3. Reminiscing Helmut Hasse -- 4. Reciprocity Laws for Power Residues -- 5. Class Field Theory -- 6. Time Table -- Part II: The Letters. References -- Name Index -- Subject Index.
This volume presents English translations of the letters exchanged between Emil Artin and Helmut Hasse written from 1921 to 1958. The letters are accompanied by extensive comments explaining the mathematical background and providing other essential context. Most letters deal with class field theory and shed new light on the birth of one of its most profound results: Artin’s reciprocity law.
9783034807159
10.1007/978-3-0348-0715-9 doi
Mathematics.
Number theory.
Mathematics.
Number Theory.
History of Mathematical Sciences.
QA241-247.5
512.7
Emil Artin and Helmut Hasse The Correspondence 1923-1958 / [electronic resource] : edited by Günther Frei, Franz Lemmermeyer, Peter J. Roquette. - XX, 484 p. 25 illus. online resource. - Contributions in Mathematical and Computational Sciences, 5 2191-303X ; . - Contributions in Mathematical and Computational Sciences, 5 .
Part I: Introduction to the Correspondence -- 1. Introduction -- 2. Emil Artin, his Life and his Work -- 3. Reminiscing Helmut Hasse -- 4. Reciprocity Laws for Power Residues -- 5. Class Field Theory -- 6. Time Table -- Part II: The Letters. References -- Name Index -- Subject Index.
This volume presents English translations of the letters exchanged between Emil Artin and Helmut Hasse written from 1921 to 1958. The letters are accompanied by extensive comments explaining the mathematical background and providing other essential context. Most letters deal with class field theory and shed new light on the birth of one of its most profound results: Artin’s reciprocity law.
9783034807159
10.1007/978-3-0348-0715-9 doi
Mathematics.
Number theory.
Mathematics.
Number Theory.
History of Mathematical Sciences.
QA241-247.5
512.7