[PDF.17hs] Essays in the History of Lie Groups and Algebraic Groups (History of Mathematics, V. 21)
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Essays in the History of Lie Groups and Algebraic Groups (History of Mathematics, V. 21)
Armand Borel
[PDF.zp80] Essays in the History of Lie Groups and Algebraic Groups (History of Mathematics, V. 21)
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| #2545863 in Books | American Mathematical Society | 2001-08-07 | Original language:English | PDF # 1 | 10.00 x7.00 x.50l,1.25 | File type: PDF | 184 pages | ||2 of 5 people found the following review helpful.| An extended abstract of Lie theory after Sophus Lie|By flashgordon|Not that Armand doesn't mention that Sophus Lie's initial effort was to make a unified closed form solution to differential equations, but if you want to know about that mathematics, you have to go somewhere else - such as Thomas Hawkins; a book I'm hoping to get to soon enough next.
Armand Borel's bo||"The book under review was written by a leading contributor to the development of the theory of Lie and algebraic groups during the second half of the 20th century ... Borel's work stands out ... by virtue of its genuinely scholarly nature ... perceptive essay
Lie groups and algebraic groups are important in many major areas of mathematics and mathematical physics. We find them in diverse roles, notably as groups of automorphisms of geometric structures, as symmetries of differential systems, or as basic tools in the theory of automorphic forms. The author looks at their development, highlighting the evolution from the almost purely local theory at the start to the global theory that we know today. Starting from Lie's theory o...
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