It takes the average reader 6 hours and 27 minutes to read Deformation Theory and Quantum Groups with Applications to Mathematical Physics by Murray Gerstenhaber
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Quantum groups are not groups at all, but special kinds of Hopf algebras of which the most important are closely related to Lie groups and play a central role in the statistical and wave mechanics of Baxter and Yang. Those occurring physically can be studied as essentially algebraic and closely related to the deformation theory of algebras (commutative, Lie, Hopf, and so on). One of the oldest forms of algebraic quantization amounts to the study of deformations of a commutative algebra $A$ (of classical observables) to a noncommutative algebra $A_h$ (of operators) with the infinitesimal deformation given by a Poisson bracket on the original algebra $A$. This volume grew out of an AMS-IMS-SIAM Joint Summer Research Conference, held in June 1990 at the University of Massachusetts at Amherst. The conference brought together leading researchers in the several areas mentioned and in areas such as ``$q$ special functions'', which have their origins in the last century but whose relevance to modern physics has only recently been understood. Among the advances taking place during the conference was Majid's reconstruction theorem for Drinfeld's quasi-Hopf algebras. Readers will appreciate this snapshot of some of the latest developments in the mathematics of quantum groups and deformation theory.
Deformation Theory and Quantum Groups with Applications to Mathematical Physics by Murray Gerstenhaber is 377 pages long, and a total of 96,889 words.
This makes it 127% the length of the average book. It also has 118% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 8 hours and 49 minutes to read Deformation Theory and Quantum Groups with Applications to Mathematical Physics aloud.
Deformation Theory and Quantum Groups with Applications to Mathematical Physics is suitable for students ages 12 and up.
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