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Lectures on the Orbit Method
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The orbit method is a useful tool in areas such as Lie theory, group representations, integrable systems, and mathematical physics. Kirillov, who introduced the orbit method in the 1960s, provides a self-contained exposition of the orbit method for non-experts. The book can be used as a text for a graduate course, a handbook for non-experts, and aIsaac Newton encrypted his discoveries in analysis in the form of an anagram that deciphers to the sentence, ''It is worthwhile to solve differential equations''. Accordingly, one can express the main idea behind the orbit method by saying ''It is wor...
The orbit method is a useful tool in areas such as Lie theory, group representations, integrable systems, and mathematical physics. Kirillov, who introduced the orbit method in the 1960s, provides a self-contained exposition of the orbit method for non-experts. The book can be used as a text for a graduate course, a handbook for non-experts, and a
Isaac Newton encrypted his discoveries in analysis in the form of an anagram that deciphers to the sentence, ''It is worthwhile to solve differential equations''. Accordingly, one can express the main idea behind the orbit method by saying ''It is worthwh
Geometry of coadjoint orbits; Representations and orbits of the Heisenberg group; The orbit method for nilpotent Lie groups; Solvable Lie groups; Compact Lie groups; Miscellaneous; Abstract nonsense; Smooth manifolds; Lie groups and homogeneous manifolds; Elements of functional analysis; Representation theory; References; Index
Isaac Newton encrypted his discoveries in analysis in the form of an anagram that deciphers to the sentence, ''It is worthwhile to solve differential equations''. Accordingly, one can express the main idea behind the orbit method by saying ''It is worthwh
Geometry of coadjoint orbits; Representations and orbits of the Heisenberg group; The orbit method for nilpotent Lie groups; Solvable Lie groups; Compact Lie groups; Miscellaneous; Abstract nonsense; Smooth manifolds; Lie groups and homogeneous manifolds; Elements of functional analysis; Representation theory; References; Index