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Elementary Symplectic Topology and Mechanics (Paperback, 2015 ed.)
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Elementary Symplectic Topology and Mechanics (Paperback, 2015 ed.)
Series: Lecture Notes of the Unione Matematica Italiana, 16
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This is a short tract on the essentials of differential and
symplectic geometry together with a basic introduction to several
applications of this rich framework: analytical mechanics, the
calculus of variations, conjugate points & Morse index, and
other physical topics. A central feature is the systematic
utilization of Lagrangian submanifolds and their Maslov-Hoermander
generating functions. Following this line of thought, first
introduced by Wlodemierz Tulczyjew, geometric solutions of
Hamilton-Jacobi equations, Hamiltonian vector fields and canonical
transformations are described by suitable Lagrangian submanifolds
belonging to distinct well-defined symplectic structures. This
unified point of view has been particularly fruitful in symplectic
topology, which is the modern Hamiltonian environment for the
calculus of variations, yielding sharp sufficient existence
conditions. This line of investigation was initiated by Claude
Viterbo in 1992; here, some primary consequences of this theory are
exposed in Chapter 8: aspects of Poincare's last geometric theorem
and the Arnol'd conjecture are introduced. In Chapter 7 elements of
the global asymptotic treatment of the highly oscillating integrals
for the Schroedinger equation are discussed: as is well known, this
eventually leads to the theory of Fourier Integral Operators. This
short handbook is directed toward graduate students in Mathematics
and Physics and to all those who desire a quick introduction to
these beautiful subjects.
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