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Symmetry Analysis and Exact Solutions of Equations of Nonlinear Mathematical Physics (Hardcover, 1993 ed.)
Loot Price: R3,144
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Symmetry Analysis and Exact Solutions of Equations of Nonlinear Mathematical Physics (Hardcover, 1993 ed.)
Series: Mathematics and Its Applications, 246
Expected to ship within 10 - 15 working days
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This volume presents an account of the current state of
algebraic-theoretic methods as applied to linear and nonlinear
multidimensional equations of mathematical and theoretical physics.
Equations are considered that are invariant under Euclid, Galilei,
SchrAdinger, PoincarA(c), conformal, and some other Lie groups,
with special emphasis being given to the construction of wide
classes of exact solutions of concrete nonlinear partial
differential equations, such as d'Alembert, Liouville,
Monge-AmpA]re, Hamilton-Jacobi, eikonal, SchrAdinger,
Navier-Stokes, gas dynamics, Dirac, Maxwell-Dirac, Yang-Mills, etc.
AnsAtze for spinor, as well as scalar and vector fields are
described and formulae for generating solutions via conformal
transformations are found explicitly for scalar, spinor, vector,
and tensor fields with arbitrary conformal degree. The classical
three-body problem is considered for the group-theoretic point of
view. The symmetry of integro-differential equations is also
studied, and the method of finding final nonlocal transformations
is described. Furthermore, the concept of conditional symmetry is
introduced and is used to obtain new non-Lie AnsAtze for nonlinear
heat and acoustic equations. The volume comprises an Introduction,
which presents a brief account of the main ideas, followed by five
chapters, appendices, and a comprehensive bibliography. This book
will be of interest to researchers, and graduate students in
physics and mathematics interested in algebraic-theoretic methods
in mathematical and theoretical physics.
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