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Geometric Wave Equations

Author: Stefan Waldmann
Url: http://arxiv.org/abs/1208.4706
Format: Ps, Pdf
Year: 2009
Category: Differential Geometry
Pages: 279
Clicks: 1248

In these lecture notes we discuss the solution theory of geometric wave equations as they arise in Lorentzian geometry: for a normally hyperbolic differential operator the existence and uniqueness properties of Green functions and Green operators is discussed including a detailed treatment of the Cauchy problem on a globally hyperbolic manifold both for the smooth and finite order setting. As application, the classical Poisson algebra of polynomial functions on the initial values and the dynamical Poisson algebra coming from the wave equation are related. The text contains an introduction to the theory of distributions on manifolds as well as detailed proofs.

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