Michael Ruzhansky, Ville Turunen
Published 2006-12-20Version 1
Basic properties of Fourier integral operators on the torus are studied by using the global representations by Fourier series instead of local representations. The results can be applied to weakly hyperbolic partial differential equations.
Journal: Modern trends in pseudo-differential operators, 87--105, Oper. Theory Adv. Appl., 172, Birkhauser, Basel, 2007.
Trace Expansions and Equivariant Traces on an Algebra of Fourier Integral Operators on $\mathbb R^n$
Exponentially sparse representations of Fourier integral operators
A local-to-global boundedness argument and Fourier integral operators
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