Microlocal analysis and seismic imaging

Christiaan Stolk

Displaying similar documents to “Microlocal analysis and seismic imaging”

Pseudodifferential Operators

M. Nedeljkov, D. Perišić, S. Pilipović (1997)

Zbornik Radova

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A note on the regularity of the solutions to two variational inequalities involving a pseudodifferential operator.

Cooper, Randolph G. III jun. (2007)

International Journal of Mathematics and Mathematical Sciences

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Regularity of weakly well-posed characteristic boundary value problems.

Morando, Alessandro, Secchi, Paolo (2010)

International Journal of Differential Equations

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Microlocal analysis in the dual of a Colombeau algebra: generalized wave front sets and noncharacteristic regularity.

Garetto, Claudia (2006)

The New York Journal of Mathematics [electronic only]

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Modulation space estimates for Schrödinger type equations with time-dependent potentials

Wei Wei (2014)

Czechoslovak Mathematical Journal

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We give a new representation of solutions to a class of time-dependent Schrödinger type equations via the short-time Fourier transform and the method of characteristics. Moreover, we also establish some novel estimates for oscillatory integrals which are associated with the fractional power of negative Laplacian ${(- Δ)}^{κ / 2}$ with $1 \leq κ \leq 2$ . Consequently the classical Hamiltonian corresponding to the previous Schrödinger type equations is studied. As applications, a series of new boundedness results for...

On the solvability of pseudodifferential operators

Nils Dencker (2005-2006)

Séminaire Équations aux dérivées partielles

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Pseudodifferential parametrices of infinite order for SG-hyperbolic problems.

Cappiello, M. (2003)

Rendiconti del Seminario Matematico

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Gevrey solvability for semilinear partial differential equations with multiple characteristics

Todor Gramchev, Luigi Rodino (1999)

Bollettino dell'Unione Matematica Italiana

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Vengono considerate equazioni alle derivate parziali semilineari con caratteristiche multiple. Si studia in particolare la loro risolubilità locale e la buona positura del problema di Cauchy nell'ambito delle classi di Gevrey.