Phase space analysis of partial differential equations
This collection of original articles and surveys treats linear and nonlinear aspects of the theory of partial differential equations. Phase space analysis methods, also known as microlocal analysis, have yielded striking results over the past years and have become one of the main tools of investigat...
| Otros Autores: | , , |
|---|---|
| Formato: | Libro electrónico |
| Idioma: | Inglés |
| Publicado: |
Boston ; Berlin :
Birkhauser
2006.
|
| Edición: | 1st ed. 2007. |
| Colección: | Progress in nonlinear differential equations and their applications ;
v. 69. |
| Materias: | |
| Ver en Biblioteca Universitat Ramon Llull: | https://discovery.url.edu/permalink/34CSUC_URL/1im36ta/alma991009461235406719 |
Tabla de Contenidos:
- Trace theorem on the Heisenberg group on homogeneous hypersurfaces
- Strong unique continuation and finite jet determination for Cauchy-Riemann mappings
- On the Cauchy problem for some hyperbolic operator with double characteristics
- On the differentiability class of the admissible square roots of regular nonnegative functions
- The Benjamin—Ono equation in energy space
- Instabilities in Zakharov equations for laser propagation in a plasma
- Symplectic strata and analytic hypoellipticity
- On the backward uniqueness property for a class of parabolic operators
- Inverse problems for hyperbolic equations
- On the optimality of some observability inequalities for plate systems with potentials
- Some geometric evolution equations arising as geodesic equations on groups of diffeomorphisms including the Hamiltonian approach
- Non-effectively hyperbolic operators and bicharacteristics
- On the Fefferman-Phong inequality for systems of PDEs
- Local energy decay and Strichartz estimates for the wave equation with time-periodic perturbations
- An elementary proof of Fedi?’s theorem and extensions
- Outgoing parametrices and global Strichartz estimates for Schrödinger equations with variable coefficients
- On the analyticity of solutions of sums of squares of vector fields.
