Advances in pseudo-differential operators. Proceedings of the 4th congress of the International Society for Analysis, its Applications and Computation (ISAAC), Toronto, Canada, August 11--16, 2003 (Q1888385)

The articles of this volume will be reviewed individually. The preceding conference (3, 2001) has been reviewed (see Zbl 1026.68833 and Zbl 1031.35002). Indexed articles: \textit{Cordero, E.; Nicola, F.; Rodino, L.}, Microlocal analysis and applications, 1-17 [Zbl 1067.35163] \textit{Krainer, T.; Schulze, B.-W.}, The conormal symbolic structure of corner boundary value problems, 19-64 [Zbl 1214.58011] \textit{Ruzhansky, Michael; Sugimoto, Mitsuru}, A new proof of global smoothing estimates for dispersive equations, 65-75 [Zbl 1064.35154] \textit{de Donno, Giuseppe}, Gevrey hypoellipticity of \(p\)-powers of non-hypoelliptic operators, 77-90 [Zbl 1330.35558] \textit{Garello, Gianluca; Morando, Alessandro}, Continuity in weighted Sobolev spaces of \(L^p\) type for pseudo-differential operators with completely nonsmooth symbols, 91-106 [Zbl 1099.35189] \textit{Wong, M. W.}, Symmetry-breaking for Wigner transforms and \(L^p\)-boundedness of Weyl transforms, 107-116 [Zbl 1081.47052] \textit{Buzano, Ernesto; Nicola, Fabio}, Pseudo-differential operators and Schatten--von Neumann classes, 117-130 [Zbl 1082.47043] \textit{Cordero, E.; Tabacco, A.}, Localization operators via time-frequency analysis, 131-147 [Zbl 1096.35128] \textit{Boggiatto, Paolo}, Localization operators with \(L^p\) symbols on modulation spaces, 149-163 [Zbl 1078.46019] \textit{Toft, Joachim}, Convolutions and embeddings for weighted modulation spaces, 165-186 [Zbl 1093.46019] \textit{Ashino, Ryuichi; Desjardins, Steven J.; Heil, Chris; Nagase, Michihiro; Vaillancourt, Rémi}, Pseudo-differential operators, microlocal analysis and image restoration, 187-202 [Zbl 1075.35125] \textit{Ashino, Ryuichi; Mandai, Takeshi; Morimoto, Akira}, Applications of wavelet transforms to system identification, 203-218 [Zbl 1086.93008] \textit{Hajji, M. A.; Melkonian, S.; Vaillancourt, Rémi}, Two-dimensional wavelet bases for partial differential operators and applications, 219-233 [Zbl 1065.65121]