Advances in Microlocal and Time-Frequency Analysis

<p>Anisotropic Gevrey-Hörmander pseudo-differential operators on modulation spaces.- Hardy spaces on weighted homogeneous trees.- The global Cauchy problem for the plate equation in weighted Sobolev spaces.- Cone-Adapted Shearlets and Radon Transforms.- Linear perturbations of the Wigner transform and the Weyl quantization.- About the nuclearity of S(Mp) and Sw.- Spaces of ultradifferentiable functions of multi-anisotropic type.- Comparison principle for non-cooperative elliptic systems and applications.- O n the simple layer potential ansatz for the n-dimensional Helmholtz equation.- Decay estimates and Gevrey smoothing for a strongly damped plate equation.- Long time decay estimates in real Hardy spaces for the Double Dispersion Equation.- On Density Operators with Gaussian Weyl Symbols.-&nbsp; On the solvability of a class of second order degenerate operators.- Small data solutions for semilinear waves with time-dependent damping and mass terms.- Integrating Gauge Fields in the -formulation of Feynman’s path integral.- A Class of Well-Posed Parabolic Final Value Problems.- Localization of a Class of Muckenhoupt Weights by Using Mellin Pseudo-Differential Operators.- Carleman regularization and hyperfunctions.- Strictly hyperbolic Cauchy problems with coefficients low-regular in time and space.- Quantization and Coorbit Spaces for Nilpotent Groups.- On the Measurability of Stochastic Fourier Integral Operators.- Convolution and Anti-Wick quantisation on ultradistribution spaces.- Exact formulas to the solutions of several generalizations of the nonlinear Schrödinger equation.- Dirichlet-to-Neumann Operator and Zaremba Problem.- Extended Gevrey regularity via the short-time Fourier transform.- Wiener estimates on modulation spaces.- The Gabor wave front set of compactly supported distributions.</p>