Anomalies in Partial Differential Equations

lt;p>

Massimo Cicognani is Professor of Mathematical Analysis at the University of Bologna. His research field is regularity of solutions to PDEs of evolution type.

Daniele Del Santo is Professor of Mathematical Analysis at the University of Trieste. His research focuses on PDEs theory, in particular hyperbolic and parabolic equations with non regular coefficients. 

Alberto Parmeggiani is Professor of Mathematics at University of Bologna. His research field is Analysis, more specifically the geometric theory of partial differential equations.

Michael Reissig is Professor of Partial Differential Equations at TU Bergakademie Freiberg. His research area is the theory of linear and nonlinear dispersive models.

Ascanelli, A. and Cappiello, M., Semilinear p-evolution equations in weighted Sobolev spaces.- Ascanelli, A. et al.,   Random-field Solutions of Linear Parabolic Stochastic Partial Dierential Equations with Polynomially Bounded Variable Coefficients.- Brauer, U. and Karp, l., The non-isentropic Einstein-Euler system written in a symmetric hyperbolicfor.- Chen, W. and Palmieri, A., Blow-up result for a semilinear wave equation with a non linear memory term.- Ciani, S. and Vespri, V., An Introduction to Barenblatt Solutions for Anisotropic p-Laplace Equation.- Colombini, F. et al., No loss of derivatives for hyperbolic operators with Zygmund-continuous coecients in time.- Cordero, E., Note on the Wigner distribution and Localization Operators in the quasi-Banach setting.- Corli, A. and Malaguti, E., Wavefronts in traffic ows and crowds dynamics.- D'Abbicco, M., A new critical exponent for the heat and damped wave equations with non linear memory and not integrable data.-  Anh Dao, T. and Michael. R., Blow-up results for semi-linear structurally damped s-evolution equation.- Rempel Ebert, M. and Marques, J. Critical exponent for a class of semi linear damped wave equations with decaying in time propagation speed.- Federico, S., Local solvability of some partial differential operators with non-smooth coefficients.- G. Feichtinger, A. et al., On exceptional times for point wise convergence of integral kernels in Feynman-Trotter path integral.-  Girardi, G. and Wirth, J., Decay estimates for a Klein-Gordon model with time-periodic coefficients.- Thieu Huy, N., Conditional Stability of Semigroups and Periodic Solutions to Evolution Equations.- Oberguggenberger, M., Anomalous solutions to non linear hyperbolic equations.- Rodino, L., and Trapasso, S.I., An introduction to the Gabor wave front set.- Sickel, W., On the Regularity of Characteristic Functions.- Yagdjian, K. et al., Small Data Wave Maps in Cyclic Spacetime