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The objective of the conference is to bring together scientists with interests in the theoretical, applied, and computational aspects of hyperbolic partial differential equations and of related mathematical models appearing in the area of applied sciences. Highlight Topics include: Singular limits (zero-viscosity, relaxation, incompressible limit, semi-classical limits) and dispersive equations in mathematical physics. Nonlinear wave patterns in multi-dimensions. Particle/molecular dynamics (kinetic methods, passage from microscopic to macroscopic, numerical issues in transitional regimes, magneto-hydrodynamics). Theory and numerics of multiphases and interfaces (boundary layers, phase boundaries, multiphase wave propagation). Transport in complex environments (homogenization, semiclassical limits, scattering in random media, porous media, biological applications, network and traffic flows). Control problems for Hyperbolic PDEs (controllability/stabilizability properties, optimal control) and Hamilton-Jacobi related problems. General relativity and Geometric PDEs.