| Session | ||
DFG-PP 2410: Hyperbolic Balance Laws in Fluid Mechanics: Complexity, Scales, Randomness
Nonlinear hyperbolic balance laws are ubiquitous in the modelling of fluidmechanical processes. They enable the development of powerful numerical simulation methods that back decision-making for critical applications such as in-silico aircraft design or climate change research. However, fundamental questions about distinctive hyperbolic features remain open including the multi-scale interference of shock and shear waves, or the interplay of hyperbolic transport and random environments. The Priority Programme SPP2410 is devoted to the development of new mathematical models and methods to understand the dynamic creation of small scales and mechanisms which are either enhanced or depleted by the hyperbolic nonlinearity.
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| Presentations | ||
2:00pm - 2:30pm
Convex integration applied to the compressible Euler equations: non-uniqueness and admissibility criteria JMU Würzburg 2:30pm - 3:00pm
On Non-Strict Hyperbolic Systems and Related Wave Phenomena RWTH Aachen University 3:00pm - 3:30pm
Asymptotic Preserving Numerical Methods for Linear Kinetic Transport Equations Based on Upwind SBP Schemes Combined with Multiderivative RK Methods University of Kassel 3:30pm - 4:00pm
Convergence of FE schemes for compressible flows via dissipative weak solutions Clausthal University of Technology | ||