Computational Hyperbolic Conservation and Balance Laws with Applications

Organizer: Rolf Jeltsch

Ord.	Authors	Title
1	U. Fjordholm K. Lye S. Mishra	Computing Statistical Solutions of Hyperbolic Conservation Laws
2	U. Fjordholm S. Mishra E. Tadmor	Computation of Entropy Measure-Valued Solutions
3	N. Gerhard S. Müller	Multiwavelet-based Grid Adaption with Discontinuous Galerkin Schemes
4	J. Hu R. Shu X. Zhang	Asymptotic-preserving and Positivity-preserving Implicit-Explicit Schemes for the Stiff BGK Equation
5	S. Jin	Uncertainty Quantification for Multiscale Kinetic Equations with Uncertain Coefficients
6	C. Klingenberg	The Compressible Euler Equations with Gravity: Well-balanced Schemes and all Mach Number Solvers
7	A. Kurganov	Well-Balanced Schemes via Conservative Formulation Using Global Fluxes
8	J. Liu M. Tang L. Wang Z. Zhou	Accurate Front Capturing Schemes for Tumor Growth Models Equation with a Free Boundary Limit
9	D. K. Mao	Godunov Schemes with Augmented Quantities
10	D. Ray J. S. Hesthaven	An Artificial Neural Network for Detecting Discontinuities
11	J. Sukys C. Linares U. Rasthofer P. Hadjidoukas F. Wermelinger S. Mishra Ch. Schwab M. Castro P. Koumoutsakos	Uncertainty Quantification using Parallel Multi-level Monte Carlo: Applications to Shallow Water, Euler, Magnetohydrodynamics, and Multi-phase Cavitation Flows

Minisymposium