Theory, Numerics and Applications of Hyperbolic Problems I : Aachen, Germany, August 2016 - Christian Klingenberg

Theory, Numerics and Applications of Hyperbolic Problems I

Aachen, Germany, August 2016

By: Christian Klingenberg (Editor), Michael Westdickenberg (Editor)

Hardcover | 24 June 2018

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Chapter 1: Helmut Abels, Johannes Daube, Christiane Kraus and Dietmar Kroner: The Sharp-Interface Limit for the Navier-Stokes-Korteweg Equations

Chapter 2: E. Abreu, A. Bustos and W. J. Lambert: Asymptotic behavior of a solution of relaxation system for flow in porous media

Chapter 3: Angelo Alessandri, Patrizia Bagnerini, Roberto Cianci, Mauro Gaggeroi: Optimal control of level sets generated by the normal flow equation

Chapter 4: Debora Amadori and Jinyeong Park: Emergent dynamics for the kinetic Kuramoto equation

Chapter 5: Matthieu Ancellin, Laurent Brosset and Jean-Michel Ghidaglia: A hyperbolic model of non-equilibrium phase change at a sharp liquid-vapor interface

Chapter 6: Paolo Antonelli, Michele D'Amico and Pierangelo Marcati: The Cauchy problem for the Maxwell-Schrodinger system with a power-type nonlinearity

Chapter 7: Denise Aregba-Driollet and Stephane Brull: Construction and approximation of the polyatomic bitemperature Euler system

Chapter 8: K. R. Arun, A. J. Das Gupta and S. Samantaray; An implicit-explicit scheme accurate at low Mach numbers for the wave equation system

Chapter 9: Joshua Ballew: Bose-Einstein Condensation and Global Dynamics of Solutions to a Hyperbolic Kompaneets Equation

Chapter 10: Andrea Barth and Ilja Kroker: Finite volume methods for hyperbolic partial differential equations with spatial noise

Chapter 11: Hubert Baty and Hiroaki Nishikawa: A hyperbolic approach for dissipative magnetohydrodynamics

Chapter 12: Jonas Berberich, Praveen Chandrashekar, Christian Klingenberg: A general well-balanced finite volume scheme for Euler equations with gravity

Chapter 13: Christophe Berthon, Raphal Loubre and Victor Michel-Dansac: A second-order well-balanced scheme for the shallow-water equations with topography

Chapter 14: Stefano Bianchini and Elio Marconi: A Lagrangian approach to scalar conservation laws

Chapter 15: Paolo Bonicatto: On uniqueness of weak solutions to transport equation with non-smooth velocity field

Chapter 16: Sebastien Boyaval: Johnson-Segalman - Saint-Venant equations for a 1D viscoelastic shallow flow in pure elastic limit

Chapter 17: Michael D. Bragin and Boris V. Rogov: On the Exact Dimensional Splitting for a Scalar Quasilinear Hyperbolic Conservation Law

Chapter 18: Yann Brenier: On the derivation of the Newtonian gravitation from the Brownian agrigation of a regular lattice

Chapter 19: Alberto Bressan: Traffic flow models on a network of roads

Chapter 20: A. Brunk, N. Kolbe, and N. Sfakianakis: Chemotaxis and haptotaxis on cellular level

Chapter 21: Pawel Buchmuller, Jurgen Dreher and Christiane Helzel: Improved accuracy of high-order WENO finite volume methods on Cartesian grids with adaptive mesh refinement

Chapter 22: Pablo Castaneda: Explicit construction of effective flux functions for Riemann solutions

Chapter 23: Pierre Castelli, Pierre-Emmanuel Jabin, Stephane Junca: Fractional spaces and conservation laws

Chapter 24: Manuel J. Castro, Jose M. Gallardo and Antonio Marquina: Jacobian-free incomplete Riemann solvers

Chapter 25: Christophe Chalons, Jim Magiera, Christian Rohde and Maria Wiebe: A Finite-Volume Tracking Scheme for Two-Phase Compressible Flow

Chapter 26: Praveen Chandrashekar and Jayesh Badwaik: A

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Published: 26th January 2019

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