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Theory, Numerics and Applications of Hyperbolic Problems II

  • Kartonierter Einband
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The second of two volumes, this edited proceedings book features research presented at the XVI International Conference on Hyperbo... Weiterlesen
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The second of two volumes, this edited proceedings book features research presented at the XVI International Conference on Hyperbolic Problems held in Aachen, Germany in summer 2016. It focuses on the theoretical, applied, and computational aspects of hyperbolic partial differential equations (systems of hyperbolic conservation laws, wave equations, etc.) and of related mathematical models (PDEs of mixed type, kinetic equations, nonlocal or/and discrete models) found in the field of applied sciences.

Presents a comprehensive overview of the field of hyperbolic partial differential equations

Discusses all aspects, from mathematical theory to practical applications

Includes articles by the top researchers in the field


Christian Klingenberg is a professor in the Department of Mathematics at Wuerzburg University, Germany.

Michael Westdickenberg is a professor at the Institute for Mathematics at RWTH Aachen University, Germany.


Chapter 54: Jingwei Hu, Shi Jin and Ruiwen Shu: A stochastic Galerkin method for the Fokker-Planck-Landau Equation with random uncertainties

Chapter 55: Guanghui Hu, Xucheng Meng and Tao Tang: On robust and adaptive nite volume methods for steady Euler equations

Chapter 56: John K. Hunter: The Burgers-Hilbert equation

Chapter 57: Alexander Jaust and Jochen Schutz: General linear methods for time-dependent


Chapter 58: Yi Jiang and Hailiang Liu; An Invariant-Region-Preserving (IRP) limiter to DG methods for compressible Euler equations

Chapter 59: Nan Jiang: -Schemes with Source Terms and the Convergence Analysis

Chapter 60: Bugra Kabil: Existence of undercompressive shock wave solutions to the Euler equations

Chapter 61: Touria Karite, Ali Boutoulout, and Fatima Zahrae El Alaoui: Some numerical results of regional boundary controllability with output constraints

Chapter 62: Rukhsana Kausar and Stephan Trenn: Water hammer modeling for water networks via

hyperbolic PDEs and switched DAEs

Chapter 63: Yuya Kiri and Yoshihiro Ueda: Stability criteria for some system of delay differential equations

Chapter 64: Matej Klima, Milan Kucharik, Mikhail Shashkov and Jan Velechovsky: Bound-Preserving Reconstruction of Tensor Quantities for Remap in ALE Fluid Dynamics

Chapter 65: Christian Klingenberg and Andrea Thomann: On computing compressible Euler equations with gravity

Chapter 66: Christian Klingenberg, Jens Klotzky and Nicolas Seguin: On well-posedness for a multi-particle-fluid model

Chapter 67: Christian Klingenberg, Qin Li and Marlies Pirner: On quantifying uncertainties for the linearized BGK kinetic equation

Chapter 68: Christian Klingenberg, Marlies Pirner and Gabriella Puppo: Kinetic ES-BGK models for a multi-component gas mixture

Chapter 69: Christian Klingenberg, Gero Schnücke, Yinhua Xia: An arbitrary Lagrangian-Eulerian discontinuous Galerkin method for conservation laws: Entropy stability

Chapter 70: Julian Koellermeier and Manuel Torrilhon: Simplied Hyperbolic Moment Equations

Chapter 71: Andrea Korsch: Weakly coupled systems of conservation laws on moving surfaces

Chapter 72: Mirko Krankel, Dietmar Kröner: A phaseeld model for ows with phasetransition

Chapter 73: W. J. Lambert, A. C. Alvarez, D. Marchesin and J. Bruining: Mathematical theory of two phase geochemical ow with chemical species

Chapter 74: Min-Gi Lee, Theodoros Katsaounis and Athanasios E. Tzavaras: Localization of Adiabatic Deformations in Thermoviscoplastic Materials

Chapter 75: Philippe G. LeFloch: The global nonlinear stability of Minkowski spacetime for self-gravitating massive elds

Chapter 76: Jim Magiera and Christian Rohde: A Particle-based Multiscale Solver for Compressible Liquid-Vapor Flow

Chapter 77: Corrado Mascia and Thinh Tien Nguyen: Lp-Lq decay estimates for dissipative linear hyperbolic systems in 1D

Chapter 78: Clement Mifsud and Bruno Despres: A numerical approach of Friedrichs' systems under constraints in bounded domains

Chapter 79: Stefano Modena: Lagrangian representation for systems of conservation laws: an overview

Chapter 80: R. Murti, S. Baskar, and P. Prasad: Kinematical conservation laws in inhomogeneous media

Chapter 81: Philipp Offner, Jan Glaubitz, Hendrik Ranocha, and Thomas Sonar: Articial Viscosity for Correction Procedure via Reconstruction Using Summation-by-Parts Operators

Chapter 82: Masashi Ohnawa: On a relation between shock proles and stabilization mechanisms in a radiating gas model

Chapter 83: Evgeny Yu. Panov: O n the long time behavior of almost periodic entropy solutions to scalar conservations laws

Chapter 84: Lorenzo Pareschi and Mattia Zanella: Structure preserving schemes for mean-field equations of collective behavior

Chapter 85: Marica Pelanti, Keh-Ming Shyue and Tore Flatten: A Numerical Model for Three-Phase Liquid-Vapor-Gas Flows with Relaxation Processes

Chapter 86: Gilbert Peralta: Feedback Stabilization of a Linear Fluid-Membrane System with Time-Delay

Chapter 87: Ilya Peshkov, Evgeniy Romenski and Michael Dumbser: A unified hyperbolic formulation for viscous fluids and elastoplastic solids

Chapter 88: T. Pichard, B. Dubroca, S. Brull and M. Frank: On the transverse diffusion of beams of photons in radiation therapy

Chapter 89: Marin Prebeg: Numerical Viscosity in Large Time Step HLL-type Schemes

Chapter 90: Hendrik Ranocha, Philipp Offner, and Thomas Sonar: Correction procedure via reconstruction Using summation-by-parts operators

Chapter 91: Deep Ray: A third-order entropy stable scheme for the compressible Euler equations

Chapter 92: Philip Roe : Did Numerical Methods for Hyperbolic Problems Take a Wrong Turning?

Chapter 93: Friedrich K. Röpke: Astrophysical uid dynamics and applications to stellar modeling

Chapter 94: Olga S. Rozanova and Marko K. Turzynsky: Nonlinear stability of localized and non-localized vortices in rotating compressible media

Chapter 95: Smita Sahu: Coupled scheme for Hamilton-Jacobi equations

Chapter 96: Nicolas Seguin: Compressible heterogeneous two-phase ows

Chapter 97: Chi-Wang Shu: Bound-preserving high order schemes for hyperbolic equations: survey and recent developments

Chapter 98: Aleksey Sikstel, Anne Kusters, Markus Frings, Sebastian Noelle and Stefanie Elgeti: Comparison of shallow water models for rapid channel ows

Chapter 99: Veronika Straub, Sigrun Ortleb, Philipp Birken and Andreas Meister: On stability and conservation properties of (s)EPIRK integrators in the context of discretized PDEs

Chapter 100: Tian-Yi Wang: Compactness on Multidimensional Steady Euler Equations

Chapter 101: Franziska Weber: A constraint preserving finite difference method for the damped wave map equation to the sphere

Chapter 102: Karen Yagdjian: Integral transform approach to solving Klein-Gordon equation with variable coefcients

Chapter 103: Hamed Zakerzadeh: Asymptotic consistency of the RS-IMEX scheme for the low-Froude shallow water equations: Analysis and numerics

Chapter 104: Mohammad Zakerzadeh and Georg May: Class of Space-Time Entropy Stable DG Schemes for Systems of Convection-Diffusion

Chapter 105: Kevin Zumbrun: Invariant manifolds for a class of degenerate evolution equations and structure of kinetic shock layers


Titel: Theory, Numerics and Applications of Hyperbolic Problems II
Untertitel: Aachen, Germany, August 2016
EAN: 9783030062514
ISBN: 3030062511
Format: Kartonierter Einband
Herausgeber: Springer International Publishing
Genre: Mathematik
Anzahl Seiten: 732
Gewicht: 1089g
Größe: H235mm x B155mm x T38mm
Jahr: 2019
Auflage: Softcover reprint of the original 1st ed. 2018

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