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 finite 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
PDEs
Chapter 58: Yi Jiang and Hailiang Liu; An Invariant-Region-Preserving (IRP) limiter to DG methods for compressible Euler equations
Chapter 59: Nan Jiang: β -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: Simplified Hyperbolic Moment Equations
Chapter 71: Andrea Korsch: Weakly coupled systems of conservation laws on moving surfaces
Chapter 72: Mirko Krankel, Dietmar Kröner: A phasefield model for flows with phasetransition
Chapter 73: W. J. Lambert, A. C. Alvarez, D. Marchesin and J. Bruining: Mathematical theory of two phase geochemical flow 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 fields
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: Artificial Viscosity for Correction Procedure via Reconstruction Using Summation-by-Parts Operators
Chapter 82: Masashi Ohnawa: On a relation between shock profiles 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 fluid 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 flows
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 flows
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 coefficients
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
