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Titlebook: Hyperbolic Conservation Laws and Related Analysis with Applications; Edinburgh, September Gui-Qiang G. Chen,Helge Holden,Kenneth H. Karlsen

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Trygve K. Karper,Antoine Mellet,Konstantina Trivisaclude surgical adhesives (sealants), barriers for the prevention of tissue adhesion, polymers for fractured bone fixation, growth factors for the promotion of wound healing, and sutures. Over the years, many descriptions of biomaterials have appeared in academic journals and books, but most of them
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Ben Stevensclude surgical adhesives (sealants), barriers for the prevention of tissue adhesion, polymers for fractured bone fixation, growth factors for the promotion of wound healing, and sutures. Over the years, many descriptions of biomaterials have appeared in academic journals and books, but most of them
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On Numerical Methods for Hyperbolic Conservation Laws and Related Equations Modelling Sedimentationonlinear flux. Several extensions of this model are reviewed, with a strong focus on recently developed numerical methods. These extensions include a one-dimensional clarifier-thickener model giving rise to a conservation law with discontinuous flux, a conservation law with nonlocal flux, systems of
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A Generalized Buckley-Leverett System,he solvability result, we consider an approximate parabolic-elliptic system, the approximate solutions of which do not have . . .. Therefore, we justify the limit transition using a kinetic method. More precisely, we use the transport property of the derived linear (kinetic) transport equation, and
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Entropy, Elasticity, and the Isometric Embedding Problem: , , a necessary and sufficient condition for solving the equations of these balance laws is a system reminiscent of the equations of elastostatics. In turn, this elastostatic system possesses an elementary entropy equation in the sense of Lax. In addition, we use an entropy equality for the linearized
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An Overview of Piston Problems in Fluid Dynamics,developments for piston problems are reviewed. We discuss some piston problems for both classical Euler equations and relativistic Euler equations of compressible fluids. In particular, we focus on shock front solutions.
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