Discontinuous Galerkin methods. Theory, computation and applications. 1st international symposium on DGM, Newport, RI, USA, May 24--26, 1999
The articles of this volume will be reviewed individually. Indexed articles: \textit{Cockburn, Bernardo; Karniadakis, George E.; Shu, Chi-Wang}, The development of discontinuous Galerkin methods, 3-50 [Zbl 0989.76045] \textit{Atkins, Harold L.}, Steps toward a robust high-order simulation tool for aerospace applications, 53-61 [Zbl 0991.76038] \textit{Barth, Timothy J.}, Simplified discontinuous Galerkin methods for systems of conservation laws with convex extension, 63-75 [Zbl 0946.65087] \textit{Bassi, F.; Rebay, S.}, A high-order discontinuous Galerkin method for compressible turbulent flows, 77-88 [Zbl 0991.76039] \textit{Arnold, Douglas N.; Brezzi, Franco; Cockburn, Bernardo; Marini, Donatella}, Discontinuous Galerkin methods for elliptic problems, 89-101 [Zbl 0948.65127] \textit{Falk, Richard S.}, Analysis of finite element methods for linear hyperbolic problems, 103-112 [Zbl 0946.65081] \textit{Flaherty, J. E.; Loy, R. M.; Shephard, M. S.; Teresco, J. D.}, Software for the parallel adaptive solution of conservation laws by discontinuous Galerkin methods, 113-123 [Zbl 0946.65089] \textit{Gremaud, Pierre A.; Matthews, John V.}, Simulation of gravity flow of granular materials in silos., 125-134 [Zbl 1041.76541] \textit{Hughes, Thomas J. R.; Engel, Gerald; Mazzei, Luca; Larson, Mats G.}, A comparison of discontinuous and continuous Galerkin methods based on error estimates, conservation, robustness and efficiency, 135-146 [Zbl 0946.65109] \textit{Cockburn, Bernardo; Jerome, Joseph W.; Shu, Chi-Wang}, The utility of modeling and simulation in determinig transport performance properties of semiconductors, 143-156 [Zbl 0956.82029] \textit{Karakashian, Ohannes; Katsaounis, Theodoros}, A discontinuous Galerkin method for the incompressible Navier-Stokes equations, 157-166 [Zbl 0991.76044] \textit{Lin, Qun}, Full convergence for hyperbolic finite elements, 167-177 [Zbl 0946.65073] \textit{Oden, J. Tinsley; Baumann, Carlos Erik}, A conservative DGM for convection-diffusion and Navier-Stokes problems, 179-196 [Zbl 0988.76053] \textit{Bassi, F.; Rebay, S.}, GMRES discontinuous Galerkin solution of the compressible Navier-Stokes equations, 197-208 [Zbl 0989.76040] \textit{Falk, Richard S.; Richter, Gerard R.}, Explicit finite element methods for linear hyperbolic systems, 209-219 [Zbl 0946.65082] \textit{Süli, Endre; Schwab, Christoph; Houston, Paul}, \(hp\)-DGFEM for partial differential equations with nonnegative characteristic form, 221-230 [Zbl 0946.65102] \textit{Rivière, Béatrice; Wheeler, Mary F.}, A discontinuous Galerkin method applied to nonlinear parabolic equations, 231-244 [Zbl 0946.65078] \textit{Aharoni, Dan; Barak, Amnon}, Parallel iterative discontinuous Galerkin finite-element methods, 247-254 [Zbl 0945.65126] \textit{Augoula, Steeve; Abgrall, Rémi}, A discontinuous projection algorithm for Hamilton Jacobi equations, 255-261 [Zbl 0945.65111] \textit{Bogaerds, Arjen C. B.; Verbeeten, Wilco M. H.; Baaijens, Frank P. T.}, Successes and failures of discontinuous Galerkin methods in viscoelastic fluid analysis, 263-270 [Zbl 0989.76042] \textit{Cai, Wei}, High order current basis functions for eletromagnetic scattering of curved surfaces, 271-276 [Zbl 0957.78009] \textit{Carranza, F. L.; Haber, R. B.}, An adaptive discontinuous Galerkin model for coupled viscoplastic crack growth and chemical transport., 277-283 [Zbl 1041.74503] \textit{Castillo, Paul}, An optimal estimate for the local discontinuous Galerkin method, 285-290 [Zbl 0946.65072] \textit{Cockburn, Bernardo; Luskin, Mitchell; Shu, Chi-Wang; Süli, Endre}, Post-processing of Galerkin methods for hyperbolic problems, 291-300 [Zbl 0946.65085] \textit{Coult, Nicholas}, Introduction to discontinuous wavelets, 301-308 [Zbl 0948.65151] \textit{Dawson, Clint; Aizinger, Vadym; Cockburn, Bernardo}, The local discontinuous Galerkin method for contaminant transport problems., 309-314 [Zbl 1041.76540] \textit{Despres, Bruno}, Discontinuous Galerkin method for the numerical solution of Euler equations in axisymmetric geometry., 315-320 [Zbl 1041.76553] \textit{Fortin, A.; Béliveau, A.; Heuzey, M. C.; Lioret, A.}, Ten years using discontinuous Galerkin methods for polymer processing problems., 321-326 [Zbl 1041.82554] \textit{Estep, Donald J.; Freund, Roland W.}, Using Krylov-subspace iterations in discontinuous Galerkin methods for nonlinear reaction-diffusion systems, 327-335 [Zbl 0946.65079] \textit{Greenstadt, John}, An abridged history of cell discretization, 337-342 [Zbl 0946.65107] \textit{Hu, Changqing; Lepsky, Olga; Shu, Chi-Wang}, The effect of the least square procedure for discontinuous Galerkin methods for Hamilton-Jacobi equations, 343-348 [Zbl 0946.65086] \textit{Kanschat, Guido; Suttmeier, Franz-Theo}, A posteriori error estimate in the case of insufficient regularity of the discrete space, 349-354 [Zbl 0945.65119] \textit{Kopriva, David A.; Woodruff, Stephen L.; Hussaini, M. Y.}, Discontinuous spectral element approximation of Maxwell's equations, 355-361 [Zbl 0957.78023] \textit{Larson, Mats G.; Barth, Timothy J.}, A posteriori error estimation for adaptive discontinuous Galerkin approximations of hyperbolic systems, 363-368 [Zbl 0946.65074] \textit{Liu, Jian-Guo; Shu, Chi-Wang}, A numerical example on the performance of high order discontinuous Galerkin method for 2D incompressible flows., 369-374 [Zbl 1041.76517] \textit{Lomtev, I.; Kirby, R. M.; Karniadakis, G. E.}, A discontinuous Galerkin method in moving domains, 375-383 [Zbl 0989.76048] \textit{Lowrie, Robert B.; Morel, Jim E.}, Discontinuous Galerkin for hyperbolic systems with stiff relaxation, 385-390 [Zbl 0946.65088] \textit{Machiels, Luc}, Finite element output bounds for parabolic equations: Application to heat conduction problems, 391-396 [Zbl 0946.65077] \textit{Prasad, Manoj K.; Milovich, Jose L.; Shestakov, Aleksei I.; Kershaw, David S.; Shaw, Michael J.}, 3D unstructured mesh ALE hydrodynamics with the upwind discontinuous Galerkin method., 397-405 [Zbl 1041.76544] \textit{Rasetarinera, P.; Hussaini, M. Y.; Hu, F. Q.}, Some remarks on the accuracy of a discontinuous Galerkin method, 407-412 [Zbl 0946.65083] \textit{Sardella, Mirko}, Coupling continuous and discontinuous techniques: An adaptive approach, 413-418 [Zbl 0948.65126] \textit{Schwanenberg, Dirk; Köngeter, Jürgen}, A discontinuous Galerkin method for the shallow water equations with source terms., 419-429 [Zbl 1041.76512] \textit{Sherwin, Spencer}, Dispersion analysis of the continuous and discontinuous Galerkin formulations, 425-431 [Zbl 0946.65084] \textit{Swann, Howard}, The cell discretization algorithm; An overview, 433-438 [Zbl 0946.65108] \textit{van der Ven, H.; van der Vegt, J. J. W.}, Accuracy, resolution, and computational complexity of a discontinuous Galerkin finite element method., 439-444 [Zbl 1041.76546] \textit{Wang, Hong}, An ELLAM scheme for porous medium flows., 445-450 [Zbl 1041.76561] \textit{Warburton, Tim}, Application of the discontinuous Galerkin method to Maxwell's equations using unstructured polymorphic \(hp\)-finite elements, 451-458 [Zbl 0957.78011] \textit{Yin, Lin; Acharya, Amit; Sobh, Nahil; Haber, Robert B.; Tortorelli, Daniel A.}, A space-time discontinuous Galerkin method for elastodynamic analysis., 459-464 [Zbl 1041.74553] \textit{Zhang, Zhimin}, Nonconforming, enhanced strain, and mixed finite element methods -- a unified approach., 465-470 [Zbl 1041.74554]
scientific article; zbMATH DE number 1433406