Meshfree methods for partial differential equations. International workshop, Univ. Bonn, Germany, September 11--14, 2001
The articles of this volume will be reviewed individually. Indexed articles: \textit{Babuška, I.; Banerjee, U.; Osborn, J. E.}, Meshless and generalized finite element methods: A survey of some major results, 1-20 [Zbl 1012.65119] \textit{Behrens, Jörn; Iske, Armin; Käser, Martin}, Adaptive meshfree method of backward characteristics for nonlinear transport equations, 21-36 [Zbl 1012.65096] \textit{Belytschko, Ted; Ventura, Giulio; Xu, Jingxiao}, New methods for discontinuity and crack modeling in EFG., 37-50 [Zbl 1036.74049] \textit{Børve, Steinar; Omang, Marianne; Trulsen, Jan}, SPH simulations of MHD shocks using a piecewise constant smoothing length profile. (With color plate 1, p. 461)., 51-62, 461 [Zbl 1090.76567] \textit{Boztosun, Ismail; Charafi, Abdellatif; Boztosun, Dervis}, On the numerical solution of linear advection-diffusion equation using compactly supported radial basis functions, 63-73 [Zbl 1012.65101] \textit{Chen, Wen}, New RBF collocation methods and kernel RBF with applications, 75-86 [Zbl 1016.65094] \textit{Dilts, Gary A.; Haque, Aamer; Wallin, John}, Tuned local regression estimators for the numerical solution of differential equations, 87-104 [Zbl 1014.65108] \textit{Fasshauer, Gregory E.}, Approximate moving least-squares approximation with compactly supported radial weights, 105-116 [Zbl 1014.65014] \textit{Fernández-Méndez, Sonia; Huerta, Antonio}, Coupling finite elements and particles for adaptivity: An application to consistently stabilized convection-diffusion, 117-129 [Zbl 1012.65120] \textit{Frank, Jason; Gottwald, Georg; Reich, Sebastian}, A Hamiltonian particle-mesh method for the rotating shallow-water equations. (With color plates 2-4, p. 461-462)., 131-142, 461-462 [Zbl 1062.76045] \textit{Gáspár, Csaba}, Fast multi-level meshless methods based on the implicit use of radial basis functions, 143-160 [Zbl 1012.65127] \textit{Griebel, Michael; Schweitzer, Marc Alexander}, A particle-parition of unity method. IV: Parallelization. (With color plate 5, p. 463), 161-192, 463 [Zbl 1016.65100] \textit{Han, Weimin; Meng, Xueping}, Some studies of the reproducing kernel particle method., 193-210 [Zbl 1090.65543] \textit{Hietel, Dietmar; Keck, Rainer}, Consistency by coefficient-correction in the finite-volume-particle method, 211-221 [Zbl 1012.65094] \textit{Junk, Michael}, Do finite volume methods need an mesh? (With color plates 6-8, p. 463-464), 223-238, 463-464 [Zbl 1015.65040] \textit{Kuhnert, Jörg}, An upwind finite pointset method (FPM) for compressible Euler and Navier-Stokes equations., 239-249 [Zbl 1090.76565] \textit{Lu, Hongsheng; Chen, Jiun-Shyan}, Adaptive Galerkin particle method., 251-265 [Zbl 1090.65547] \textit{Luo, Yunhua; Häussler-Combe, Ulrich}, An adaptivity procedure based on the gradient of strain energy density and its application in meshless methods, 267-279 [Zbl 1012.65121] \textit{Monaghan, Joseph J.}, New developments in smoothed particle hydrodynamics., 281-290 [Zbl 1090.76568] \textit{Morris, Joseph; Glenn, Lew; Blair, Stephen}, The distinct element method -- application to structures in jointed rock. (With color plate 9, p. 464)., 291-306, 464 [Zbl 1090.74700] \textit{Muravin, Boris; Turkel, Eli}, Advance diffraction method as a tool for solution of complex non-convex boundary problems -- implentation and practical application., 307-317 [Zbl 1090.74701] \textit{Nugrahani, Endar H.; Rjasanow, Sergei}, On the stochastic weighted particle method, 319-326 [Zbl 1012.82020] \textit{Rabczuk, Timon; Eibl, Josef; Stempniewski, Lothar}, The SPH/MLSPH method for the simulation of high velocity concrete fragmentation., 327-338 [Zbl 1090.74702] \textit{Randles, Philip W.; Petschek, Albert G.; Libersky, Larry D.; Dyka, Carl T.}, Stability of DPD and SPH., 339-357 [Zbl 1090.76569] \textit{Tian, Rong; Luan, Maotian; Yang, Qing}, A new meshless method -- finite-cover based element free method., 359-371 [Zbl 1090.74704] \textit{Tiwari, Sudarshan; Kuhnert, Jörg}, Finite pointset method based on the projection method for simulations of the incompressible Navier-Stokes equations., 373-387 [Zbl 1090.76566] \textit{Wallin, John F.; Haque, Aamer}, LPRH -- local polynomial regression hydrodynamics., 389-400 [Zbl 1090.76558] \textit{Xu, Jinchao; Zikatanov, Ludmil T.}, On multigrid methods for generalized finite element methods, 401-418 [Zbl 1012.65131] \textit{Yserentant, Harry}, The convergence of the finite mass method for flows in given force and velocity fields., 419-440 [Zbl 1090.76056] \textit{Zhang, Lucy T.; Liu, Wing K.; Li, Shao F.; Qian, Dong; Hao, Su}, Survey of multi-scale meshfree particle methods. (With color plates 10-12, p. 465-468), 441-457, 465-468 [Zbl 1090.76570]
scientific article; zbMATH DE number 1821132