SpezialForschungsBereich SFB F013: Publication Lists

Publications of the Project F1306

TechRepMisc

September 27, 2008

Bibliography

1: T. Apel, S. Nicaise, and J. Schöberl.
Crouzeix-Raviart type finite elements on anisotropic meshes.
Technical Report 99-10, TU Chemnitz, SFB 393, 1999.
2: T. Apel and J. Schöberl.
Multigrid methods for anisotropic edge refinement.
Technical Report 00-19, SFB Report, 2000.
3: M. Brokate, C. Carstensen, and J. Valdman.
A quasi-static boundary value problem in multi-surface elastoplasticity: Part 1 - Analysis.
SFB Report 03-16, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2003.
4: M. Brokate, C. Carstensen, and J. Valdman.
A quasi-static boundary value problem in multi-surface elastoplasticity: Part 2 - Numerical solution.
Technical Report 2004-11, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2004.
5: C. Carstensen, A. Orlando, and J. Valdman.
A convergent adaptive finite element method for the primal problem of elastoplasticity.
Technical Report 2005-12, Institute of Mathematics, Humboldt-Universität zu Berlin, 2005.
6: Z. Dostál and J. Schöberl.
Minimizing quadratic functions over non-negative cone with the rate of convergence and finite termination.
Technical report, Department of Applied Mathematics, Univ. Ostrava CZ, 2003.
7: C. C. Douglas, G. Haase, and M. Iskandarani.
An additive Schwarz preconditioner for the spectral element ocean model formulation of the shallow water equations.
Technical Report 01-22, SFB F013, June 2001.
8: P. G. Gruber and J. Valdman.
Solution of elastoplastic problems based on the Moreau-Yosida Theorem.
SFB Report 2006-05, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2006.
9: P. G. Gruber and J. Valdman.
Newton-like solver for elastoplastic problems with hardening and its local super-linear convergence.
Technical report, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2007.
10: G. Haase.
Algebraic multigrid with local support.
SFB-Report 99-29, University Linz, SFB F013, Dec. 1999.
11: G. Haase.
A parallel AMG for overlapping and non-overlapping domain decomposition.
SFB-Report 99-05, University Linz, SFB F013, June 1999.
12: G. Haase, M. Kuhn, and U. Langer.
Parallel multigrid 3D maxwell solvers.
SFB-Report 99-23, University Linz, SFB F013, Dec. 1999.
13: G. Haase, M. Kuhn, and S. Reitzinger.
Parallel AMG on distributed memory computers.
SFB Report 00-16, Johannes Kepler University Linz, SFB F013, 2000.
14: G. Haase, U. Langer, S. Reitzinger, and J. Schöberl.
A general approach to Algebraic Multigrid methods.
SFB Report 00-33, Johannes Kepler University, 2000.
15: A. Hofinger and J. Valdman.
Numerical solution of the two-yield elastoplastic minimization problem.
SFB Report 2006-18, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2006.
16: B. Kaltenbacher, M. Kaltenbacher, and S. Reitzinger.
Identification of nonlinear B-H curves based on magnetic field computations and multigrid methods for ill-posed problems.
SFB-Report 01-17, SFB F013, University of Linz, May 2001.
17: B. Kaltenbacher and J. Schöberl.
A saddle point variational formulation for projection-regularized parameter identification.
Technical Report 00-13, SFB Report, 2000.
18: M. Kaltenbacher and S. Reitzinger.
Algebraic multigrid for static nonlinear 3D electromagnetic field computations.
Technical Report 00-07, SFB F013, 2000.
19: J. Kienesberger.
Multigrid preconditioned solvers for some elasto-plastic problems.
SFB Report 03-15, Johannes Kepler University Linz, SFB ``Numerical and Symbolic Scientific Computing'', 2003.
20: J. Kienesberger and J. Valdman.
Computational plasticity.
Poster, SFB-Conference on ``Numerical and Symbolic Scientific Computing'', June 2003.
21: M. Kuhn, U. Langer, and J. Schöberl.
Scientific computing tools for 3D magnetic field problems.
SFB-Report 99-13, Johannes Kepler University Linz, August 1999.
22: U. Langer, A. Pohoata, and O. Steinbach.
Dual-primal boundary element tearing and interconnecting methods.
Technical Report Bericht 2005/6, Technische Universität Graz, Institut für Mathematik D, 2005.
23: E. Radmoser, O. Scherzer, and J. Schöberl.
A cascadic algorithm for bounded variation regularization.
Technical Report 00-23, SFB ``Numerical and Symbolic Scientific Computing'', 2000.
24: S. Reitzinger.
Algebraic multigrid and element preconditioning I.
SFB Report 98-15, Special Research Program SFB F013, 1998.
25: S. Reitzinger.
Algebraic multigrid and element preconditioning II.
Technical Report 99-18, Johannes Kepler Universität Linz, Institut für Mathematik, 1999.
26: S. Reitzinger and J. Schöberl.
Algebraic multigrid for edge elements.
Technical Report 00-15, SFB Report, 2000.
27: S. Repin and J. Valdman.
Functional a posteriori error estimates for problems with nonlinear boundary conditions.
Technical Report 2006-25, Johannes Radon Institute for computational and applied mathematics (RICAM), 2006.
28: M. Schinnerl and J. Schöberl.
Multigrid methods for the 3D simulation of nonlinear magneto-mechanical systems.
SFB-Report 99-30, University Linz, SFB F013, Dec. 1999.
29: J. Schöberl.
Objektorientiertes Finite Element Programm FEPP.
Johannes Kepler Universität Linz, Institut für Mathematik, 1998.
Programmdokumentation via http://nathan.numa.uni-linz.ac.at/Staff/joachim/cpp/doc/index.html.
30: J. Schöberl.
Multigrid methods for a class of parameter dependent problems in primal variables.
Technical Report 99-03, University Linz, SFB013, 1999.
31: J. Schöberl.
Commuting quasi-interpolation operators for mixed finite elements.
Technical Report ISC-01-10-MATH, Texas A $\&$ M University, Institute for Scientific Computation, College Station, Texas, 2001.
32: J. Schöberl.
High order finite elements.
Chemnitzer FEM Symposium, Poster presentation, September 2003.

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SpezialForschungsBereich SFB F013 | Special Research Program of the FWF - Austrian Science Fund