Rüdiger Weiner

According to our database, Rüdiger Weiner authored at least 38 papers between 1982 and 2021.

Collaborative distances:

• Dijkstra number of five.
• Erdős number of four.

2021

Super-convergent implicit-explicit Peer methods with variable step sizes.

Moritz Schneider, Jens Lang, Rüdiger Weiner

J. Comput. Appl. Math., 2021

A comparison of one-step and two-step W-methods and peer methods with approximate matrix factorization.

Marcel Klinge, Domingo Hernández-Abreu, Rüdiger Weiner

J. Comput. Appl. Math., 2021

Numerical Solution of Differential and Differential-Algebraic Equations. Selected Papers from NUMDIFF-15.

Martin Arnold, Helmut Podhaisky, Rüdiger Weiner, Elena Celledoni, Jason Frank, Jens Lang

J. Comput. Appl. Math., 2021

2018

Strong Stability Preserving Explicit Peer Methods for Discontinuous Galerkin Discretizations.

Marcel Klinge, Rüdiger Weiner

J. Sci. Comput., 2018

Doubly quasi-consistent fixed-stepsize numerical integration of stiff ordinary differential equations with implicit two-step peer methods.

Gennady Y. Kulikov, Rüdiger Weiner

J. Comput. Appl. Math., 2018

2017

New third- and fourth-order singly diagonally implicit two-step peer triples with local and global error controls for solving stiff ordinary differential equations.

Rüdiger Weiner, Gennady Y. Kulikov, Steffen Beck, Jürgen Bruder

J. Comput. Appl. Math., 2017

A class of implicit peer methods for stiff systems.

Behnam Soleimani, Rüdiger Weiner

J. Comput. Appl. Math., 2017

Efficient A-stable peer two-step methods.

Bernhard A. Schmitt, Rüdiger Weiner

J. Comput. Appl. Math., 2017

Preface.

Martin Arnold, Helmut Podhaisky, Rüdiger Weiner, Jason Frank, Willem Hundsdorfer

J. Comput. Appl. Math., 2017

2016

Strong stability preserving explicit peer methods.

Zoltán Horváth, Helmut Podhaisky, Rüdiger Weiner

J. Comput. Appl. Math., 2016

A family of three-stage third order AMF-W-methods for the time integration of advection diffusion reaction PDEs.

Severiano González-Pinto, Domingo Hernández-Abreu, Severiano Pérez-Rodríguez, Rüdiger Weiner

Appl. Math. Comput., 2016

2015

A Singly Diagonally Implicit Two-Step Peer Triple with Global Error Control for Stiff Ordinary Differential Equations.

Gennady Yu. Kulikov, Rüdiger Weiner

SIAM J. Sci. Comput., 2015

2014

Local and global error estimation and control within explicit two-step peer triples.

Rüdiger Weiner, Gennady Y. Kulikov

J. Comput. Appl. Math., 2014

Stability and consistency of discrete adjoint implicit peer methods.

Dirk Schröder, Jens Lang, Rüdiger Weiner

J. Comput. Appl. Math., 2014

A comparison of AMF- and Krylov-methods in Matlab for large stiff ODE systems.

Steffen Beck, Severiano González-Pinto, S. Pérez-Rodríguez, Rüdiger Weiner

J. Comput. Appl. Math., 2014

2011

Partially implicit peer methods for the compressible Euler equations.

Stefan Jebens, Oswald Knoth, Rüdiger Weiner

J. Comput. Phys., 2011

Global error estimation and control in linearly-implicit parallel two-step peer W-methods.

Gennady Y. Kulikov, Rüdiger Weiner

J. Comput. Appl. Math., 2011

2010

Variable-Stepsize Interpolating Explicit Parallel Peer Methods with Inherent Global Error Control.

Gennady Y. Kulikov, Rüdiger Weiner

SIAM J. Sci. Comput., 2010

Parallel start for explicit parallel two-step peer methods.

Bernhard A. Schmitt, Rüdiger Weiner

Numer. Algorithms, 2010

Preface.

John C. Butcher, Zdzislaw Jackiewicz, Helmut Podhaisky, Rüdiger Weiner

Numer. Algorithms, 2010

Doubly quasi-consistent parallel explicit peer methods with built-in global error estimation.

Gennady Y. Kulikov, Rüdiger Weiner

J. Comput. Appl. Math., 2010

2008

Explicit two-step peer methods.

Rüdiger Weiner, Katja Biermann, Bernhard A. Schmitt, Helmut Podhaisky

Comput. Math. Appl., 2008

Explicit multi-step peer methods for special second-order differential equations.

Stefan Jebens, Rüdiger Weiner, Helmut Podhaisky, Bernhard A. Schmitt

Appl. Math. Comput., 2008

2006

Mathematical modeling of fracture healing in mice: comparison between experimental data and numerical simulation results.

Liesbet Geris, Alf Gerisch, Christa Maes, Geert Carmeliet, Rüdiger Weiner, Jos Vander Sloten, Hans Van Oosterwyck

Medical Biol. Eng. Comput., 2006

2004

Parallel Two-Step W-Methods with Peer Variables.

Bernhard A. Schmitt, Rüdiger Weiner

SIAM J. Numer. Anal., 2004

2001

Parallel Two-Step W-Methods on Singular Perturbation Problems.

Rüdiger Weiner, Bernhard A. Schmitt, Helmut Podhaisky

Proceedings of the Parallel Processing and Applied Mathematics, 2001

1999

Runge-Kutta-Nyström-type parallel block predictor-corrector methods.

Nguyen Huu Cong, Karl Strehmel, Rüdiger Weiner, Helmut Podhaisky

Adv. Comput. Math., 1999

A Class of Explicit Two-Step Runge-Kutta Methods with Enlarged Stability Regions for Parallel Computers.

Helmut Podhaisky, Rüdiger Weiner

Proceedings of the Parallel Computation, 1999

1998

Order Results for Krylov-W-Methods.

Rüdiger Weiner, Bernhard A. Schmitt

Computing, 1998

1996

A Note on Stability Investigations for Rosenbrock-Type Methods for Quasilinear-Implicit Differential Equations.

M. Buettner, Rüdiger Weiner, Karl Strehmel

Computing, 1996

1988

A type insensitive code for delay differential equations basing on adaptive and explicit Runge-Kutta interpolation methods.

Rüdiger Weiner, Karl Strehmel

Computing, 1988

A study of<i>B</i>-convergence of linearly implicit Runge-Kutta methods.

Karl Strehmel, Rüdiger Weiner, I. Dannehl

Computing, 1988

1986

On the numerical integration of second-order initial value problems with a periodic forcing function.

P. J. van der Houwen, Ben P. Sommeijer, Karl Strehmel, Rüdiger Weiner

Computing, 1986

1985

Nichtlineare Stabilität und Phasenuntersuchung adaptiver Nyström-Runge-Kutta-Methoden.

Karl Strehmel, Rüdiger Weiner

Computing, 1985

1984

Lokale Fehlerschätzung mittels modifizierter Richardson-Extrapolation in linear impliziten Einschrittverfahren.

Karl Strehmel, Rüdiger Weiner

Computing, 1984

1983

Nonlinear contractivity of a class of semi-implicit multistep methods.

Karl Strehmel, Rüdiger Weiner

Computing, 1983

Adaptive Nyström-Runge-Kutta-Methoden für gewöhnliche Differentialgleichungssysteme zweiter Ordnung.

Karl Strehmel, Rüdiger Weiner

Computing, 1983

1982

Behandlung steifer Anfangswertprobleme gewöhnlicher Differentialgleichungen mit adaptiven Runge-Kutta-Methoden.

Karl Strehmel, Rüdiger Weiner

Computing, 1982