J. Rieger

发表

A linear programming approach to approximating infinite time reachable sets of strictly stable linear control systems

Andreas T. Ernst, L. Grüne, J. Rieger, 2019 .

A linear programming approach to approximating the infinite time reachable set of strictly stable linear control systems

Andreas T. Ernst, L. Grune, J. Rieger, 2019, Journal of Global Optimization.

Non-convex systems of sets for numerical analysis

J. Rieger, 2013, Computing.

On the solvability of relaxed one-sided Lipschitz inclusions in Hilbert spaces

J. Rieger, T. Weth, 2015, 1501.00380.

Shadowing and numerical analysis of set-valued dynamical systems

J. Rieger, 2009 .

A reinterpretation of set differential equations as differential equations in a Banach space

M. Rasmussen, K. Webster, J. Rieger, 2015, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Galerkin finite element methods for semilinear elliptic differential inclusions

W. Beyn, J. Rieger, 2012 .

Discretizations of Linear Elliptic Partial Differential Inclusions

J. Rieger, 2011 .

A C∞ density theorem for differential inclusions with Lipschitz continuous right-hand sides

J. Rieger, 2010 .

Semilinear parabolic differential inclusions with one-sided Lipschitz nonlinearities

W. Beyn, E. Emmrich, J. Rieger, 2017, 1710.10591.

A set-valued implicit function theorem under relaxed one-sided Lipschitz conditions.

W. Beyn, J. Rieger, 2010 .

A Galerkin approach to optimization in the space of convex and compact subsets of $\R^d$

J. Rieger, 2017, 1711.10106.

A Galerkin approach to optimization in the space of convex and compact subsets of Rd\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \beg

J. Rieger, 2020, Journal of Global Optimization.

Robust boundary tracking for reachable sets of nonlinear differential inclusions

J. Rieger, 2014, Foundations of Computational Mathematics.

Provably convergent implementations of the subdivision algorithm for the computation of invariant objects

Janosch Rieger, J. Rieger, 2017, Numerische Mathematik.

Provably convergent implementations of the subdivision algorithm for the computation of invariant objects

J. Rieger, 2018, Numerische Mathematik.

Implementing Galerkin Finite Element Methods for Semilinear Elliptic Differential Inclusions

Janosch Rieger, J. Rieger, 2012, Comput. Methods Appl. Math..

The implicit Euler scheme for one-sided Lipschitz differential inclusions

Janosch Rieger, W. Beyn, J. Rieger, 2010 .

Numerical fixed grid methods for differential inclusions

Wolf-Jürgen Beyn, Janosch Rieger, W. Beyn, 2007, Computing.

Approximation of reachable sets using optimal control and support vector machines

Janosch Rieger, Martin Rasmussen, Kevin N. Webster, 2014, J. Comput. Appl. Math..

Semi-Implicit Euler Schemes for Ordinary Differential Inclusions

Janosch Rieger, J. Rieger, 2013, SIAM J. Numer. Anal..

Towards optimal space-time discretization for reachable sets of nonlinear control systems

J. Rieger, Kyria Wawryk, 2023, Journal of Computational Dynamics.

Shadowing and the Viability Kernel Algorithm

Janosch Rieger, J. Rieger, 2009 .