Languages
Benner, Peter.
Overview
Works: | 3 works in 4 publications in 1 languages |
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Titles
Model reduction of complex dynamical systems
by:
Benner, Peter.; SpringerLink (Online service); MODRED (Workshop) (2019 :)
(Electronic resources)
Numerical algebra, matrix theory, differential-algebraic equations and control theory = festschrift in honor of Volker Mehrmann /
by:
Benner, Peter.; SpringerLink (Online service)
(Electronic resources)
Large-scale networks in engineering and life sciences
by:
Benner, Peter.; SpringerLink (Online service)
(Electronic resources)
Model reduction for circuit simulation
by:
Benner, Peter.; Hinze, Michael.; Ter Maten, E. Jan W.; SpringerLink (Online service)
(Electronic resources)
Model reduction of parametrized systems
by:
Benner, Peter.; SpringerLink (Online service)
(Electronic resources)
Dimension Reduction of Large-Scale Systems = Proceedings of a Workshop held in Oberwolfach, Germany, October 19-25, 2003 /
by:
Benner, Peter.; Mehrmann, Volker.; Sorensen, Danny C.; SpringerLink (Online service)
(Language materials, printed)
Subjects
Integrated circuits- Very large scale integration
Appl.Mathematics/Computational Methods of Engineering.
Large scale systems.
Matrices.
Numerical Analysis.
Applications of Mathematics.
Differential-algebraic equations.
Computational complexity.
System theory
Coupled problems (Complex systems)
Mathematics.
Ordinary Differential Equations.
Dynamics
Vibration, Dynamical Systems, Control.
Computational Science and Engineering.
Integrated circuits- Computer simulation.
Integrated circuits- Design and construction.
Circuits and Systems.
Engineering- Computer networks.
Linear and Multilinear Algebras, Matrix Theory.
Numeric Computing.
Mathematical and Computational Engineering.
Continuum Mechanics and Mechanics of Materials.
Dynamical Systems and Ergodic Theory.
Computational Mathematics and Numerical Analysis.
Systems Theory, Control.
Partial Differential Equations.
Optimization.
Engineering.
Life sciences- Computer networks.
Mathematical models.
Large scale systems
Control theory.
Mathematical optimization.