C
Christian Kuehn
Researcher at Technische Universität München
Publications - 234
Citations - 4186
Christian Kuehn is an academic researcher from Technische Universität München. The author has contributed to research in topics: Dynamical systems theory & Ordinary differential equation. The author has an hindex of 25, co-authored 206 publications receiving 3233 citations. Previous affiliations of Christian Kuehn include Max Planck Society & Cornell University.
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Smoluchowski's discrete coagulation equation with forcing
TL;DR: In this paper, an extension of Smoluchowski's discrete coagulation equation, where particle in-and output takes place, is studied and it is shown that the evolution equation is well-posed for a large class of coagulations kernels and output rates.
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Entry–Exit Functions in Fast–Slow Systems with Intersecting Eigenvalues
TL;DR: In this article , the authors consider a class of fast-slow systems with two fast variables and one slow one, where the linearisation of the fast vector field along a one-dimensional critical manifold has two real eigenvalues which intersect before the accumulated contraction and expansion are balanced along any individual eigendirection.
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Uncertainty Quantification of Bifurcations in Random Ordinary Differential Equations
Kerstin Lux,Christian Kuehn +1 more
TL;DR: In this article, the main question of interest is how uncertainties in system parameters propagate through the possibly highly nonlinear dynamic dynamic equation (DDE) in random ordinary differential equations (RODEs).
Mean field limits of co-evolutionary heterogeneous networks
TL;DR: This work is the first to rigorously address the mean field limit (MFL) of a co-evolutionary network model, which is described by solutions of a generalized Vlasov type equation.
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Random attractors via pathwise mild solutions for stochastic parabolic evolution equations
TL;DR: In this paper, the behavior of stochastic parabolic evolution problems in Banach spaces with additive noise is investigated and the existence of random exponential attractors is proved. But this approach cannot be applied to a family of PDEs with random coefficients via the stationary Ornstein-Uhlenbeck process.