Pages that link to "Item:Q4243575"
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The following pages link to On the Approximation of Complicated Dynamical Behavior (Q4243575):
Displaying 17 items.
- Approximative Policy Iteration for Exit Time Feedback Control Problems Driven by Stochastic Differential Equations using Tensor Train Format (Q5865245) (← links)
- Eigenfunctions of the Perron–Frobenius operator and the finite-time Lyapunov exponents in uniformly hyperbolic area-preserving maps (Q5873973) (← links)
- Optimal Transport for Parameter Identification of Chaotic Dynamics via Invariant Measures (Q5887850) (← links)
- Overcoming the timescale barrier in molecular dynamics: Transfer operators, variational principles and machine learning (Q6047503) (← links)
- Piecewise monotonic maps with a common piecewise constant stationary density (Q6081422) (← links)
- Optimal Reaction Coordinates: Variational Characterization and Sparse Computation (Q6109132) (← links)
- A patch in time saves nine: methods for the identification of localised dynamical behaviour and lifespans of coherent structures (Q6166005) (← links)
- Learning to Forecast Dynamical Systems from Streaming Data (Q6168204) (← links)
- Rigorous data‐driven computation of spectral properties of Koopman operators for dynamical systems (Q6180710) (← links)
- Ensemble forecasts in reproducing kernel Hilbert space family (Q6191535) (← links)
- Propagating uncertainty through system dynamics in reproducing kernel Hilbert space (Q6554937) (← links)
- Decomposing the dynamics of the Lorenz 1963 model using unstable periodic orbits: averages, transitions, and quasi-invariant sets (Q6560601) (← links)
- Maximally predictive states: from partial observations to long timescales (Q6572694) (← links)
- Existence and uniqueness of solutions of the Koopman-von Neumann equation on bounded domains (Q6612272) (← links)
- Representing turbulent statistics with partitions of state space. I: Theory and methodology (Q6629558) (← links)
- EDMD for expanding circle maps and their complex perturbations (Q6657422) (← links)
- Chaotic fields out of equilibrium are observable independent (Q6669484) (← links)
