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Michael D. Graham
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2020 – today
- 2024
- [i15]Andrew J. Fox, Michael D. Graham:
Data-driven low-dimensional model of a sedimenting flexible fiber. CoRR abs/2405.10442 (2024) - [i14]Jake Buzhardt, C. Ricardo Constante-Amores, Michael D. Graham:
On the relationship between Koopman operator approximations and neural ordinary differential equations for data-driven time-evolution predictions. CoRR abs/2411.12940 (2024) - 2023
- [j4]Alec J. Linot
, Joshua W. Burby, Qi Tang
, Prasanna Balaprakash, Michael D. Graham, Romit Maulik:
Stabilized neural ordinary differential equations for long-time forecasting of dynamical systems. J. Comput. Phys. 474: 111838 (2023) - [i13]Alec J. Linot, Michael D. Graham:
Dynamics of a data-driven low-dimensional model of turbulent minimal Couette flow. CoRR abs/2301.04638 (2023) - [i12]Alec J. Linot, Kevin Zeng, Michael D. Graham:
Turbulence control in plane Couette flow using low-dimensional neural ODE-based models and deep reinforcement learning. CoRR abs/2301.12098 (2023) - [i11]Kevin Zeng, Michael D. Graham:
Autoencoders for discovering manifold dimension and coordinates in data from complex dynamical systems. CoRR abs/2305.01090 (2023) - [i10]C. Ricardo Constante-Amores, Alec J. Linot, Michael D. Graham:
Enhancing Predictive Capabilities in Data-Driven Dynamical Modeling with Automatic Differentiation: Koopman and Neural ODE Approaches. CoRR abs/2310.06790 (2023) - [i9]Carlos E. Pérez De Jesús, Alec J. Linot, Michael D. Graham:
Building symmetries into data-driven manifold dynamics models for complex flows. CoRR abs/2312.10235 (2023) - 2022
- [j3]Daniel Floryan
, Michael D. Graham
:
Data-driven discovery of intrinsic dynamics. Nat. Mac. Intell. 4(12): 1113-1120 (2022) - [i8]Alec J. Linot, Joshua W. Burby, Qi Tang
, Prasanna Balaprakash, Michael D. Graham, Romit Maulik:
Stabilized Neural Ordinary Differential Equations for Long-Time Forecasting of Dynamical Systems. CoRR abs/2203.15706 (2022) - [i7]Kevin Zeng, Alec J. Linot, Michael D. Graham:
Data-driven control of spatiotemporal chaos with reduced-order neural ODE-based models and reinforcement learning. CoRR abs/2205.00579 (2022) - [i6]Carlos E. Pérez De Jesús, Michael D. Graham:
Data-driven low-dimensional dynamic model of Kolmogorov flow. CoRR abs/2210.16708 (2022) - [i5]Charles D. Young, Michael D. Graham:
Deep learning delay coordinate dynamics for chaotic attractors from partial observable data. CoRR abs/2211.11061 (2022) - 2021
- [i4]Kevin Zeng, Michael D. Graham:
Symmetry reduction for deep reinforcement learning active control of chaotic spatiotemporal dynamics. CoRR abs/2104.05437 (2021) - [i3]Daniel Floryan, Michael D. Graham:
Charts and atlases for nonlinear data-driven models of dynamics on manifolds. CoRR abs/2108.05928 (2021) - [i2]Alec J. Linot, Michael D. Graham:
Data-Driven Reduced-Order Modeling of Spatiotemporal Chaos with Neural Ordinary Differential Equations. CoRR abs/2109.00060 (2021) - 2020
- [j2]Rishav Agrawal
, Henry C.-H. Ng, Ethan A. Davis
, Jae Sung Park
, Michael D. Graham
, David J. C. Dennis
, Robert J. Poole
:
Low- and High-Drag Intermittencies in Turbulent Channel Flows. Entropy 22(10): 1126 (2020) - [i1]Alec J. Linot, Michael D. Graham:
Deep learning to discover and predict dynamics on an inertial manifold. CoRR abs/2001.04263 (2020)
2010 – 2019
- 2012
- [j1]Amit Kumar, Michael D. Graham
:
Accelerated boundary integral method for multiphase flow in non-periodic geometries. J. Comput. Phys. 231(20): 6682-6713 (2012)
Coauthor Index
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