Analytical gradients and Hessian for low-thrust rendezvous Δv enable efficient nonlinear programming of multi-asteroid trajectories.
Learning sparse nonlinear dynamics via mixed-integer optimization
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A data-driven stochastic differential equation for tropical cyclone intensification is inferred from IBTrACS and ERA5 data, producing synthetic storms whose statistics and nonlinear dynamics match observations and a leading physics-based model.
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Nonlinear Programming of Low-Thrust Multi-Rendezvous Trajectories Using Analytical Hessian
Analytical gradients and Hessian for low-thrust rendezvous Δv enable efficient nonlinear programming of multi-asteroid trajectories.
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Learning a Stochastic Differential Equation Model of Tropical Cyclone Intensification from Reanalysis and Observational Data
A data-driven stochastic differential equation for tropical cyclone intensification is inferred from IBTrACS and ERA5 data, producing synthetic storms whose statistics and nonlinear dynamics match observations and a leading physics-based model.