Pages that link to "Item:Q1744890"
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The following pages link to A Fokker-Planck approach to control collective motion (Q1744890):
Displaying 19 items.
- Feedback control of an ensemble of self-propelled particles (Q1618375) (← links)
- A Fokker-Planck control framework for stochastic systems (Q1755915) (← links)
- Two-level difference scheme for the two-dimensional Fokker-Planck equation (Q1998272) (← links)
- Control of collective dynamics with time-varying weights (Q2090158) (← links)
- A Fokker-Planck feedback control framework for optimal personalized therapies in colon cancer-induced angiogenesis (Q2113523) (← links)
- The Pontryagin maximum principle for solving Fokker-Planck optimal control problems (Q2181601) (← links)
- Optimal control of electricity input given an uncertain demand (Q2283300) (← links)
- Sparse reconstruction of log-conductivity in current density impedance tomography (Q2303268) (← links)
- Collective plume tracing: A minimal information approach to collective control (Q3552346) (← links)
- Two-level method for a time-independent Fokker–Planck control problem (Q5031299) (← links)
- Numerical solution to 3D bilinear Fokker–Planck control problem (Q5044146) (← links)
- A new non-linear conjugate gradient algorithm for destructive cure rate model and a simulation study: illustration with negative binomial competing risks (Q5055175) (← links)
- Second-order analysis of Fokker–Planck ensemble optimal control problems (Q5060163) (← links)
- Sparsity-based nonlinear reconstruction of optical parameters in two-photon photoacoustic computed tomography (Q5854066) (← links)
- Mean-Field Optimal Control and Optimality Conditions in the Space of Probability Measures (Q5858100) (← links)
- A robust optimal control framework for controlling aberrant RTK signaling pathways in esophageal cancer (Q6143372) (← links)
- On the estimation of destructive cure rate model: A new study with exponentially weighted Poisson competing risks (Q6149015) (← links)
- On the parameter estimation of Box-Cox transformation cure model (Q6625797) (← links)
- Estimating stresses driving tissue flows using a stokes inverse problem (Q6662584) (← links)