Optimal control problem for Lengyel–Epstein model with obstacles and state constraints
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Publication:4968040
DOI10.15388/NA.2016.1.2zbMath1418.49006MaRDI QIDQ4968040
Publication date: 12 July 2019
Published in: Nonlinear Analysis: Modelling and Control (Search for Journal in Brave)
Related Items (4)
Optimal control problem for the Cahn-Hilliard/Allen-Cahn equation with state constraint ⋮ On the asymptotic stability of the time-fractional Lengyel-Epstein system ⋮ Optimal distributed control for a new mechanochemical model in biological patterns ⋮ The Lengyel–Epstein Reaction Diffusion System
Cites Work
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- Optimal control problem for Allen-Cahn type equation associated with total variation energy
- A product formula approach to a nonhomogeneous boundary optimal control problem governed by nonlinear phase-field transition system. II: Lie-Trotter product formula
- Optimal control problem for viscous Cahn-Hilliard equation
- Optimal control for an adsorbate-induced phase transition model
- Gobal existence for a thermodynamically consistent model of phase field type
- Optimal control problems governed by some semilinear parabolic equations.
- Local controllability of the phase field system
- Analysis and control of nonlinear infinite dimensional systems
- Distributed optimal control of a nonstandard system of phase field equations
- Optimal control of the convective Cahn–Hilliard equation
- Distributed Optimal Control of the Cahn–Hilliard System Including the Case of a Double-Obstacle Homogeneous Free Energy Density
- State-Constrained Optimal Control for the Phase-Field Transition System
- A nonlinear evolution problem describing multi-component phase changes with dissipation
- Optimal boundary controls for a phase field model
- Optimal Controls of 3-Dimensional Navier--Stokes Equations with State Constraints
- Optimal control of Keller-Segel equations
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