Sitemap

• by Working Package
• by Date
• by Code
• by Equation

---

MATLAB-CasADi

• Control of reaction-diffusion under state constraints - Heterogeneous setting: Gene-flow.
• Control of reaction-diffusion under state constraints - Numerical exploration of controls
• Control of reaction-diffusion under state constraints - Application of the staircase method
• Control of reaction-diffusion under state constraints - Barriers
• Control of reaction-diffusion under state constraints
• Optimal Control of the Fokker-Planck Equation with CasADi
• Optimal Control Problem with CasADi on null-controllability of the network system
• Numerical simulation of nonlinear Population Dynamics Structuring by age and Spatial diffusion

DyCon Toolbox

• The Optimal control on the Kuramoto adaptative coupling model with DyCon Toolbox
• Simultaneous Control with DyCon Toolbox
• Control for a semilinear heat equation and analogies with a collective behavior model
• Stabilization of a double pendulum on a cart with DyCon Toolbox
• Simulation of Fractional Heat Equation

MATLAB

• Points of Interest Extraction and Prediction of Next Locations
• Averaged dynamics and control for heat equations with random diffusion
• Moving control strategy for memory-type equations
• Stochastic optimization for simultaneous control
• Synchronized Oscillators
• Inverse problem for Hamilton-Jacobi equations
• An eulerian-lagrangian scheme for the problem of the inverse design of hyperbolic transport equations
• Inverse design for the one-dimensional Burgers equation
• Touchdown localization for the MEMS problem with variable dielectric permittivity
• Rotors imbalance suppression by optimal control
• Propagation of one and two-dimensional discrete waves under finite difference approximation
• Sparse sources identification through adjoint localization algorithm
• Controllability of a Class of Infinite Dimensional Systems with Age Structure
• Finite Element approximation of the one-dimensional fractional Laplacian
• A numerical method for solving an age structured virus model
• Riccati theory in LQ optimization with time-varying target
• A reaction-diffusion equation with delay
• The Dirichlet-Neumann iteration for two coupled heterogeneous heat equations
• An introduction to the moment method for optimal control problems for polynomial ODEs
• Optimal control for inverted pendulum
• Two Grids Filter Method for RPS Semi-Discretization
• The control on the Kuramoto model by handling one oscillator
• LQR controller for stabilizing the linear population dynamics model
• Coupled transport equations and LQR control
• Stabilization of a collective behavior model
• LQR optimal control design for a coupled PDE-ODE system.
• Optimal control of a graph evolving in discrete time
• Optimal Shape Design for Poisson Equation in Matlab
• WKB expansion for a fractional Schrödinger equation with applications to controllability
• Averaged Control
• Wave Control
• Turnpike property for functionals involving $L^1$−norm
• Radial Basis Functions Interpolation
• LQR control of a fractional reaction diffusion equation

AMPL Ipopt

• Controllability of the one-dimensional fractional heat equation under positivity constraints
• Optimal strategies for guidance-by-repulsion model with IpOpt and AMPL
• Control of the semi-discrete 1D heat equation under nonnegative control constraint
• Solving an optimal control problem arisen in ecology with AMPL
• IpOpt and AMPL use to solve time optimal control problems

Open Foam

• Optimal Shape Design for Poisson Equation in OpenFOAM
• Interior Control of the Poisson Equation with the Conjugate Gradient Method in OpenFOAM
• Optimal Shape Design in External Flow
• Interior Control of the Heat Equation with the Steepest Descent Method and OpenFOAM
• Interior Control of the Poisson Equation with the Steepest Descent Method in OpenFOAM
• Optimal Control of the Poisson Equation with OpenFOAM

fenics

python

• Opening the black box of Deep Learning
• Q-learning for finite-dimensional problems
• The interplay of control and deep learning
• POD and DMD Reduced Order Models for a 2D Burgers Equation
• Analysis, numerics and control for the obstacle problem