Controllability of time-varying lumped semilinear systems
Hernán R. Henríquez, Matthieu F. Pinaud
Abstract
In this work we are concerned with the controllability of time-varying lumped control systems governed by a semilinear differential equation. We consider the semilinear system as a perturbation of a linear system. Assuming the underlying linear system is controllable, and the nonlinear forcing function satisfies a boundedness condition which is adapted to the underlying linear system, we show that the semilinear system is also approximately controllable
Create a lesson
Related papers
Models and Algorithms for Reserve Deliverability in Cross-Zonal Balancing Capacity Markets
Mehdi Madani, Zejun Ruan, Anthony Papavasiliou
Bus Fleet Electrification Under Capital Cost and Scheduling Constraints: A Five-Agency Case Study
Hadi Bhidya, Taner Cokyasar, Omer Verbas
Blaschke--Santaló diagram for the volume, the diameter, and the Cheeger constant
Zakaria Fattah
An Inexact Augmented Lagrangian Method for (L0, L1)-Smooth Convex Optimization
Aleksandr Vyguzov, Fedor Stonyakin
On the problem of assigning multiple interceptors over multiple aerial threats
Liang Hong
Interpolation Conditions for Instant Data Consistency with Port-Hamiltonian Structure
Martina Vanelli, Nima Monshizadeh, Julien M. Hendrickx