Recent developments in empirical dynamic modelling
Ecosystems are complex and sparsely observed making inference and prediction
challenging. Empirical dynamic modelling (EDM) circumvents the need for a parametric …
challenging. Empirical dynamic modelling (EDM) circumvents the need for a parametric …
[LIBRO][B] Control systems and reinforcement learning
S Meyn - 2022 - books.google.com
A high school student can create deep Q-learning code to control her robot, without any
understanding of the meaning of'deep'or'Q', or why the code sometimes fails. This book is …
understanding of the meaning of'deep'or'Q', or why the code sometimes fails. This book is …
[LIBRO][B] Moments, positive polynomials and their applications
JB Lasserre - 2009 - books.google.com
Many important applications in global optimization, algebra, probability and statistics,
applied mathematics, control theory, financial mathematics, inverse problems, etc. can be …
applied mathematics, control theory, financial mathematics, inverse problems, etc. can be …
Nonlinear optimal control via occupation measures and LMI-relaxations
We consider the class of nonlinear optimal control problems (OCPs) with polynomial data,
ie, the differential equation, state and control constraints, and cost are all described by …
ie, the differential equation, state and control constraints, and cost are all described by …
Information theoretical analysis of quantum optimal control
We study the relations between classical information and the feasibility of accurate
manipulation of quantum system dynamics. We show that if an efficient classical …
manipulation of quantum system dynamics. We show that if an efficient classical …
Semi-algebraic approximation using Christoffel–Darboux kernel
We provide a new method to approximate a (possibly discontinuous) function using
Christoffel–Darboux kernels. Our knowledge about the unknown multivariate function is in …
Christoffel–Darboux kernels. Our knowledge about the unknown multivariate function is in …
Linear programming approach to deterministic infinite horizon optimal control problems with discounting
We investigate relationships between the deterministic infinite time horizon optimal control
problem with discounting, in which the state trajectories remain in a given compact set Y …
problem with discounting, in which the state trajectories remain in a given compact set Y …
A convex approach to data-driven optimal control via Perron–Frobenius and Koopman operators
This article is about the data-driven computation of optimal control for a class of control affine
deterministic nonlinear systems. We assume that the control dynamical system model is not …
deterministic nonlinear systems. We assume that the control dynamical system model is not …
Bounding extreme events in nonlinear dynamics using convex optimization
We study a convex optimization framework for bounding extreme events in nonlinear
dynamical systems governed by ordinary or partial differential equations (ODEs or PDEs) …
dynamical systems governed by ordinary or partial differential equations (ODEs or PDEs) …
Nonlinear stabilization via control Lyapunov measure
This paper is concerned with computational methods for Lyapunov-based stabilization of an
attractor set of a nonlinear dynamical system. Based upon a stochastic representation of …
attractor set of a nonlinear dynamical system. Based upon a stochastic representation of …