Continuous version of Filippov's theorem for a Sturm-Liouville type differential inclusion.
Continuous -methods for the stochastic pantograph equation.
Continuous-time deadbeat observation problem with application to predictive control of systems with delay
Continuous-time periodic systems in and . Part I: Theoretical aspects
The paper is divided in two parts. In the first part a deep investigation is made on some system theoretical aspects of periodic systems and control, including the notions of and norms, the parametrization of stabilizing controllers, and the existence of periodic solutions to Riccati differential equations and/or inequalities. All these aspects are useful in the second part, where some parametrization and control problems in and are introduced and solved.
Continuum limits of particles interacting via diffusion.
Contractive mappings and periodically perturbed conservative systems
Contractive-like mapping principles in ordered metric spaces and application to ordinary differential equations.
Contractivity in the Numerical Solution of Initial Value Problems.
Contractivity Preserving Explicit Linear Multistep Methods.
Contribution a l' integration de l' equation differentielle de J. Liouville
Contribution a la théorie des équations non linéaires dans les espaces de Banach [Book]
Contribution to the monotonicity of the sequence of zero points of integrals of the differential equation with regard to the basis
Contributions of Alan C. Lazer to mathematical population dynamics.
Contributions to the asymptotic behaviour of the equation with a complex-valued function
Control a state-dependent dynamic graph to a pre-specified structure
Recent years have witnessed an increasing interest in coordinated control of distributed dynamic systems. In order to steer a distributed dynamic system to a desired state, it often becomes necessary to have a prior control over the graph which represents the coupling among interacting agents. In this paper, a simple but compelling model of distributed dynamical systems operating over a dynamic graph is considered. The structure of the graph is assumed to be relied on the underling system's states....
Control and the van der Pol equation
Control Lyapunov functions for homogeneous “Jurdjevic-Quinn” systems
This paper presents a method to design explicit control Lyapunov functions for affine and homogeneous systems that satisfy the so-called “Jurdjevic-Quinn conditions”. For these systems a positive definite function V0 is known that can only be made non increasing by feedback. We describe how a control Lyapunov function can be obtained via a deformation of this “weak” Lyapunov function. Some examples are presented, and the linear quadratic situation is treated as an illustration.
Control of a class of chaotic systems by a stochastic delay method
A delay stochastic method is introduced to control a certain class of chaotic systems. With the Lyapunov method, a suitable kind of controllers with multiplicative noise is designed to stabilize the chaotic state to the equilibrium point. The method is simple and can be put into practice. Numerical simulations are provided to illustrate the effectiveness of the proposed controllable conditions.
Control of limit cycle oscillations of a two-dimensional aeroelastic system.
Control of oscillating systems with a single delay.