In this paper we consider distributed parameter physical systems composed of a reversible part associated with a skew-symmetric operator J as Hamiltonian systems and a symmetric operator associated with some irreversible phenomena. We will show how to use results obtained on reversible systems to parametrize the boundary conditions such that the solution of the associated PDE is contractive. The theoretical results are applied to the example of a tubular reactor with first order chemical reaction. The obtained parametrization is compared with the classical Dankwert conditions
In this work we study spatially distributed convective systems described by first order partial diff...
The primary concern of the present paper is to give an overview of the available results and methods...
This paper is concerned with the energy shaping of 1-D linear boundary controlled port-Hamiltonian s...
This paper proposes a thermodynamics based approach for the boundary control of distributed single p...
This paper illustrates a general synthesis methodology of asymptotic stabilizing, energy-based, boun...
There are many distributed processes in the chemical industry as it is the case of tubular reactors ...
The main contribution of this paper is a general synthesis methodology of exponentially stabilising ...
Input-output stability of linear-distributed parameter systems of arbitrary order and type in the pr...
The aim of this work is to show how the Dirac structure properties can be exploited in the developme...
This paper is dedicated to the dynamical analysis of tubular reactor models, namely plug-flow and ax...
The problem of boundary stabilization is considered for some classes of coupled parabolic linear PDE...
A port controlled Hamiltonian formulation of the dynamics of distributed parameter systems is presen...
This thesis aims to provide a mathematical framework for the modeling and analysis of open distribut...
This chapter addresses the Lyapunov-based design of distributed and boundary second order slidingmod...
Abstract. In this paper a family of stabilizing boundary feedback control laws for a class of linear...
In this work we study spatially distributed convective systems described by first order partial diff...
The primary concern of the present paper is to give an overview of the available results and methods...
This paper is concerned with the energy shaping of 1-D linear boundary controlled port-Hamiltonian s...
This paper proposes a thermodynamics based approach for the boundary control of distributed single p...
This paper illustrates a general synthesis methodology of asymptotic stabilizing, energy-based, boun...
There are many distributed processes in the chemical industry as it is the case of tubular reactors ...
The main contribution of this paper is a general synthesis methodology of exponentially stabilising ...
Input-output stability of linear-distributed parameter systems of arbitrary order and type in the pr...
The aim of this work is to show how the Dirac structure properties can be exploited in the developme...
This paper is dedicated to the dynamical analysis of tubular reactor models, namely plug-flow and ax...
The problem of boundary stabilization is considered for some classes of coupled parabolic linear PDE...
A port controlled Hamiltonian formulation of the dynamics of distributed parameter systems is presen...
This thesis aims to provide a mathematical framework for the modeling and analysis of open distribut...
This chapter addresses the Lyapunov-based design of distributed and boundary second order slidingmod...
Abstract. In this paper a family of stabilizing boundary feedback control laws for a class of linear...
In this work we study spatially distributed convective systems described by first order partial diff...
The primary concern of the present paper is to give an overview of the available results and methods...
This paper is concerned with the energy shaping of 1-D linear boundary controlled port-Hamiltonian s...