Céline Casenave

Time-Local Dissipative Formulation and Stable Numerical Schemes for a Class of Integrodifferential Wave Equations

We consider integrodifferential equations of the abstract form

Analysis, simulation and impedance operator of a nonlocal model of porous medium for acoustic control

\mathbf{H} (\partial_{t})\Phi=\mathbf{G}(\nabla)\Phi+f

Steady-state and stability analysis of a population balance based nonlinear ice cream crystallization model

, where

Control of a Multi-Stage Continuous Fermentor for the study of the wine fermentation

\mathbf{H}(\partial_{t})

Control of a Nonlinear Ice Cream Crystallization Process

is a diagonal convolution operator and

Controllability of SISO Volterra Models via Diffusive Representation

\mathbf{G}(\nabla)

Multi-Rate Mass Transfer (MRMT) models for general diffusive porosity structures

is a linear anti-selfadjoint differential operator. On the basis of an original approach devoted to integral causal operators, we propose and study a time-local augmented formulation under the form of a Cauchy problem

Model identification and reduction for the control of an ice cream crystallization process

\partial_{t}\Psi= \mathcal{A}\Psi+\mathcal{B}f

European project CAFE WP4: Model reduction, validation and simulation - Deliverable 4.2: Portable and documented simulation software for each demonstration process

such that

Impact of immobile porosity architecture on reactive transport in mobile/immobile models

\Phi=\mathcal{C}\Psi