International audienceBidomain equations are the standard way to model the electric potential in cardiac tissue. We propose the modification of this model for the case of the diseased heart, e.g. fibrosis of the heart tissue. On microscale, we assume to have periodic diffusive inclusions embedded in the healthy tissue modelled by the bidomain equations. We derive the macroscale model using the homogenisation technique. We recover a bidomain model with modified conductivities, that depend on the volume fraction of the diffusive inclusions but also on their geometries
We present a model system for strongly nonlinear transition waves generated in a periodic lattice of...
A two dimensional anomaly cancellation argument is used to construct the SO(32) heterotic and type I...
This work analyzes the equations for 2D seismoelectric modeling in poroelastic fluid-saturated media...
International audienceIntroduction: The most used model in the elctrophysiology of theheart, known a...
International audienceWe present a new mathematical model of the electric activity of the heart. In ...
International audienceThe usual way to model the propagation of the action potential through the car...
With the help of the conventional electrical method and the growing optogenetic technology, cardiac ...
Three axes are explored. 1) Derivation of mathematical models. Mathematical methods allow to derive ...
International audienceBackground: Velocity and pattern of propagation of cardiac AP depends on struc...
Brain perfusion imaging techniques rely on the measurement of spatio-temporal concentration fields o...
International audienceA characteristic pattern with sequences of alternating quiescent ('down') and ...
International audienceThis research is motivated by the numerical modelling of ultrasonic non-destru...
International audienceEquivalent boundary Conditions have become a classic notion in the mathematica...
An elegant and more precise formula for the 3-loop perturbative QCD coupling is discussed. It improv...
In this Letter, we uncover a universal relaxation mechanism of pinned density waves, combining gauge...
We present a model system for strongly nonlinear transition waves generated in a periodic lattice of...
A two dimensional anomaly cancellation argument is used to construct the SO(32) heterotic and type I...
This work analyzes the equations for 2D seismoelectric modeling in poroelastic fluid-saturated media...
International audienceIntroduction: The most used model in the elctrophysiology of theheart, known a...
International audienceWe present a new mathematical model of the electric activity of the heart. In ...
International audienceThe usual way to model the propagation of the action potential through the car...
With the help of the conventional electrical method and the growing optogenetic technology, cardiac ...
Three axes are explored. 1) Derivation of mathematical models. Mathematical methods allow to derive ...
International audienceBackground: Velocity and pattern of propagation of cardiac AP depends on struc...
Brain perfusion imaging techniques rely on the measurement of spatio-temporal concentration fields o...
International audienceA characteristic pattern with sequences of alternating quiescent ('down') and ...
International audienceThis research is motivated by the numerical modelling of ultrasonic non-destru...
International audienceEquivalent boundary Conditions have become a classic notion in the mathematica...
An elegant and more precise formula for the 3-loop perturbative QCD coupling is discussed. It improv...
In this Letter, we uncover a universal relaxation mechanism of pinned density waves, combining gauge...
We present a model system for strongly nonlinear transition waves generated in a periodic lattice of...
A two dimensional anomaly cancellation argument is used to construct the SO(32) heterotic and type I...
This work analyzes the equations for 2D seismoelectric modeling in poroelastic fluid-saturated media...