We propose a novel, unconditionally stable and fully coupled finite element method for the bidomain based approach to cardiac electromechanics. To this end, the transmembrane potential, the extracellular potential, and the displacement field are treated as independent variables such that the already coupled electrophysiology problem in the bidomain setting is further extended to the electromechanical coupling. In this multifield problem, the intrinsic coupling arises from both excitation‐induced contraction of cardiac cells and the deformation‐induced generation of intra‐cellular currents. The respective bidomain reaction‐diffusion and the momentum balance equations are recast into the corresponding weak forms through a conventional isopara...
International audienceIn this work, a modified coupling Lattice Boltzmann Model (LBM) in simulation ...
Computational models have huge potential to improve our understanding of the coupled biological, ele...
Cette thèse est dédiée à l'analyse mathématique et la simulation numérique des équations intervenant...
We propose a novel, monolithic, and unconditionally stable finite element algorithm for the bidomain...
Abstract This manuscript is concerned with a novel, unified finite element approach to fully coupled...
This manuscript is concerned with a novel, unified finite element approach to fully coupled cardiac ...
The spread of electrical excitation in the cardiac muscle and the subsequent contraction-relaxation ...
International audienceThis paper is concerned with the mathematical analysis of a coupled elliptic-p...
Advanced multiscale models in computational electrocardiology offer a detailed representation of the...
This paper deals with mathematical models of cardiac bioelectric activity at both the cell and tissu...
This work is concerned with the development of numerically efficient approaches to integrated cardia...
Part IIInternational audienceIn this work, a modified coupling Lattice Boltzmann Model (LBM) in simu...
We propose a finite element approximation of a system of partial differential equations describing t...
The aim of this work is to compare a new uncoupled solver for the cardiac Bidomain model with a usua...
Computational modeling of the human heart allows us to predict how chemical, electrical, and mechani...
International audienceIn this work, a modified coupling Lattice Boltzmann Model (LBM) in simulation ...
Computational models have huge potential to improve our understanding of the coupled biological, ele...
Cette thèse est dédiée à l'analyse mathématique et la simulation numérique des équations intervenant...
We propose a novel, monolithic, and unconditionally stable finite element algorithm for the bidomain...
Abstract This manuscript is concerned with a novel, unified finite element approach to fully coupled...
This manuscript is concerned with a novel, unified finite element approach to fully coupled cardiac ...
The spread of electrical excitation in the cardiac muscle and the subsequent contraction-relaxation ...
International audienceThis paper is concerned with the mathematical analysis of a coupled elliptic-p...
Advanced multiscale models in computational electrocardiology offer a detailed representation of the...
This paper deals with mathematical models of cardiac bioelectric activity at both the cell and tissu...
This work is concerned with the development of numerically efficient approaches to integrated cardia...
Part IIInternational audienceIn this work, a modified coupling Lattice Boltzmann Model (LBM) in simu...
We propose a finite element approximation of a system of partial differential equations describing t...
The aim of this work is to compare a new uncoupled solver for the cardiac Bidomain model with a usua...
Computational modeling of the human heart allows us to predict how chemical, electrical, and mechani...
International audienceIn this work, a modified coupling Lattice Boltzmann Model (LBM) in simulation ...
Computational models have huge potential to improve our understanding of the coupled biological, ele...
Cette thèse est dédiée à l'analyse mathématique et la simulation numérique des équations intervenant...