Brice Lecampion
EPFL ENAC IIC GEL
GC B1 384 (Bâtiment GC)
Station 18
1015 Lausanne
+41 21 693 27 07
Office:
GC B1 384
EPFL › ENAC › IIC › GEL
Website: https://gel.epfl.ch
+41 21 693 27 07
Office:
GC B1 384
EPFL › VPA › VPA-AVP-DLE › AVP-DLE-EDOC › EDME-ENS
+41 21 693 27 07
Office:
GC B1 384
EPFL › VPA › VPA-AVP-DLE › AVP-DLE-EDOC › EDME-GE
Website: https://go.epfl.ch/phd-edme
Expertise
Hydraulic fracturing,
Dense suspensions flow,
Geomechanics,
Geo-energy,
Rock mechanics
My current research aims at understanding the interplay between the growth of localized discontinuities in the Earth upper crust (in the form of fractures and faults) and fluid flow in geomaterials with applications in the ï¬eld of environmental, civil engineering, seismology and tectonophysics. I am thus working at the intersection between continuum mechanics (solid and fluid dynamics) and geophysics, solving problems related to the energy transition (Geothermal Energy, CO2 storage, ...).
Education
PhD
| Mechanics2002 – 2002 Ecole Polytechnique, Palaiseau, France
Ingénieur
| Géophysique-Géotechnique1994 – 1999 Sorbonne Université, Paris
Professionals experiences
Principal Engineer
Research
Hydraulic fracturing
- Initiation and simultaneous propagation of multiple hydraulic fractures
- Validation and codes benchmarking
Inverse Problems in geomechanics
Monitoring of fracture(s) growth via acoustic methods
- Reconstruction of 3D in-situ stress field from quantitative and qualitative data
- Use of InSAR data for reservoir monitoring
Teaching & PhD
PhD Students
Tristan Liardon, Sylvain Pierre Brisson, Antareep Kumar Sarma
Past EPFL PhD Students
Fatima-Ezzahra Moukhtari, Federico Ciardo, Dong Liu, Andreas Möri, Carlo Peruzzo, Alexis Sáez, Mohsen Talebkeikhah, Regina Fakhretdinova
Courses
Selected topics in poromechanics
ME-630
This course presents fundamental and selected topics of the mechanics and physics of fluid-infiltrated porous media with applications to geo-mechanics. Mathematical modeling and the techniques for the solution of the resulting initial boundary value problems will be emphasized (scaling,numerics...).