Concept
Boue de forage
Cours associés (19)
PHYS-200: Physics III
The students understand and apply the physics of fluids, and the basics of electromagnetism and electronic schemes
ME-474: Numerical flow simulation
This course provides practical experience in the numerical simulation of fluid flows. Numerical methods are presented in the framework of the finite volume method. A simple solver is developed with Ma
CIVIL-425: Continuum mechanics and applications
This course covers the fundamentals of continuum mechanics theory at the graduate level and provides modern examples of applications. Extra emphasis is on emerging data-driven approaches. It is adequa
MICRO-520: Laser microprocessing
The physical principles of laser light materials interactions are introduced with a large number of industrial application examples. Materials processing lasers are developing further and further, the
PHYS-753: Dynamics of astrophysical fluids and plasmas
The dynamics of ordinary matter in the Universe follows the laws of (magneto)hydrodynamics. In this course, the system of equations that describes astrophysical fluids will be discussed on the basis o
CIVIL-210: Fluids mechanics (For GC)
Ce cours est une première introduction à la mécanique des fluides. On aborde tout d'abord les propriétés physiques des fluides et quelques principes fondamentaux de la physique, dont ceux de conservat
PHYS-445: Nuclear fusion and plasma physics
The goal of the course is to provide the physics and technology basis for controlled fusion research, from the main elements of plasma physics to the reactor concepts.
ME-201: Continuum mechanics
Continuum conservation laws (e.g. mass, momentum and energy) will be introduced. Mathematical tools, including basic algebra and calculus of vectors and Cartesian tensors will be taught. Stress and de
BIOENG-312: Fluid mechanics (for SV)
This introductory course on fluids mechanics presents the basics concepts in fluids statics, dynamics and kinematics.
MATH-305: Introduction to partial differential equations
This is an introductory course on Elliptic Partial Differential Equations. The course will cover the theory of both classical and generalized (weak) solutions of elliptic PDEs.