Lecture notes for Introduction to Fluid Mechanics
This note covers Derivation of mathematical models, Simplified models, Euler equations, Vorticity, A dip on analysis and Biot Savarts law, Local in time well posedness, Two dimensional case and one dimensional isentropic compressible Euler equations.
Author(s): JProf Dr Xian Liao
47 Pages 
Lecture notes in fluid mechanics by CEA
This lecture notes has the following topics explained : Introduction, . Continuum hypothesis, Mathematical functions that define the fluid state, Limits of the continuum hypothesis, Closed set of equations for ideal fluids, Boundary conditions for ideal fluids, Introduction to nonlinear differential equations , Euler’s equations for incompressible ideal fluids , Potential flows for ideal fluids, Real fluids and Navier-Stokes equations, Boundary conditions for real fluids, Reynolds number and related properties, The millennium problem of the Clay Institute, Bounds and partial proofs, Fluid mechanics in relativistic Heavy-Ions collisions.
Author(s): Laurent Schoeffel, CEA Saclay
97 Pages
Lecture Notes on Intermediate Fluid Mechanics by AME
The course provides a survey of continuum fluid mechanics. Part I gives an extensive development of the compressible Navier-Stokes equations. Part II focuses on their solution in various limits: vorticity dynamics, compressible flow, potential flow, and viscous laminar flow. The emphasis is on fluid physics and the mathematics necessary to efficiently describe the physics.
Author(s): Joseph M. Powers, Department of Aerospace and Mechanical Engineering, University of Notre Dame
428 Pages
