Liquid Layers, Capillary Interfaces and Floating Bodies
by Erich Miersemann
Publisher: Leipzig University 2013
Number of pages: 209
In these notes we study liquid layers, capillary interfaces and floating bodies. The leading term in the associated equilibrium equation for the interface is the mean curvature. In the case of liquid layers no volume constraint or contact angle occur.
Home page url
Download or read it online for free here:
by Edward Nelson - Princeton University Press
Lecture notes for a course on differential equations covering differential calculus, Picard's method, local structure of vector fields, sums and Lie products, self-adjoint operators on Hilbert space, commutative multiplicity theory, and more.
by J. J. Stoker - Interscience Publishers
Offers an integrated account of the mathematical hypothesis of wave motion in liquids with a free surface, subjected to gravitational and other forces. Uses both potential and linear wave equation theories, together with applications.
by M. E. Cates - arXiv
These lectures start with the mean field theory for a symmetric binary fluid mixture, addressing interfacial tension, the stress tensor, and the equations of motion (Model H). We then consider the phase separation kinetics of such a mixture.
by David J. Raymond - New Mexico Tech
A graduate course in the physics of atmospheric convection: Governing equations of fluid dynamics; Convection and turbulence; Thermodynamics of moist convection; Simple models of convection; Microphysics of convection; Convection and the environment.