Numerical Methods for Two-phase Incompressible Flows

From the reviews:

“This book is a first work providing an introduction to and an overview of such numerical methods. Some important and specific topics are considered in five parts of the book. … The material is intelligible to readers with a basic knowledge of numerical treatment of one-phase flow problems. … a basic book to researchers already working in the field of numerical simulation of two-phase flows.” (Titus Petrila, Zentralblatt MATH, Vol. 1222, 2011)

“This book gives a mathematically rigorous introduction to the application of finite element methods in the field of incompressible two-phase flows. … the authors not only present an extensive literature review and a number of established results, but also identify several knowledge gaps where few results are known for two-phase flows. … I find this book highly interesting. In particular, I strongly recommend it as preparatory reading for the Ph.D. students or young scientists in the field … .” (Tore Flåtten, Mathematical Reviews, January, 2013)

From the reviews: "This book is a first work providing an introduction to and an overview of such numerical methods. Some important and specific topics are considered in five parts of the book. ... The material is intelligible to readers with a basic knowledge of numerical treatment of one-phase flow problems. ... a basic book to researchers already working in the field of numerical simulation of two-phase flows." (Titus Petrila, Zentralblatt MATH, Vol. 1222, 2011) "This book gives a mathematically rigorous introduction to the application of finite element methods in the field of incompressible two-phase flows. ... the authors not only present an extensive literature review and a number of established results, but also identify several knowledge gaps where few results are known for two-phase flows. ... I find this book highly interesting. In particular, I strongly recommend it as preparatory reading for the Ph.D. students or young scientists in the field ... ." (Tore Flatten, Mathematical Reviews, January, 2013)