Item Successfully Added to Cart
An error was encountered while trying to add the item to the cart. Please try again.
OK
Please make all selections above before adding to cart
OK
Share this page via the icons above, or by copying the link below:
Copy To Clipboard
Successfully Copied!
Homogenized Models of Suspension Dynamics
 
Evgen Ya. Khruslov B. Verkin Institute for Low Temperature Physics and Engineering, National Academy of Sciences, Ukraine
A publication of European Mathematical Society
Homogenized Models of Suspension Dynamics
Hardcover ISBN:  978-3-98547-009-9
Product Code:  EMSTM/34
List Price: $69.00
AMS Member Price: $55.20
Please note AMS points can not be used for this product
Homogenized Models of Suspension Dynamics
Click above image for expanded view
Homogenized Models of Suspension Dynamics
Evgen Ya. Khruslov B. Verkin Institute for Low Temperature Physics and Engineering, National Academy of Sciences, Ukraine
A publication of European Mathematical Society
Hardcover ISBN:  978-3-98547-009-9
Product Code:  EMSTM/34
List Price: $69.00
AMS Member Price: $55.20
Please note AMS points can not be used for this product
  • Book Details
     
     
    EMS Tracts in Mathematics
    Volume: 342021; 288 pp
    MSC: Primary 35; 76

    This book studies the motion of suspensions, that is, of mixtures of a viscous incompressible fluid with small solid particles that can interact with each other through forces of non-hydrodynamic origin. In view of the complexity of the original (microscopic) system of equations that describe such phenomena, which appear both in nature and in engineering processes, the problem is reduced to a macroscopic description of the motion of mixtures as an effective continuous medium.

    The focus is on developing mathematical methods for constructing such homogenized models for the motion of suspensions with an arbitrary distribution of solid particles in a fluid. In particular, the results presented establish that depending on the concentration of the solid phase of the mixture, the motion of suspensions can occur in two qualitatively different modes: that of frozen or of filtering particles.

    This book, one of the first mathematically rigorous treatises on suspensions from the viewpoint of homogenization theory, will be useful to graduate students and researchers in applied analysis and partial differential equations as well as physicists and engineers interested in the theory of complex fluids with microstructure.

    A publication of the European Mathematical Society (EMS). Distributed within the Americas by the American Mathematical Society.

    Readership

    Graduate students and researchers interested in applied analysis and partial differential equations.

  • Additional Material
     
     
  • Requests
     
     
    Review Copy – for publishers of book reviews
    Accessibility – to request an alternate format of an AMS title
Volume: 342021; 288 pp
MSC: Primary 35; 76

This book studies the motion of suspensions, that is, of mixtures of a viscous incompressible fluid with small solid particles that can interact with each other through forces of non-hydrodynamic origin. In view of the complexity of the original (microscopic) system of equations that describe such phenomena, which appear both in nature and in engineering processes, the problem is reduced to a macroscopic description of the motion of mixtures as an effective continuous medium.

The focus is on developing mathematical methods for constructing such homogenized models for the motion of suspensions with an arbitrary distribution of solid particles in a fluid. In particular, the results presented establish that depending on the concentration of the solid phase of the mixture, the motion of suspensions can occur in two qualitatively different modes: that of frozen or of filtering particles.

This book, one of the first mathematically rigorous treatises on suspensions from the viewpoint of homogenization theory, will be useful to graduate students and researchers in applied analysis and partial differential equations as well as physicists and engineers interested in the theory of complex fluids with microstructure.

A publication of the European Mathematical Society (EMS). Distributed within the Americas by the American Mathematical Society.

Readership

Graduate students and researchers interested in applied analysis and partial differential equations.

Review Copy – for publishers of book reviews
Accessibility – to request an alternate format of an AMS title
Please select which format for which you are requesting permissions.