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Computational Methods for Fluid-Structure Interaction (Pitman Research Notes in Mathematics) (Hardcover)

by Jean-Marie Crolet (Author), Roger Ohayon (Author) "In the study of vibrations of an elastic tube bundle (of mass m and stiffness k) placed in a cross-flow, Chen, from physical considerations [1],..." (more)
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Product Description

Product Description
Fluid-structure interaction is a new theme of investigation in computational methods, covering many applications in both engineering and medical sciences. This book deals with various examples of interaction between a fluid and a structure, and each author presents, for the different problems involved, the method which is considered to be the most appropriate.

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Topics covered in this study include moving boundary problems in computational bio-fluid mechanics; finite element solution of Stokes Flow in a channel with a collapsible segment; and a numerical method for the study of red blood cell motion in small vessels.

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First Sentence
In the study of vibrations of an elastic tube bundle (of mass m and stiffness k) placed in a cross-flow, Chen, from physical considerations [1], poses the tube movement equations a priori in the form: (m + M) + C + (k + K)s = 0, in which s is the displacement vector of the group of tubes; M, C, K are respectively the added mass, stiffness and damping matrices, due to the presence of the fluid (for a general study of fluid-structure interaction and its applications, we refer to Gibert [2], Ohayon [3]). Read the first page
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Front Cover | Copyright | Table of Contents | Excerpt | Back Cover
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