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Stream-tube method = a complex-fluid...
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Clermont, Jean-Robert.
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Stream-tube method = a complex-fluid dynamics and computational approach /
Record Type:
Electronic resources : Monograph/item
Title/Author:
Stream-tube method/ by Jean-Robert Clermont, Amine Ammar.
Reminder of title:
a complex-fluid dynamics and computational approach /
Author:
Clermont, Jean-Robert.
other author:
Ammar, Amine.
Published:
Cham :Springer International Publishing : : 2021.,
Description:
xxii, 293 p. :ill. (some col.), digital ;24 cm.
[NT 15003449]:
1. Tensors-Frames -- 2. Kinematics - Conservation Laws, Constitutive Equations -- 3. Domain Transformations - Stream-Tube Method in Two-dimensional Cases -- 4. Stream-Tube Method in Two-dimensional Problems -- 5. Stream-Tube Method in Three-dimensional Problems.
Contained By:
Springer Nature eBook
Subject:
Complex fluids. -
Online resource:
https://doi.org/10.1007/978-3-030-65470-2
ISBN:
9783030654702
Stream-tube method = a complex-fluid dynamics and computational approach /
Clermont, Jean-Robert.
Stream-tube method
a complex-fluid dynamics and computational approach /[electronic resource] :by Jean-Robert Clermont, Amine Ammar. - Cham :Springer International Publishing :2021. - xxii, 293 p. :ill. (some col.), digital ;24 cm.
1. Tensors-Frames -- 2. Kinematics - Conservation Laws, Constitutive Equations -- 3. Domain Transformations - Stream-Tube Method in Two-dimensional Cases -- 4. Stream-Tube Method in Two-dimensional Problems -- 5. Stream-Tube Method in Three-dimensional Problems.
This book presents the stream-tube method (STM), a method offering computational means of dealing with the two- and three-dimensional properties of numerous incompressible materials in static and dynamic conditions. The authors show that the kinematics and stresses associated with the flow and deformation in such materials can be treated by breaking the system down into simple computational sub-domains in which streamlines are straight and parallel and using one or two mapping functions in steady-state and non-steady-state conditions. The STM is considered for various problems in non-Newtonian fluid mechanics with different geometries. The book makes use of examples and applications to illustrate the use of the STM. It explores the possibilities of computation on simple mapped rectangular domains and three-dimensional parallel-piped domains under different conditions. Complex materials with memory are considered simply without particle tracking problems. Readers, including researchers, engineers and graduate students, with a foundational knowledge of calculus, linear algebra, differential equations and fluid mechanics will benefit most greatly from this book.
ISBN: 9783030654702
Standard No.: 10.1007/978-3-030-65470-2doiSubjects--Topical Terms:
1050708
Complex fluids.
LC Class. No.: QD549.2.C66 / C54 2021
Dewey Class. No.: 530.42
Stream-tube method = a complex-fluid dynamics and computational approach /
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1. Tensors-Frames -- 2. Kinematics - Conservation Laws, Constitutive Equations -- 3. Domain Transformations - Stream-Tube Method in Two-dimensional Cases -- 4. Stream-Tube Method in Two-dimensional Problems -- 5. Stream-Tube Method in Three-dimensional Problems.
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This book presents the stream-tube method (STM), a method offering computational means of dealing with the two- and three-dimensional properties of numerous incompressible materials in static and dynamic conditions. The authors show that the kinematics and stresses associated with the flow and deformation in such materials can be treated by breaking the system down into simple computational sub-domains in which streamlines are straight and parallel and using one or two mapping functions in steady-state and non-steady-state conditions. The STM is considered for various problems in non-Newtonian fluid mechanics with different geometries. The book makes use of examples and applications to illustrate the use of the STM. It explores the possibilities of computation on simple mapped rectangular domains and three-dimensional parallel-piped domains under different conditions. Complex materials with memory are considered simply without particle tracking problems. Readers, including researchers, engineers and graduate students, with a foundational knowledge of calculus, linear algebra, differential equations and fluid mechanics will benefit most greatly from this book.
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