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Linear elasticity of elastic circula...

Ranz, Thomas.

Linear elasticity of elastic circular inclusions.Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen.Part 2

Record Type:	Electronic resources : Monograph/item
Title/Author:	Linear elasticity of elastic circular inclusions.von Thomas Ranz.
Reminder of title:	Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen.
remainder title:	Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen
Author:	Ranz, Thomas.
Published:	Cham :Springer International Publishing :2020.
Description:	xvii, 100 p. :ill., digital ;24 cm.
Contained By:	Springer Nature eBook
Subject:	Elasticity.
Online resource:	https://doi.org/10.1007/978-3-030-62852-9
ISBN:	9783030628529$q(electronic bk.)

Linear elasticity of elastic circular inclusions.Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen.Part 2
Ranz, Thomas.

Linear elasticity of elastic circular inclusions.Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen.Part 2[electronic resource] =Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussenvon Thomas Ranz. - Cham :Springer International Publishing :2020. - xvii, 100 p. :ill., digital ;24 cm. - SpringerBriefs in applied sciences and technology, Computational mechanics. - SpringerBriefs in applied sciences and technology.Computational mechanics..

Introduction -- Initial position - Solutionprocess -- Disc with circular inclusion - Plane strain condition -- Validation of the analytical solution -- Summary and outlook.

In this book the real analytic solutions for the "Disc with Circular Inclusion" under normal- and shear force at plane-strain state (EVZ) are presented. The associated solution process, which was developed according to the principle of statically indeterminate systems, is documented extensively. The solutions are given in terms of mechanical quantities (deformations, strains and stresses) Due to the superposition of the solutions for normal force in x- and y-direction and shear force the plane strain-stress relation can be formulated. The validation of the real analytic solutions is carried out by numeric FEM solution results. Comparing the results of the finite and infinite disc there is, however, a very high correspondence of all mechanical quantities. Therefore it can be assumed the real analytical solutions are the exact solutions.

ISBN: 9783030628529$q(electronic bk.)

Standard No.: 10.1007/978-3-030-62852-9doiSubjects--Topical Terms:

229098
Elasticity.

LC Class. No.: QA931

Dewey Class. No.: 531.382

Linear elasticity of elastic circular inclusions.Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen.Part 2
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245 1 0 $a Linear elasticity of elastic circular inclusions. $n Part 2 $h [electronic resource] = $b Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen. $n Teil 2 / $c von Thomas Ranz.
246 3 0 $a Lineare Elastizitatstheorie bei kreisrunden elastischen Einschlussen
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300 $a xvii, 100 p. : $b ill., digital ; $c 24 cm.
490 1 $a SpringerBriefs in applied sciences and technology, Computational mechanics
505 0 $a Introduction -- Initial position - Solutionprocess -- Disc with circular inclusion - Plane strain condition -- Validation of the analytical solution -- Summary and outlook.
520 $a In this book the real analytic solutions for the "Disc with Circular Inclusion" under normal- and shear force at plane-strain state (EVZ) are presented. The associated solution process, which was developed according to the principle of statically indeterminate systems, is documented extensively. The solutions are given in terms of mechanical quantities (deformations, strains and stresses) Due to the superposition of the solutions for normal force in x- and y-direction and shear force the plane strain-stress relation can be formulated. The validation of the real analytic solutions is carried out by numeric FEM solution results. Comparing the results of the finite and infinite disc there is, however, a very high correspondence of all mechanical quantities. Therefore it can be assumed the real analytical solutions are the exact solutions.
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