WAVE PROPAGATION IN THE LINEAR THEORY OF VISCOELASTICITY

WAVE PROPAGATION IN THE LINEAR THEORY OF VISCOELASTICITY

It was shown in AD-436 823 that, in the linear theory of viscoelasticity, the speed of propagation of an acceleration wave is a solution of a particular eigenvalue problem. It is demonstrated that this eigenvalue problem governs, not only the speed of propagation of acceleration waves, but also the...

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Hauptverfasser: Fisher,George M. C, Gurtin,Morton E
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Sprache:eng
Schlagworte:
ACCELERATION
DENSITY
EIGENVECTORS
LINEAR SYSTEMS
MECHANICAL WAVES
PROPAGATION
RELAXATION TIME
SHOCK WAVES
THEORY
VECTOR ANALYSIS
VISCOELASTICITY
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Gurtin,Morton E
description It was shown in AD-436 823 that, in the linear theory of viscoelasticity, the speed of propagation of an acceleration wave is a solution of a particular eigenvalue problem. It is demonstrated that this eigenvalue problem governs, not only the speed of propagation of acceleration waves, but also the propagation speeds of shocks and all higher order waves. Solutions which contain discontinuities of arbitrary order N are easily exhibited.
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C ; Gurtin,Morton E ; BROWN UNIV PROVIDENCE R I DIV OF APPLIED MATHEMATICS</creatorcontrib><description>It was shown in AD-436 823 that, in the linear theory of viscoelasticity, the speed of propagation of an acceleration wave is a solution of a particular eigenvalue problem. It is demonstrated that this eigenvalue problem governs, not only the speed of propagation of acceleration waves, but also the propagation speeds of shocks and all higher order waves. 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Solutions which contain discontinuities of arbitrary order N are easily exhibited.</description><subject>ACCELERATION</subject><subject>DENSITY</subject><subject>EIGENVECTORS</subject><subject>LINEAR SYSTEMS</subject><subject>MECHANICAL WAVES</subject><subject>PROPAGATION</subject><subject>RELAXATION TIME</subject><subject>SHOCK WAVES</subject><subject>THEORY</subject><subject>VECTOR ANALYSIS</subject><subject>VISCOELASTICITY</subject><fulltext>true</fulltext><rsrctype>report</rsrctype><creationdate>1964</creationdate><recordtype>report</recordtype><sourceid>1RU</sourceid><recordid>eNrjZLAIdwxzVQgI8g9wdHcM8fT3U_D0UwjxcFXw8fRzdQwCMf2DIhX83RTCPIOd_V19HINDPJ09QyJ5GFjTEnOKU3mhNDeDjJtriLOHbkpJZnJ8cUlmXmpJvKOLgZmBiZmZoTEBaQDatyWg</recordid><startdate>196408</startdate><enddate>196408</enddate><creator>Fisher,George M. 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C</creatorcontrib><creatorcontrib>Gurtin,Morton E</creatorcontrib><creatorcontrib>BROWN UNIV PROVIDENCE R I DIV OF APPLIED MATHEMATICS</creatorcontrib><collection>DTIC Technical Reports</collection><collection>DTIC STINET</collection></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext_linktorsrc</fulltext></delivery><addata><au>Fisher,George M. C</au><au>Gurtin,Morton E</au><aucorp>BROWN UNIV PROVIDENCE R I DIV OF APPLIED MATHEMATICS</aucorp><format>book</format><genre>unknown</genre><ristype>RPRT</ristype><btitle>WAVE PROPAGATION IN THE LINEAR THEORY OF VISCOELASTICITY</btitle><date>1964-08</date><risdate>1964</risdate><abstract>It was shown in AD-436 823 that, in the linear theory of viscoelasticity, the speed of propagation of an acceleration wave is a solution of a particular eigenvalue problem. 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subjects ACCELERATION
DENSITY
EIGENVECTORS
LINEAR SYSTEMS
MECHANICAL WAVES
PROPAGATION
RELAXATION TIME
SHOCK WAVES
THEORY
VECTOR ANALYSIS
VISCOELASTICITY
title WAVE PROPAGATION IN THE LINEAR THEORY OF VISCOELASTICITY
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