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<!DOCTYPE ArticleSet PUBLIC "-//NLM//DTD PubMed 2.7//EN" "https://dtd.nlm.nih.gov/ncbi/pubmed/in/PubMed.dtd">
<ArticleSet>
<Article>
<Journal>
<PublisherName>OICC Press</PublisherName>
<JournalTitle>Journal of Solid Mechanics</JournalTitle>
<Issn>2008-7683</Issn>
<Volume>10</Volume>
<Issue>4</Issue>
<PubDate PubStatus="epublish">
<Year>2018</Year>
<Month>09</Month>
<Day>30</Day>
</PubDate>
</Journal>
<ArticleTitle>3D Thermoelastic Interactions in an Anisotropic Lastic Slab Due to Prescribed Surface Temparature</ArticleTitle>
<VernacularTitle></VernacularTitle>
<FirstPage>502</FirstPage>
<LastPage>521</LastPage>
<ELocationID EIdType="doi"></ELocationID>
<Language>EN</Language>
<AuthorList>
<Author>
<FirstName>Gh</FirstName>
<LastName>Debkumar</LastName>
<Affiliation>Department of Mathematics, Jadavpur University, Kolkata, India</Affiliation>
<Identifier Source="ORCID"></Identifier>
</Author>
<Author>
<FirstName>L</FirstName>
<LastName>Abhijit</LastName>
<Affiliation>Department of Mathematics, Jadavpur University, Kolkata, India</Affiliation>
<Identifier Source="ORCID"></Identifier>
</Author>
<Author>
<FirstName>R</FirstName>
<LastName>Kumar</LastName>
<Affiliation>Department of Mathematics, Kurukshetra University, India</Affiliation>
<Identifier Source="ORCID"></Identifier>
</Author>
<Author>
<FirstName>R</FirstName>
<LastName>Surath</LastName>
<Affiliation>Department of Mathematics, Brainware College of Engineering, Barasat, Kolkata, India</Affiliation>
<Identifier Source="ORCID"></Identifier>
</Author>
</AuthorList>
<PublicationType>Journal Article</PublicationType>
<History>
<PubDate PubStatus="received">
<Year>2018</Year>
<Month>09</Month>
<Day>30</Day>
</PubDate>
</History>
<Abstract>The present paper is devoted to the determination of displacement, stresses and temperature from three dimensional anisotropic half spaces due to presence of heat source. The normal mode analysis technique has been used to the basic equations of motion and generalized heat conduction equation proposed by Green-Naghdi model-II [1]. The resulting equation are written in the form of a vector &amp;ndash;matrix differential equation and exact expression for displacement component, stresses, strains and temperature are obtained by using eigen value approach. Finally, temperature, stresses and strain are presented graphically and analyzed.</Abstract>
</Article>
</ArticleSet>