02551nam 2200601 a 450 991045618650332120200520144314.01-282-76387-39786612763878981-4313-99-8(CKB)2490000000001917(EBL)731049(OCoLC)696298097(SSID)ssj0000443199(PQKBManifestationID)12160109(PQKBTitleCode)TC0000443199(PQKBWorkID)10454782(PQKB)10630676(MiAaPQ)EBC731049(WSP)00001021 (Au-PeEL)EBL731049(CaPaEBR)ebr10422203(CaONFJC)MIL276387(EXLCZ)99249000000000191720100819d2010 uy 0engur|n|---|||||txtccrTensor analysis with applications in mechanics[electronic resource] /Leonid P. Lebedev, Michael J. Cloud, Victor, A. Eremeyev[New ed.].Singapore ;Hackensack, N.J. World Scientificc20101 online resource (380 p.)Description based upon print version of record.981-4313-12-2 Includes bibliographical references (p. 355-357) and index.Foreword; Preface; Contents; Tensor Analysis; Applications in Mechanics; Appendix A Formulary; Appendix B Hints and Answers; Bibliography; IndexThe tensorial nature of a quantity permits us to formulate transformation rules for its components under a change of basis. These rules are relatively simple and easily grasped by any engineering student familiar with matrix operators in linear algebra. More complex problems arise when one considers the tensor fields that describe continuum bodies. In this case general curvilinear coordinates become necessary. The principal basis of a curvilinear system is constructed as a set of vectors tangent to the coordinate lines. Another basis, called the dual basis, is also constructed in a special manCalculus of tensorsElectronic books.Calculus of tensors.515.63Lebedev L. P848913Cloud Michael J41158Eremeyev Victor A931240MiAaPQMiAaPQMiAaPQBOOK9910456186503321Tensor analysis with applications in mechanics2094884UNINA