Elasticity and Continuum Mechanics Texts in Rutgers Libraries. Elasticity texts: General
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1 Elasticity and Continuum Mechanics Texts in Rutgers Libraries last updated Jan 2011 (A.J. Nagy/ A. N. Norris Elasticity texts: General 1. Mathematical theory of elasticity, I. S. Sokolnikoff, New York, McGraw-Hill, LSM QA931.S Elasticity, R. W. Little, Englewood Cliffs, N.J., Prentice-Hall, MATH and LSM QA931.L58 3. Elasticity for Engineers, D. S. Dugdale and C. Ruiz, New York: McGraw-Hill, LSM TA407.D78 4. Introduction to elasticity, G. Nadeau, Rinehart and Winston, Dana (Newark) QA931.N24 5. Applied elasticity, J. Prescott, New York: Dover, MATH QA931.P8 6. Elasticity in Engineering Mechanics, Arthur P. Boresi, Ken P. Chong, New York: Elsevier, LSM TA405.B67 7. Elasticity; tensor, dyadic, and engineering approaches, P. C. Chou and N. J. Pagano, Princeton, N.J., Van Nostrand, PHYS QA931.C5 8. Theoretical elasticity, C.E. Pearson, Harvard University Press, PHYS QA931.P38 9. Elasticity: theory and applications, Herbert Reismann, Peter S. Pawlik, New York: Wiley, PHYS TA418.R Theory of Elasticity, S. P. Timoshenko and J. N. Goodier, New York: McGraw- Hill, LSM QA931.T52 or MATH QA931.T55 1
2 11. Engineering elasticity : application of numerical and analytical techniques, R.T. Fenner, New York: Halsted Press, 1986.LSM TA418.F A treatise on the mathematical theory of elasticity, A. E. H. Love, New York: Dover, 1944 LSM, MATH QA931.L9 or PHYS QA931.L897T4 13. An Introduction to the Theory of Elasticity, R. J. Atkin and N. Fox, New York: Longman, MATH QA931.A Theory of elasticity, H. Leipholz, Leyden, Noordhoff International Pub, 1974.LSM QA931.L Applied elasticity : matrix and tensor analysis of elastic continua, J.D. Renton, New York: Halsted Press, LSM QA931.R Theory of elasticity for scientists and engineers, Teodor M. Atanackovic, Ardshir Guran, Boston: Birkhuser, c2000. LSM QA931.A A course in elasticity, B. Fraeijs de Veubeke, New York: Springer-Verlag, c1979.math QA1.A647 v.29 2
3 Elasticity texts: Advanced 1. Nonlinear elasticity, J. J. Stoker, New York, Gordon and Breach, LSM and MATH QA931.S Plane elastic systems, L. M. Milne-Thomson, Berlin, Springer-Verlag, LSM and MATH QA931.M Elastic energy theory, J. A. Van den Broek, New York, J. Wiley LSM TG260.V227E 4. Mathematical foundations of elasticity, Jerrold E. Marsden, Thomas J.R. Hughes, Englewood Cliffs, N.J.: Prentice-Hall, c1983. MATH QA931.M Anisotropic elasticity: theory and applications, T.C.T. Ting, New York: Oxford University Press, LSM TA418.9.C6T55 6. Uniqueness theorems in linear elasticity, R. J. Knops and L. E. Payne, New York: Springer-Verlag, MATH and LSM QA931.K57 7. Elasticity and plasticity. The mathematical theory of elasticity, J. N. Goodier and P. G. Hodge,New York: Wiley, MATH QA931.G6 8. Three-dimensional problems of the theory of elasticity, A.I. Luré, New York, Interscience Publishers, 1964.MATH QA935.L Some basic problems of the mathematical theory of elasticity, N. I. Muskhelishvili, Leyden: Noordhoff, MATH QA931.M Mathematical theory of elastic equilibrium, G. Grioli,New York, Academic Press, MATH QA935.G7 11. Elasticity, J. R. Barber, Boston: Kluwer Academic Publishers, LSM QA931.B23 3
4 12. Theory of elasticity and plasticity, H. M. Westergaard, Cambridge: Harvard University Press, MATH QA931.W Theoretical elasticity, A. E. Green and W. Zerna, Oxford, Clarendon Press, PHYS QA931.G7 14. Theory of Elasticity, L. D. Landau and E. M. Lifshitz, Pergamon, PHYS QA931.L Introduction to linear elasticity, P. L. Gould, Springer-Verlag, LSM QA931.G Topics in finite elasticity, Morton E. Gurtin, Philadelphia, Pa.: Society for Industrial and Applied Mathematics, 1981.MATH QA931.G Elastic constants and their measurement, Edward Schreiber, Orson L. Anderson and Naohiro Soga, New York, McGraw-Hill LSM TA418.S37 4
5 Continuum Mechanics texts 1. Introduction to mechanics of continua., W. Prager, Boston, Ginn, MATH QA901.P7 2. Mechanics of deformable solids, I. H. Shames, Englewood Cliffs, N.J., Prentice- Hall, LSM TA405.S Introduction to continuum mechanics for engineers, Ray M. Bowen, New York: Plenum Press, c1989. MATH and PHYS QA808.2.B Introduction to continuum mechanics, Lee R. Calcote, Princeton, N.J., Van Nostrand, MATH and LSM QA808.2.C3 5. Applied continuum mechanics, T.J. Chung, Cambridge University Press, LSM QA808.2.C An introduction to continuum mechanics, Morton E. Gurtin, New York: Academic Press, MATH QA3.M38 v Introduction to continuum mechanics, W. Michael Lai, David Rubin, and Erhard Krempl, Oxford ; New York: Pergamon Press, LSM QA808.2.L Continuum mechanics, I-Shih Liu, Berlin ; New York: Springer, c2002. PHYS QA808.2.L Continuum mechanics, Patrick H. McDonald, Boston: PWS Pub. Co., c1996. LSM and DANA (Newark) QA808.2.M Principles of continuum mechanics, Mysore N.L. Narasimhan, New York: Wiley, c1993. PHYS TA407.N Matrix-tensor methods in continuum mechanics, S.F. Borg, Singapore ; Teaneck, NJ: World Scientific, c1990. LSM QA433.B
6 12. Mechanics of deformable media, A.B. Bhatia, R.N. Singh, Bristol ; Boston: Hilger, c Pyhs QA808.2.B Continuum mechanics: concise theory and problems, P. Chadwick, New York: Wiley, c1976. PHYS and LSM QA808.2.C Continuum Mechanics, A. J. M. Spencer, Longman, MATH QA808.2.S Continuum mechanics; an introductory text for engineers, Philip G. Hodge, Jr., New York, McGraw-Hill, LSM and PHYS QA808.2.H6 16. A first course in continuum mechanics, Y. C. Fung,Englewood Cliffs, N.J., Prentice- Hall, LSM QA808.2.F An Introduction to the Mechanics of a Continuous Medium, L. E. Malvern, Prentice- Hall, MATH QA808.2.M3 18. Mechanics of continuous media, S. C. Hunter, New York: Halsted Press, LSM and PHYS QA808.2.H Continuum mechanics, W. Jaunzemis, New York, Macmillan, LSM QA808.2.J Mechanics of Continua, A. C. Eringen, Wiley, LSM and MATH QA808.2.E The Elements of Continuum Mechanics, C. S. Truesdell, Springer, MATH QA808.2.T Foundations of Solid Mechanics, Y. C. Fung, Prentice-Hall, LSM, MATH, Mabel Smith (Douglass) QA807.F The Elements of Continuum Mechanics, Y. C. Fung, Prentice-Hall,
7 Some papers in elasticity 1. R. Kienzler and D. Zhuping, On the distribution of hoop stresses around circular holes in elastic sheets. Journal of Applied Mechanics, Transactions of the ASME, Vol. 54, pp , J. D. Eshelby, The force on an elastic singularity. Philosophical Transactions of the Royal Society of London, Vol. A 244, pp , J. D. Eshelby, The determination of the elastic field of an ellipsoidal inclusion and related problems. Proceedings of the Royal Society of London, Vol. A 241, pp , 1957y. 7
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[2] G. W. C. Kaye and T. H. Laby: Tables of Physical and Chemical Constants (16th edition), Longman Group Ltd, 1995.
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References Akhiezer, N.I., The Calculus of Variations, Blaisdell, New York, 1962. Ahlfors, L.V., Complex Analysis, McGraw-Hill, New York, 1966. Andel, J., Mathematics of Chance, Wiley, New York, 2001.
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