1. R., Aris, Vectors, Tensors, and the Basic Equations in Fluid Mechanics, Prentice-Hall, Englewood Cliffs, NJ (1962).Google Scholar

2. E., Betti, “Teoria della' Elasticita,” Nuovo Cimento, Serie 2, Tom VII and VIII (1872).Google Scholar

3. R. B., Bird, W. E., Stewart, and E. N., Lightfoot, Transport Phenomena, John Wiley & Sons, New York (1960).Google Scholar

4. R. B., Bird, R. C., Armstrong, and O., Hassager, Dynamics of Polymeric Liquids, Vol. 1: Fluid Mechanics, 2nd ed., John Wiley & Sons, New York (1971).Google Scholar

5. J., Bonet and R. D., Wood, Nonlinear Continuum Mechanics for Finite Element Analysis, 2nd ed., Cambridge University Press, New York (2008).Google Scholar

6. A. C., Eringen and G. W., Hanson, Nonlocal Continuum Field Theories, Springer-Verlag, New York (2002).Google Scholar

7. R. T., Fenner and J. N., Reddy, Mechanics of Solids ad Structures, 2nd ed., CRC Press, Boca Raton, FL (2012).Google Scholar

8. W., Flügge, Viscoelasticity, 2nd ed., Springer-Verlag, New York (1975).Google Scholar

9. M. E., Gurtin, An Introduction to Continuum Mechanics, Elsevier Science & Technology, San Diego, CA (1981).Google Scholar

10. M. E., Gurtin, E., Fried, and L., Anand, The Mechanics and Thermodynamics of Continua, Cambridge University Press, New York (2010).Google Scholar

11. K. D., Hjelmstad, Fundamentals of Structural Mechanics, Prentice-Hall, Englewood Cliffs, NJ (1997).Google Scholar

12. G. A., Holzapfel, Nonlinear Solid Mechanics, John Wiley & Sons, New York (2001).Google Scholar

13. H., Hochstadt, Special Functions of Mathematical Physics, Holt, Reinhart and Winston, New York (1961).Google Scholar

14. J. D., Jackson, Classical Electrodynamics, 2nd ed., John Wiley & Sons, New York (1975).Google Scholar

15. W., Jaunzemis, Continuum Mechanics, Macmillan, New York (1967).Google Scholar

16. E., Kreyszig, Introduction Functional Analysis with Applications, John Wiley & Sons, New York (1978).Google Scholar

17. E. H., Lee, “Viscoelasticity,” in Handbook of Engineering Mechanics, McGraw-Hill, New York (1962).Google Scholar

18. L. E., Malvern, Introduction to the Mechanics of a Continuous Medium, Prentice Hall, Englewood Cliffs, NJ (1997).Google Scholar

19. J. C., Maxwell, “On the calculation of the equilibrium and the stiffness of frames,” Philosophical Magazine, Ser. 4, 27, 294 (1864).Google Scholar

20. N. I., Mushkelishvili, Some Basic Problems of the Mathematical Theory of Elasticity, Noordhoff, Grüningen, The Netherlands (1963).Google Scholar

21. Naghdi, P. M., P. M., Naghdi's Notes on Continuum Mechanics, Department of Mechanical Engineering, University of California, Berkeley, 2001. These class notes were developed (continuously since 1960) by Professor P. M. Naghdi (1924–1994) for a first course on continuum mechanics. The handwritten notes (by Professor Naghdi) were typed and later digitized (presumably, under the direction of Professor J. Casey).Google Scholar

22. A. W., Naylor and G. R., Sell, Linear Operator Theory in Engineering and Science, Holt, Reinhart and Winston, New York (1971).Google Scholar

23. W., Noll, The Non-Linear Field Theories of Mechanics, 3rd ed., SpringerVerlag, New York (2004).Google Scholar

24. R. W., Ogden, Non-Linear Elastic Deformations, Halsted (John Wiley & Sons), New York (1984).Google Scholar

25. J. T., Oden and J. N., Reddy, Variational Principles in Theoretical Mechanics, 2nd ed., Springer-Verlag, Berlin (1983).Google Scholar

26. J. N., Reddy, Applied Functional Analysis and Variational Methods in Engineering, McGraw-Hill, New York (1986); reprinted by Krieger, Malabar, FL (1991).Google Scholar

27. J. N., Reddy, Energy Principles and Variational Methods in Applied Mechanics, 2nd ed., John Wiley & Sons, New York (2002).Google Scholar

28. J. N., Reddy, Mechanics of Laminated Composite Plates and Shells. Theory and Analysis, 2nd ed., CRC Press, Boca Raton, FL (2004).Google Scholar

29. J. N., Reddy, An Introduction to the Finite Element Method, 3rd ed., McGraw-Hill, New York (2006).Google Scholar

30. J. N., Reddy and D. K., Gartling, The Finite Element Method in Heat Transfer and Fluid Dynamics, 2nd ed., CRC Press, Boca Raton, FL (2001).Google Scholar

31. J. N., Reddy and M. L., Rasmussen, Advanced Engineering Analysis, John Wiley & Sons, New York (1982); reprinted by Krieger, Malabar, FL (1991).Google Scholar

32. H., Schlichting, Boundary Layer Theory, (translated from German by J. Kestin), 7th ed., McGraw-Hill, New York (1979).Google Scholar

33. L. A., Segel, Mathematics Applied to Continuum Mechanics (with additional material on elasticity by G. H., Handelman), Dover Publications, New York (1987).Google Scholar

34. W. S., Slaughter, The Linearized Theory of Elasticity, Birkhüaser, Boston (2002).Google Scholar

35. I. S., Sokolnikoff, Mathematical Theory of Elasticity, 2nd ed., McGraw-Hill, New York; reprinted by Krieger, Melbourne, FL (1956).Google Scholar

36. M. H., Sadd, Elasticity: Theory, Applications, and Numerics, Academic Press, New York (2004).Google Scholar

37. S. P., Timoshenko and J. N., Goodier, Theory of Elasticity, 3rd ed., McGraw-Hill, New York (1970).Google Scholar

38. C. A., Truesdell, Elements of Continuum Mechanics, 2nd printing, Springer-Verlag, New York (1984).Google Scholar

39. C., Truesdell and R. A., Toupin, “The Classical Field Theories,” in Encyclopedia of Physics, Flügge, S. (ed.), Springer-Verlag, Berlin (1965).Google Scholar

40. C., Truesdell and W., Noll, “The Non-Linear Field Theories of Mechanics,” in Encyclopedia of Physics, III/3, S., Flügge (ed.), Springer-Verlag, Berlin (1965).Google Scholar