An Introduction to Continuum Mechanics

J. N. Reddy is a University Distinguished Professor and the Holder of the Oscar S. Wyatt Endowed Chair in the Department of Mechanical Engineering at Texas A&M University, College Station, Texas. Dr. Reddy is internationally known for his contributions to theoretical and applied mechanics and computational mechanics. He is the author of over 350 journal papers and 15 books, including Introduction to the Finite Element Method, 3rd edition; Energy Principles and Variational Methods in Applied Mechanics, 2nd edition; Theory and Analysis of Elastic Plates and Shells, 2nd edition; Mechanics of Laminated Plates and Shells: Theory and Analysis, 2nd edition; and An Introduction to Nonlinear Finite Element Analysis. Professor Reddy is the recipient of numerous awards including the Walter L. Huber Civil Engineering Research Prize of the American Society of Civil Engineers (ASCE), the Worcester Reed Warner Medal and the Charles Russ Richards Memorial Award of the American Society of Mechanical Engineers (ASME), the 1997 Archie Higdon Distinguished Educator Award from the American Society of Engineering Education (ASEE), the 1998 Nathan M. Newmark Medal from the American Society of Civil Engineers, the 2000 Excellence in the Field of Composites from the American Society of Composites, the 2003 Bush Excellence Award for Faculty in International Research from Texas A&M University, and the 2003 Computational Solid Mechanics Award from the U.S. Association of Computational Mechanics (USACM). Professor Reddy is a Fellow of American Institute of Aeronautics and Astronautics (AIAA), American Society of Mechanical Engineers (ASME), American Society of Civil Engineers (ASCE), the American Academy of Mechanics (AAM), the American Society of Composites (ASC), the U.S. Association of Computational Mechanics (USACM), the International Association of Computational Mechanics (IACM), and the Aeronautical Society of India (ASI). Professor Reddy is the Editor-in-Chief of Mechanics of Advanced M

1. Introduction; 2. Vectors and tensors; 3. Kinematics; 4. Stress measures; 5. Conservation of mass, momenta, and energy; 6. Constitutive equations; 7. Linearized elasticity problems; 8. Fluid mechanics and heat transfer problems; 9. Linear viscoelasticity.