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First published in 1969, “A First Course in Continuum Mechanics” has stood the test of time through several revised editions, including a significant second edition in 1977 and a third edition in 1994. Each edition refines and expands upon the core mission: to offer a physical, rather than purely mathematical, approach to the study of continuum mechanics.
Y.C. Fung's "A First Course in Continuum Mechanics" is a foundational text covering stress, strain, balance laws, and constitutive equations for advanced undergraduates and bioengineering students. It prioritizes a physical approach to mechanics, bridging basic physics with applications in solids and fluids. Access the text via Cimec . Fung A First Course in Continuum Mechanics PDF - Scribd
Special topics and applications
Constitutive equations are mathematical equations that describe the relationship between stress and strain in a material. The following are some common types of constitutive equations:
| Feature | Benefit to the Reader | | :--- | :--- | | | Blends solid mechanics and fluid mechanics into a unified theory, rather than treating them as separate subjects. | | Biomechanics Origins | Includes examples related to biological tissues (blood flow, vessel walls), making it unique compared to texts focused solely on steel/concrete. | | Problem Sets | Exercises range from routine verification to complex physical modeling, often requiring the student to derive equations relevant to real-world engineering problems. | | Accessibility | Known for being "readable." Fung writes in a conversational, mentor-like tone that reduces the intimidation factor of tensor calculus. | Fung-a first course in continuum mechanics.pdf
Y.C. Fung's "A First Course in Continuum Mechanics" is a foundational text covering the mechanics of solids and fluids through a physical, rather than purely mathematical, approach. The book, which integrates bioengineering applications, covers tensor algebra, kinematics, stress, and conservation laws essential for formulating engineering problems. For details on the third edition, visit Amazon .
Some common examples of nonlinear elastic materials include: First published in 1969, “A First Course in
This edition also includes a unique final chapter on "active remodeling," reflecting Fung's pioneering work in biomechanics and showing how living tissues adapt to mechanical stress.
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