The last few decades have witnessed a dramatic increase in the application of numerical computation to problems in solid and structural mechanics. The burgeoning of computational mechanics opened a pedagogical gap between traditional courses in elementary strength of materials and the finite element method that classical courses on advanced strength of materials and elasticity do not adequately fill. In the past, our ability to formulate theory exceeded our ability to compute. In those days, solid mechanics was for virtuosos. With the advent of the finite element method, our ability to compute has surpassed our ability to formulate theory. As a result, continuum mechanics is no longer the province of the specialist. What an engineer needs to know about mechanics has been forever changed by our capacity to compute. This book attempts to capitalize on the pedagogi� cal opportunities implicit in this shift of perspective. It now seems more ap� propriate to focus on fundamental principles and formulations than on classical solution techniques.

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This readable, student-friendly text responds to the pedagogical needs created by the advent of computational mechanics by focusing more upon formulations and fundamental principles and less upon classical solution techniques. It covers three main areas--(1) the fundamental principles of continuum mechanics, (2) the theories of beams and plates, and (3) static stability theory--with three unifying strands connecting them--(1) a direct vector notation, (2) the principle of virtual work (or variational calculus), and (3) a unified approach to numerical computation.

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