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348 Rd Weak Form

348 Rd Weak Form

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all right we'll continue with our study of these these variational principles what we did in the previous segment was obtain the condition for equilibrium in nonlinear elasticity and we did this by going back to even two segments even before the last one we did this by starting out with the functional the free energy functional we used our notion of a variational derivative that we'd developed previously and we applied this idea of extremization of that variational derivative okay what all of that brought us to was the following condition okay so the equilibrium condition for non-linear elasticity okay it is the following for all w which are variations belonging to v and we remember what is special about our space v it consists of functions w such that w equals 0 on that part of the boundary the displacement boundary okay so the equilibrium condition is that given all given given any function w which lives in the space v that means it has to satisfy the homogeneous disp

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