Estimates for the Error in the Equations of Non Linear Plate Theory
Estimates for the Error in the Equations of Non Linear Plate Theory
F John
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2 00 l^af s^((C(y)u(y))^^j^ 4^ej^)^ds Since the i are bounded and i-, satisfies (3. 14) we have then a p /-co C^(x)u2(x) = Ua j (s^dC u|2+ IC u|+ IC u|^) + sVN-V^dC u^^l^+U u^3|2) + s2hVV^|C ^jjI'HsV Integrating over all unit vectors i satisfying (3. 14) it follows that • 9 • • hl/2 a-l|C u| = 0(N(|Ku|l + |U ui+llC u||) + ha-l(|lC u^^lU IK u^^lD+hW^IICu^^^ll) . 26 -l^T-1 If we use here (5. 6a), (3. 9) with A = a'-'-N", (3. 10) with A = ha" N' and (3. 6d) with A = Na the inequality takes the for...m (3. 13). All the inequalities derived here for a scalar u can be extended immediately to tensors u with a fixed number of components. 4. Estimates for the stresses and their derivatives Assume that the t, are defined and satisfy the differential equations (2. 12), (2. 1^^) for (4. 1) Ix^l Ih, (x3^-x°)2 + (x2-x°)^
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