Estimates for the Error in the Equations of Non Linear Plate Theory

Cover 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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