Estimates for Stress Derivatives And Error in Interior Equations for Shells of V
Estimates for Stress Derivatives And Error in Interior Equations for Shells of V
Neil Berger
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6) + x|l*h-H^^t^^|i + x"^|lt!|). ^ Schwarz's inequality v/e have Xll^h-H, t^, l! = S^(i'0t, t J!) + a(X^H*-2!i0t^. T^ l|). Using (4. 60) and (3-6) gives Xllrn-H^^t^J! = O(£(l|0t^2" -" H*"^''ill)) + a(eX^H*)-2ll0t^2'!) = &(ex'^ll*ht^2!' + ^'^llilD + a(ll0t^2")- Hence, using (4. 26) to estimate the first derivatives of t_, [xl!0h-^p^il!, !!0c_2l1] = ?y(x"^ll0ht^2!l + ^'^":^" + ^oll^zll) -^ a(ll0t^2ll). To estimate t ^ we substitute into the estimate (4. 4o), the various estimates for S^, ... , S^... (4. 44), B (4. 45-4?), Sg (4. 46), V (4. 49), Z^2 (^-50), S ^^ (4. 59), C ^^ and P® (4. 61). Next, using the estimates for the first derivatives of t (4. 26) we have il^t^ii = Cr(x"^i|tii + x-^!|0ht 11 + ex-^li^l! ^o"*i!2ll) -^ a(ll0t^2")- t3 To estimate t „ we substitute into the estimate (4. 25) and get Substituting (4. 63) into (4. 62) for the terra x~''""0t ^Jl and choosing 0^ sufficiently small, we have (X"^ll0ht^2''*"*i!2''^ = &(>'^:'i" + eX'^'l^ll). From (4. 26) we have for the norms of the first derivatives of the stresses (X'^l!0ht 'l, !!0t^ i|) = £r(x"^H!' + ex"^"^ll), substituting into (4.
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