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Author: colinjcotter

Finiteelementcourse.pdf

@@ -1075,7 +1075,7 @@ <h2><span class="section-number">4.4. </span>Solvability and stability of some f
 \int_{\Gamma_0} (v-\bar{v})\, d s
 \right|
 =\left|
-1 \times \int_{\Gamma_0} (v-\bar{v})\, d s
+\int_{\Gamma_0} 1 \times (v-\bar{v})\, d s
 \right|
 \leq |\Gamma_0|^{1/2}\|v-\bar{v}\|_{L^2(\partial\Omega)},\\\leq |\Gamma_0|^{1/2}C |v|_{H^1(\Omega)}.\end{aligned}\end{align} \]</div>
 <p>Combining, we get</p>

L4_feprobs.html

@@ -1044,7 +1044,7 @@ Poisson problem with (full or partial) Dirichlet conditions.
       \int_{\Gamma_0} (v-\bar{v})\, d s
       \right|
       =\left|
-      1 \times \int_{\Gamma_0} (v-\bar{v})\, d s
+      \int_{\Gamma_0} 1 \times (v-\bar{v})\, d s
       \right|
       \leq |\Gamma_0|^{1/2}\|v-\bar{v}\|_{L^2(\partial\Omega)},