From 98cce2b4346f9d70baa0d12194496c338b655d49 Mon Sep 17 00:00:00 2001 From: David Wells Date: Tue, 8 May 2018 15:04:45 -0400 Subject: [PATCH] Remove spurious links to Boundary. --- examples/step-60/doc/intro.dox | 4 ++-- examples/step-60/doc/results.dox | 2 +- 2 files changed, 3 insertions(+), 3 deletions(-) diff --git a/examples/step-60/doc/intro.dox b/examples/step-60/doc/intro.dox index 3c74b6c8bc..9cf63c36e5 100644 --- a/examples/step-60/doc/intro.dox +++ b/examples/step-60/doc/intro.dox @@ -299,7 +299,7 @@ example, something you read from file, or a closed sphere that you later deform to something more interesting. In the default scenario, $\Gamma$ has co-dimension one, and this tutorial -program implements the Fictitious Boundary Method. As it turns out, the same +program implements the Fictitious %Boundary Method. As it turns out, the same techniques are used in the Variational Immersed Finite Element Method, and the coupling operator $C$ defined above is the same in almost all of these non-matching methods. @@ -323,7 +323,7 @@ $\Omega$. International Journal of Multiphase Flow 25 (5). Pergamon: 755–94. - Boffi, D., L. Gastaldi, L. Heltai, and C.S. Peskin. 2008. “On the - Hyper-Elastic Formulation of the Immersed Boundary Method.” Computer Methods + Hyper-Elastic Formulation of the Immersed %Boundary Method.” Computer Methods in Applied Mechanics and Engineering 197 (25–28). - Heltai, L., and F. Costanzo. 2012. “Variational Implementation of Immersed diff --git a/examples/step-60/doc/results.dox b/examples/step-60/doc/results.dox index f914d14499..3f27c0e708 100644 --- a/examples/step-60/doc/results.dox +++ b/examples/step-60/doc/results.dox @@ -381,7 +381,7 @@ across $\Gamma$, in order to obtain the Dirichlet data $g$. So $S$ is some sort of Neumann to Dirichlet map, and we would like to have a good approximation for the Dirichlet to Neumann map. A possibility would be to -use a Boundary Element approximation of the problem on $\Gamma$, and construct a +use a %Boundary Element approximation of the problem on $\Gamma$, and construct a rough approximation of the hyper-singular operator for the Poisson problem associated to $\Gamma$, which is precisely a Dirichlet to Neumann map. -- 2.39.5