X-Git-Url: https://hackdaworld.org/gitweb/?p=lectures%2Flatex.git;a=blobdiff_plain;f=posic%2Fthesis%2Fd_tersoff.tex;h=c01a65eaf34d207e955e3b23b4f2275909113b85;hp=84929638f3fd7f8a656fd7d51656dd426ef90f6e;hb=6ff9691bfd15ba165c609de924ae7f12889776f4;hpb=dfeb4ccb085d878b5639dcaea7fcb7fcdc5248ad

diff --git a/posic/thesis/d_tersoff.tex b/posic/thesis/d_tersoff.tex
index 8492963..c01a65e 100644
--- a/posic/thesis/d_tersoff.tex
+++ b/posic/thesis/d_tersoff.tex
@@ -149,7 +149,7 @@ The pair contributions are, thus, easily obtained.
 The contribution of the bond order term is given by:
 \begin{eqnarray}
  \nabla_{{\bf r}_j}\cos\theta_{ijk} &=&
- \nabla_{{\bf r}_j}\Big(\frac{{\bf r}_{ij}{\bf }r_{ik}}{r_{ij}r_{ik}}\Big)
+ \nabla_{{\bf r}_j}\Big(\frac{{\bf r}_{ij}{\bf r}_{ik}}{r_{ij}r_{ik}}\Big)
  \nonumber \\
  &=& \frac{1}{r_{ij}r_{ik}}{\bf r}_{ik} -
      \frac{\cos\theta_{ijk}}{r_{ij}^2}{\bf r}_{ij}
@@ -185,7 +185,7 @@ Concerning $b_{ij}$, in addition to the angular term, the derivative of the cut-
 
   \subsection{Code realization}
 
-The implementation of the force evaluation shown in the following is applied to the potential designed by Erhard and Albe \cite{albe_sic_pot}.
+The implementation of the force evaluation shown in the following is applied to the potential designed by Erhart and Albe \cite{albe_sic_pot}.
 There are slight differences compared to the original potential by Tersoff:
 \begin{itemize}
  \item Difference in sign of the attractive part.
@@ -220,7 +220,7 @@ LOOP i \{
 	\item
 	\item LOOP k \{
 	      \begin{itemize}
-               \item set $ik$-depending values
+               \item set $ik$-dependent values
                \item calculate: $r_{ik}$, $r_{ik}^2$
 	       \item IF $r_{ik} > S_{ik}$ THEN CONTINUE
 	       \item calculate: $\theta_{ijk}$, $\cos(\theta_{ijk})$,