Updated docs

src/ODE/ODESolvers/RKCK45/RKCK45.H

@@ -34,10 +34,7 @@ Description
         Cash, J.R.,
         Karp, A.H.
         ACM Transactions on Mathematical Software, vol. 16, 1990, pp. 201–222.
-    \endverbatim
 
-    Based on code from:
-    \verbatim
         "Solving Ordinary Differential Equations I: Nonstiff Problems,
          second edition",
         Hairer, E.,

src/ODE/ODESolvers/RKDP45/RKDP45.H

@@ -34,10 +34,7 @@ Description
         Prince, P. J.,
         Journal of Computational and Applied Mathematics,
         6 (1), 1980: pp. 19-26.
-    \endverbatim
 
-    Based on code from:
-    \verbatim
         "Solving Ordinary Differential Equations I: Nonstiff Problems,
          second edition",
         Hairer, E.,

src/ODE/ODESolvers/RKF45/RKF45.H

@@ -34,8 +34,6 @@ Description
         Fehlberg, E.,
         NASA Technical Report 315, 1969.
 
-    Based on code from:
-    \verbatim
         "Solving Ordinary Differential Equations I: Nonstiff Problems,
          second edition",
         Hairer, E.,
@@ -48,31 +46,6 @@ Description
     and allows to perform an adapdive step-size control using these two order
     without the need of re-evaluation.
 
-    \f{align}{
-     k_1 &= h f(t_k, y_k) \\
-     k_2 &= h f(t_k + \frac{1}{4}h, y_k + \frac{1}{4}k_1) \\
-     k_3 &= h f(t_k + \frac{3}{8}h, y_k + \frac{3}{32}k_1 + \frac{9}{32}k_2) \\
-     k_4 &= h f(t_k + \frac{12}{13}h, y_k + \frac{1932}{2197}k_1
-              \frac{7200}{2197}k_2 + \frac{7296}{2197}k_3) - \\
-     k_5 &= h f(t_k + h, y_k + \frac{439}{216}k_1 - 8k_2 + \frac{3680}{513}k_3 -
-           \frac{845}{4104}k_4) \\
-     k_6 &= h f(t_k + \frac{1}{2}h, y_k - \frac{8}{27}k_1 + 2k_2 -
-           \frac{3544}{2565}k_3 + \frac{1859}{4104}k_4 - \frac{11}{40}k_5) \\
-    \f}
-
-    Which yields the following update-steps for the 4th and 5th order:
-
-    \f{align}{
-     \Delta_4 &= \frac{25}{216}k_1 + \frac{1408}{2565}k_3 +
-                 \frac{2197}{4101}k_4 - \frac{1}{5}k_5 \\
-     \Delta_5 &= \frac{16}{135}k_1 + \frac{6656}{12825}k_3 +
-                 \frac{9}{50}k_5 + \frac{2}{55}k_6
-    \f}
-
-    The difference between the 5th and 4th order (\f$\epsilon = \left|\Delta_5
-    - \Delta_4\right|\f$) can be used to determine if the stepsize \f$h\f$ needs
-    to be adjusted.
-
 SourceFiles
     RKF45.C
 

src/ODE/ODESolvers/Rosenbrock43/Rosenbrock43.H

@@ -27,7 +27,6 @@ Class
 Description
     L-stable embedded Rosenbrock ODE solver of order (3)4.
 
-    Based on code from:
     \verbatim
         "Solving Ordinary Differential Equations II: Stiff
          and Differential-Algebraic Problems, second edition",
@@ -37,7 +36,7 @@ Description
         Springer-Verlag, Berlin. 1996.
     \endverbatim
 
-    Also provided are the constants from:
+    The default constants are from:
     \verbatim
         "Implementation of Rosenbrock Methods"
         Shampine, L. F.,
@@ -46,6 +45,8 @@ Description
     with which the scheme is more accurate than with the L-Stable coefficients
     for small step-size but less stable for large step-size.
 
+    The L-Stable scheme constants are provided commented-out in Rosenbrock43.C
+
 SourceFiles
     Rosenbrock43.C