Detailed-description-of-employed-methods-and-their-adaptations.md

@@ -7,11 +7,11 @@ The Generalized Minimum Residual Method (GMRES) is a non-stationary iterative so
 Such methods are based upon in the krylov subspace 
 
 ```math
-\Kappa =span\{ r_0,..., A^{(k-1)}r_0\}
+\Kappa =span\{ r_0,..., A^{(k-1)}r_0\},
 ```
 
 
-, with $`r_0`$ being the residual $`r_0=b-Ax_0`$ for the $`k=0`$ iteration. Particularly GMRES minimizes $`||r_k||_2`$ in  $`x_0+\Kappa(A,r_0)`$.
+with $`r_0`$ being the residual $`r_0=b-Ax_0`$ for the $`k=0`$ iteration. Particularly GMRES minimizes $`||r_k||_2`$ in  $`x_0+\Kappa(A,r_0)`$.