[doc][model] Formatting variables list

slides/model.md

@@ -29,9 +29,9 @@ $\begin{equation*}
 |B| \frac{S_h(\mathbf{u}^{n+1}_h) - S_h(\mathbf{u}^{n}_h)}{\Delta t}  + \sum_{\sigma \in \Sigma_B} F_{B,\sigma}(\mathbf{u}^{n+1}_h) = \int_{B}  q \, dx, \quad \forall t_{n+1}\leq T, \; \forall B
 \end{equation*}$
 
-* $S_h$: storage term
-* $F_{B,\sigma}$: flux term over sub control volume face (scvf)
-* $q$ source term
+* $S_h:$ storage term
+* $F_{B,\sigma}:$ flux term over sub control volume face (scvf)
+* $q:$ source term
 
 Where to implement these terms in DuMu<sup>X</sup>?
 
@@ -57,10 +57,10 @@ $\begin{equation}
 
 with
 
-- $c$: concentration
-- $D$: constant diffusion coefficient
-- $\Omega$: spatial domain
-- $T$: end time
+- $c:$ concentration
+- $D:$ constant diffusion coefficient
+- $\Omega:$ spatial domain
+- $T:$ end time
 
 ## Example: Diffusion equation
 Discrete model using the Box discretization:
@@ -71,10 +71,10 @@ $\begin{equation}
 
 with
 
-- $c_B^n$: concentration at time $t_n$ and control volume $B$
-- $c^n_h$: global discrete solution at time $t_n$, interpolated using __basis functions__
-- $\mathbf{n}$: unit outer normal vector
-- $\sigma$: sub control volume face (scvf)
+- $c_B^n:$ concentration at time $t_n$ and control volume $B$
+- $c^n_h:$ global discrete solution at time $t_n$, interpolated using __basis functions__
+- $\mathbf{n}:$ unit outer normal vector
+- $\sigma:$ sub control volume face (scvf)
 
 ## Example: Diffusion equation
 Discrete model using the Box discretization:
@@ -118,9 +118,9 @@ F_{B,\sigma} = -D \nabla c_h^{n+1} \cdot \boldsymbol{n}_{B,\sigma} \vert \sigma
 
 with
 
-- $c^n_h$: global discrete solution at time $t_n$, interpolated using __basis functions__
-- $\mathbf{n}$: unit outer normal vector
-- $\sigma$: sub control volume face (scvf)
+- $c^n_h:$ global discrete solution at time $t_n$, interpolated using __basis functions__
+- $\mathbf{n}:$ unit outer normal vector
+- $\sigma:$ sub control volume face (scvf)
 
 ## Flux term
 ```cpp