/**
* Compute the volume element associated with the jacobian of the
* transformation $\mathbf F$. That is to say if $DF$ is square, it computes
- * $\det(DF)$, in case DF is not square returns $\sqrt{\det(DF^T * DF)}$.
+ * $\det(DF)$, in case DF is not square returns $\sqrt{\det(DF^T \,DF)}$.
*/
Number
determinant() const;
private:
/**
- * Auxiliary function that computes (*this) * $T^{T}$
+ * Auxiliary function that computes [*this] $T^{T}$
*/
DerivativeForm<1, dim, spacedim, Number>
times_T_t(const Tensor<2, dim, Number> &T) const;
/**
* Similar to the previous apply_transformation().
* Each row of the result corresponds to one of the rows of @p D_X transformed
- * by @p grad_F, equivalent to $\text{D\_X} * \text{grad\_F}^T$ in matrix notation.
+ * by @p grad_F, equivalent to $\text{D\_X} \, \text{grad\_F}^T$ in matrix notation.
*
* @relatesalso DerivativeForm
* @author Sebastian Pauletti, 2011, Reza Rastak, 2019
/**
* Similar to the previous apply_transformation(). In matrix notation, it
- * computes $DF2 * DF1^{T}$. Moreover, the result of this operation $\mathbf A$
+ * computes $DF2 \, DF1^{T}$. Moreover, the result of this operation $\mathbf A$
* can be interpreted as a metric tensor in
* ${\mathbb R}^\text{spacedim}$ which corresponds to the Euclidean metric
* tensor in