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Commit ab12ff5a authored by Chris Cantwell's avatar Chris Cantwell Committed by Dave Moxey
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Fix some LaTeX errors in doxygen.

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...@@ -600,7 +600,7 @@ void Mapping::CovarFromCartesian( ...@@ -600,7 +600,7 @@ void Mapping::CovarFromCartesian(
* This function lowers the index of the contravariant vector \f$v^{i}\f$, * This function lowers the index of the contravariant vector \f$v^{i}\f$,
* transforming it into its associated covariant vector \f$v_{j}\f$ * transforming it into its associated covariant vector \f$v_{j}\f$
* according to the relation * according to the relation
* \f[$v_{j} = g_{ij}v^{i}\f] * \f[v_{j} = g_{ij}v^{i}\f]
* where \f$g_{ij}\f$ is the metric tensor. * where \f$g_{ij}\f$ is the metric tensor.
* *
* @param inarray Components of the contravariant vector \f$v^{i}\f$ * @param inarray Components of the contravariant vector \f$v^{i}\f$
...@@ -631,7 +631,7 @@ void Mapping::LowerIndex( ...@@ -631,7 +631,7 @@ void Mapping::LowerIndex(
* This function raises the index of the covariant vector \f$v_{j}\f$, * This function raises the index of the covariant vector \f$v_{j}\f$,
* transforming it into its associated contravariant vector \f$v^{i}\f$ * transforming it into its associated contravariant vector \f$v^{i}\f$
* according to the relation * according to the relation
* \f[$v^{i} = g^{ij}v_{j}\f] * \f[v^{i} = g^{ij}v_{j}\f]
* where \f$g^{ij}\f$ is the inverse of the metric tensor. * where \f$g^{ij}\f$ is the inverse of the metric tensor.
* *
* @param inarray Components of the contravariant vector \f$v^{i}\f$ * @param inarray Components of the contravariant vector \f$v^{i}\f$
......
...@@ -104,8 +104,9 @@ namespace Nektar ...@@ -104,8 +104,9 @@ namespace Nektar
* The preconditioner is defined as: * The preconditioner is defined as:
* *
* \f[\mathbf{M}^{-1}=\left[\begin{array}{ccc} * \f[\mathbf{M}^{-1}=\left[\begin{array}{ccc}
* Diag[(\mathbf{S_{1}})_{vv}] & & \\ & (\mathbf{S}_{1})_{eb} & \\ & & * \mathrm{Diag}[(\mathbf{S_{1}})_{vv}] & & \\
* (\mathbf{S}_{1})_{fb} \end{array}\right] \f] * & (\mathbf{S}_{1})_{eb} & \\
* & & (\mathbf{S}_{1})_{fb} \end{array}\right] \f]
* *
* where \f$\mathbf{S}_{1}\f$ is the local Schur complement matrix for * where \f$\mathbf{S}_{1}\f$ is the local Schur complement matrix for
* each element and the subscript denotes the portion of the Schur * each element and the subscript denotes the portion of the Schur
...@@ -534,7 +535,7 @@ namespace Nektar ...@@ -534,7 +535,7 @@ namespace Nektar
* found in PreconditionerBlock::BlockPreconditionerCG. In this setting * found in PreconditionerBlock::BlockPreconditionerCG. In this setting
* however, the matrix is constructed as: * however, the matrix is constructed as:
* *
* \f[ M^{-1} = \diag[ (\mathbf{S_{1}})_{f}^{-1} ] \f] * \f[ M^{-1} = \mathrm{Diag}[ (\mathbf{S_{1}})_{f}^{-1} ] \f]
* *
* where each matrix is the Schur complement system restricted to a * where each matrix is the Schur complement system restricted to a
* single face of the trace system. * single face of the trace system.
......
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