<p><b>dwj07@fsu.edu</b> 2012-03-30 10:45:19 -0600 (Fri, 30 Mar 2012)</p><p><br>
        -- BRANCH COMMIT --<br>
<br>
        Updating monotonic advection design document.<br>
</p><hr noshade><pre><font color="gray">Added: trunk/documents/ocean/current_design_doc/monotonic_advection/HorizontalFluxDiagram.eps
===================================================================
--- trunk/documents/ocean/current_design_doc/monotonic_advection/HorizontalFluxDiagram.eps                                (rev 0)
+++ trunk/documents/ocean/current_design_doc/monotonic_advection/HorizontalFluxDiagram.eps        2012-03-30 16:45:19 UTC (rev 1738)
@@ -0,0 +1,2956 @@
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===================================================================
--- trunk/documents/ocean/current_design_doc/monotonic_advection/VerticalFluxDiagram.eps                                (rev 0)
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+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+JcC&lt;$JcC&lt;$JcC&lt;$JcC&lt;$ci8L~&gt;
+%%EndData
+showpage
+%%Trailer
+end
+%%EOF

Modified: trunk/documents/ocean/current_design_doc/monotonic_advection/monotonic_advection.tex
===================================================================
--- trunk/documents/ocean/current_design_doc/monotonic_advection/monotonic_advection.tex        2012-03-30 07:14:02 UTC (rev 1737)
+++ trunk/documents/ocean/current_design_doc/monotonic_advection/monotonic_advection.tex        2012-03-30 16:45:19 UTC (rev 1738)
@@ -32,36 +32,186 @@
 
 The tracer advection equation can be written as follows:
 \begin{equation}
-        \frac{\partial Q_j}{\partial t} = - (</font>
<font color="blue">abla \cdot \vec{V} Q_j) + F_{Q_j}
+        \frac{\partial Q_i}{\partial t} = - (</font>
<font color="red">abla \cdot \vec{V} Q_i) + F_{Q_i}
+        \label{eq:cont_tracer_adv_full}
 \end{equation}
 
-where $Q_j$ represents a tracer quantity and $\vec{V}$ represents the 3-D velocity
-vectory. \\
+where $Q$ represents a weighted tracer quantity, $\vec{V}$ represents the 3-D velocity
+vector, and $F_{Q}$ represents the source and sink terms for this tracer. \\
 
-Because this formulation relates to tracer advection, we assume $F_{Q_j} = 0$, and are left with
+In the ocean, we use the definition that ${Q} = h q$ where $h$ is the fluid
+thickness field, and $q$ is the tracer quantitiy, which can be a vector representing various tracers.
+
+Because this formulation relates to tracer advection in the ocean, we assume $F_{Q} = 0$, and (\ref{eq:cont_tracer_adv_full}) reduces to:
 \begin{equation}
-        \frac{\partial Q_j}{\partial t} = - (</font>
<font color="blue">abla \cdot \vec{V} Q_j)
+        \frac{\partial h q}{\partial t} = - (</font>
<font color="red">abla \cdot \vec{V} h q)
 \end{equation}direction. \\
 
 Following the notation of Dutton (1986) we define
 \begin{equation}
-        (</font>
<font color="black">abla \cdot \vec{V} b) = </font>
<font color="black">abla \cdot (V_H b) + \frac{\partial (\vec{V} \cdot </font>
<font color="blue">abla b)}{\partial z}
+        (</font>
<font color="black">abla \cdot \vec{V} h q) = </font>
<font color="red">abla \cdot (\vec{V_H} h q) + \frac{\partial (w h q)}{\partial z}
 \end{equation}
-where $V_H$ is the horizontal component of velocity, and $b$ is any scalar value.
+where $V_H$ is the horizontal component of velocity, and w is the vertical component of velocity..
 
 \section{Horizontal Advection}
 This section deals with the horizontal tracer advection, which can be described by the following equation.
 \begin{equation}
-        \frac{\partial Q_j}{\partial t} = - </font>
<font color="blue">abla \cdot (V_H Q_j)
+        \frac{\partial h q}{\partial t} = - </font>
<font color="red">abla \cdot (V_H h q)
+        \label{eg:horiz_adv_cont}
 \end{equation}
 
+The figure below is used to help visualize the layout of data within an MPAS grid.
+\begin{figure}[H]
+        \centering
+        \includegraphics[scale=0.5]{HorizontalFluxDiagram.eps}
+        \caption{Horizontal layout of cells. The triangle represents the edge where a flux will be computed, while the circles represent the location of the tracer values used to compute the flux.}
+\end{figure}
+
+Equation (\ref{eg:horiz_adv_cont}) can be discretized into the following form:
+\begin{equation}
+        q_i^{n+1} = \frac{1}{h^{n+1}}(h^n q_i^{n} + \frac{1}{A_j}\sum_{n_{e_j}} F_{e_j}(V_H, h, q_{j2})
+\end{equation}
+where $i$ the cell location that is being updated, $j$ represents the location across edge $j$ from cell $i$, $n$ represents a time level, and $F(V_H, h, q)$ represents a flux computation per unit length involving $q$ at an edge.
+
+In general, $F(q)$ can be written as:
+\begin{equation}
+        F(V_H, h, q) = u h \tilde{q}
+        \label{eq:flux_operator}
+\end{equation}
+where $u$ represents the horizontal velocity, called $V_H$ earlier, $h$ represents a thickness field, and $\tilde{q}$ represents a mapping of $q$ to the edge in of interest.
+
+The all quantities in equation (\ref{eq:flux_operator}) live on edges. $h$ is mapped to an edge through a simple averaging using the two cells that share the edge, $u$ already lives on an edge, and the mapping of $q$ to $\tilde{q}$ (which lives on an edge) determines the type of advection scheme used.
+
+The order of the advection scheme refers to the order of the flux divergence 
+
+\subsection{1st order upwind advection }
+The simplest choice of horizontal advection is a 1st order upwind biased scheme. This can be written as
+
+\begin{equation}
+        \tilde{q}_{h 1st} = \max(\frac{u}{|u|}, 0) * q_{i1} - \min(\frac{u}{|u|}, 0) * q_{i2}
+\end{equation}
+
+The choice of positve flux in this case is made as part of the requirements for MPAS grids, in that positive points from cell1 to cell2 along an edge.
+
+\subsection{2nd order advection}
+A second order advection scheme can be written as
+
+\begin{equation}
+        \tilde{q}_{h 2nd} = \frac{q_{i1} + q_{i2}}{2.0}
+\end{equation}
+
+\subsection{3rd and 4th order advection}
+3rd and 4th order advection schemes are computed following (Skamarock and Gassman 2011) as
+
+\begin{align*}
+        \tilde{q}_{h 3rd} = &amp;(\frac{1}{2}(q_{i1} + q_{i2}) - \frac{ dc^2}{12}(\frac{\delta^2 q}{\delta n^2}_{i2} + \frac{\delta^2 q}{\delta n^2}_{i1})  \\
+                          &amp;+ sign(u) \frac{ dc^2 \beta}{12}(\frac{\delta^2 q}{\delta n^2}_{i2} - \frac{\delta^2 q}{\delta n^2}_{i1}))
+\end{align*} 
+
+where $n$ represnets the normal direction to the edge shared by cells $i1$ and $i2$, $dc$ represents the distance between cell centers.
+
+In this case, the second derivative of the tracer is required to implement a higher order advection scheme. These second derivatives are pre-computed using a least-squares method on a generic polynomial-fit in a tangent plane around the cell in question. These derivatives are stored in the array known as deriv\_two.
+
+Using this general form, 3rd order advection is described as $\beta &gt; 0$ and 4th order advection is when $\beta = 0$. Following (Skamarock and Gassman 2011) the optimal value is $\beta = 0.25$.
+
 \section{Vertical Advection}
 This section deals with vertical tracer advection, which can be described by the following equation.
 \begin{equation}
-        \frac{\partial Q_j}{\partial t} = - \frac{\partial (\vec{V} \cdot </font>
<font color="gray">abla Q_j)}{\partial z}
+        \frac{\partial h q}{\partial t} = - \frac{\partial (w h q)}{\partial z}
+        \label{eq:cont_vert_adv}
 \end{equation}
 
+The figure below is used to show where different quantities from equation (\ref{eq:cont_vert_adv}) live on the vertical grid in MPAS.
+\begin{figure}[H]
+        \center
+        \includegraphics[scale=0.5]{VerticalFluxDiagram.eps}
+        \caption{Diagram of vertical grid with velocity and flux points shown as red triangles, and tracer points shows as purple circles.}
+        \label{fig:vert_flux_diagram}
+\end{figure}
 
+The discrete form of equation (\ref{eq:cont_vert_adv}) can be written as
+\begin{equation}
+        q_k^{n+1} = \frac{h^{n}q_k^{n} + \Delta t ( (F_z)_{k+1}^{n} - (F_z)_{k}^{n} )}{h^{n+1}}
+\end{equation}
+where $n$ represents a time level, $k$ represents a vertical level as seen in figure \ref{fig:vert_flux_diagram}, and $F_z$ represents the vertical flux across an interface.
+
+In this equation, $q_k$ quantities live at vertical cell centers, and $(F_z)_k$ quantities live at vertical level interfaces.
+
+$F_z$ can be written as:
+
+\begin{equation}
+        (F_z)_k = \tilde{q_k}(w_k)
+\end{equation}
+
+where $\tilde{q_k^n}$ represents an interpolated tracer value at interface $k$, and incorporates the factor of $h$ from (\ref{eq:cont_vert_adv}). The following subsections relate to different computations of $\tilde{q_k^n}$
+
+\subsection{1st order upwind}
+The 1st order upwind biased computation of $\tilde{q_k}$ is simply assigning $\tilde{q_k}$ with the upwind value of $q_k$, which can be written as:
+
+\begin{align}
+        c &amp;= \frac{w_k}{|w_k|} \\
+        \tilde{q_k}_{v 1st} &amp;= \max(c,0)*q_{k} + \min(c,0)*q_{k-1}
+\end{align}
+\subsection{2nd order}
+The 2nd order computation of $\tilde{q_k}$ involves a linear interpolation of q to an interface. This can be written as:
+\begin{equation}
+        \tilde{q_k}_{v 2nd} = \frac{h_k q_{k-1} h_{k-1} + q_{k}}{h_k + h_{k-1}}
+\end{equation}
+\subsection{3rd order}
+The 3rd order computation of $\tilde{q_k}$ involves an interpolation of q to an interface based on the direction of the velocity at interface $k$. This can be written as:
+\begin{align}
+        c &amp;= \frac{w}{|w|} \\
+        \tilde{q_k}_{v 3rd} &amp;= \frac{ (-1 + c) q_{k-2} + (7 - 3c) q_{k-1} + (7 + 3c) q_k + (-1 - c)q_{k+1}}{12.0}
+\end{align}
+\subsection{4th order}
+The 4th order computation of $\tilde{q_k}$ involves an interpolation of q to an interface. This can be written as:
+\begin{equation}
+        \tilde{q_k}_{v 4th} = \frac{ 7(q_{k-1} + q_{k}) - 1(q_{k-2} + q_{k+1})}{12.0}
+\end{equation}
+
+
+\section{FCT - Monotonic Advection}
+The FCT portion of tracer advection provides a blending of two types of fluxes in each direction, these consist of a low order flux (typically 1st order), and a higher order flux (typically 2nd, 3rd, or 4th order). The low order flux is chosen because it is monotonic. For the purposes of this section, we will introduce four fluxes, $F_{hl}$, $F_{hh}$, $F_{vl}$, and $F_{vh}$ which represent the horizontal low order, horizontal high order, vertical low order, and vertical high order respectively.
+
+Each of the fluxes in this section can be computed using the methods in the previous sections, but for our purposes we will assume the following:
+\begin{align*}
+        F_{hl} &amp;= u h \tilde{q_{h 1st}} \\
+        F_{vl} &amp;= u \tilde{q_{v 1st}}
+\end{align*}
+
+while the higher order fluxes can be computed using any of the remaining options. \\
+
+To begin, bounds are computed in a cell by cell fashion. Each cell needs to contain the maximum and minimum value of $q$ taken from the set of itself and all cells it shares an edge with (either vertical or horizontal). We will call these $q_{max}^n$ and $q_{min}^n$ denoting these are at the current time step. \\
+
+After these bounds are computed, the high order fluxes $F_{hh}$ and $F_{vh}$ are computed for each cell, or edge. \\
+
+Next, the low order fluxes $F_{hl}$ and $F_{vl}$ are computed for each cell and edge, and their contribution is removed from $F_{hh}$ and $F_{vh}$. The remaining high order fluxes are stored on a cell by cell basis providing the high order perturbation fluxes. These new fluxes are stored in two arrays $\tilde{F_{in}}$ and $\tilde{F_{out}}$, the first being all fluxes incoming to a cell, and the second being all fluxes leaving a cell. \\
+
+After the perturbation fluxes are constructed, scale factors are constructed. The scale factor $s$ represents the portion of the high order perturbation flux that can safely be used while still preserving monotonicity. It is computed by bounding the new flux value with the min and max values computed at the beginning of this section.
+
+\begin{align}
+        \hat{q^{n+1}}_{min} &amp;= \frac{q^n*h^n + \Delta t * \tilde{F_{out}}}{h^{n+1}} \\
+        \hat{q^{n+1}}_{max} &amp;= \frac{q^n*h^n + \Delta t * \tilde{F_{in}}}{h^{n+1}} \\
+        \hat{q^{n+1}}_{1st} &amp;= \frac{q^n*h^n + \Delta t * (F_{hl} + F_{vl}}{h^{n+1}} \\
+        s_{in} &amp;= \frac{\hat{q^{n+1}}_{max}-\hat{q^{n+1}}_{1st}}{\hat{q^{n+1}}_{max}-\hat{q^{n+1}}_{1st}} \\
+        s_{out} &amp;= \frac{\hat{q^{n+1}}_{1st}-\hat{q^{n+1}}_{min}}{\hat{q^{n+1}}_{1st}-\hat{q^{n+1}}_{min}}
+\end{align}
+
+where the $\hat{q}$ values are incomplete predictions of $q$ at time level $n+1$. These are incomplete because they only include tendency updates caused from advection, and nothing else. $\Delta t$ in this step is the full time step.
+
+Finally, the scale factors are applied to the perturbation fluxes in an upwind fashion to create the full flux across an edge.
+
+\begin{align*}
+        (F_{h})_{i} &amp;= (F_{hl})_{i} \\
+        &amp;+ \max(0.0, (F_{hh})_{i} - (F_{hl})_{i}) * \min((s_{out})_{i1}, (s_{in})_{i2}) \\
+        &amp;+ \min(0.0, (F_{hh})_{i} - (F_{hl})_{i}) * \min((s_{in})_{i1}, (s_{out})_{i2}) \\
+        (F_{v})_{k} &amp;= (F_{vl})_{k} \\
+        &amp;+ \max(0.0, (F_{vh})_{k} - (F_{vl})_{k}) * \min((s_{out})_{k}, (s_{in})_{k-1}) \\
+        &amp;+ \min(0.0, (F_{vh})_{k} - (F_{vl})_{k}) * \min((s_{in})_{k} , (s_{out})_{k-1})
+\end{align*}
+
+where $i$ is an edge index, $i1$ and $i2$ are the indices of the cells that share edge $i$, and $k$ is a vertical index as shown in figure \ref{fig:vert_flux_diagram}.
+
 \chapter{Pseudocode Formulation}
 The monotonic advection routine can be written in pseudocode in the following form.
 \begin{center}
@@ -121,33 +271,35 @@
 
 The previously described psuedocode is implemented in a monotonic advection module.\\
 
-Implementation of these advection modules provides the following interfaces.
+The advection routines are created within a driver framework, where the driver provides the following interfaces
 \begin{lstlisting}[language=fortran,escapechar=@,frame=single]
-subroutine mpas_tracer_advection_tend(tracers, uh, w, 
-  h, dt, zDistance, zWeightK, zWeightKm1, grid, 
-  tend_h, tend)
-subroutine mpas_tracer_advection_std_tend(tracers, uh, 
-  w, zDistance, zWeightk, zWeightKm1, grid, tend)
-subroutine mpas_tracer_advection_mono_tend(tracers, uh, 
-  w, h, dt, zDistance, zWeightK, zWeightKm1, grid, 
-  tend_h, tend)
+subroutine mpas_ocn_tracer_advection_coefficients( grid, err )
+
+subroutine mpas_ocn_tracer_advection_tend(tracers, uh, 
+  w, h, verticalCellSize, dt, grid, tend_h, tend)
+
+subroutine mpas_ocn_tracer_advection_init(err)
 \end{lstlisting}
 
 within this interface $uh$ defines a thickness weighted
 velocity, $w$ is a vertical velocity, $h$ is a thickness field defined at cell
-centers, $dt$ is the timestep over which advection is being performed,
-$zDistance$ defines distances between vertical interfaces, $zWeightK$ defines
-the weights required to map tracers from vertical cell centers to vertical cell
-edges from the cell below the edge while $zWeightKm1$ is for the cell above the
-edge, $grid$ is the actual grid data structure, $tend_h$ is all tendencies on
+centers, $verticalCellSize$ defines the thickness of each vertical cell, 
+$dt$ is the timestep over which advection is being performed,
+$grid$ is the actual grid data structure, $tend_h$ is all tendencies on
 the thickness field in order to update it to a new state, and $tend$ is the
 tracer tendency array. \\
 
-The mpas\_tracer\_advection\_tend routine is part of a driver module for the
-standard and monotonic advection modules. Inside of a core, one simply has to
-call this routine to compute the tracer tendencies for monotonic or standard
-advection. \\
+Within the driver module, various advection modules can be called. In the
+default case, two submodules are provided one for monotonic advection using an
+FCT and another for standard non-monotonic advection.
 
+The mpas\_ocn\_tracer\_advection\_coefficients routine creates the coefficients
+required to compute the high and low order horizontal fluxes. The
+mpas\_ocn\_tracer\_advection\_init routine initializes some constants and
+logicals for each of the advection modules. The
+mpas\_ocn\_tracer\_advection\_tend routine is a driver routine that computes
+the tendency cause from tracer advection.
+
 \chapter{Implementation Issues}
 
 \section{Vertical Level Idexing}

</font>
</pre>