diff --git a/.gitignore b/.gitignore index 276f793ae2..39475192e7 100644 --- a/.gitignore +++ b/.gitignore @@ -55,3 +55,8 @@ m4/ltoptions.m4 m4/ltsugar.m4 m4/ltversion.m4 m4/lt~obsolete.m4 + +# PDFLatex +*.aux +*.pdf + diff --git a/monin_obukhov/Makefile.am b/monin_obukhov/Makefile.am index c9c63b0389..528e8017f4 100644 --- a/monin_obukhov/Makefile.am +++ b/monin_obukhov/Makefile.am @@ -25,4 +25,5 @@ MODFILES = monin_obukhov_mod.mod monin_obukhov_inter.mod include_HEADERS = $(MODFILES) BUILT_SOURCES = $(MODFILES) +EXTRA_DIST = monin_obukhov_tech.tex monin_obukhov_v1vs2.eps CLEANFILES = *.mod diff --git a/monin_obukhov/monin_obukhov.tech.ps b/monin_obukhov/monin_obukhov.tech.ps deleted file mode 100644 index 59c9889668..0000000000 Binary files a/monin_obukhov/monin_obukhov.tech.ps and /dev/null differ diff --git a/monin_obukhov/monin_obukhov_tech.tex b/monin_obukhov/monin_obukhov_tech.tex new file mode 100644 index 0000000000..91f7e0385a --- /dev/null +++ b/monin_obukhov/monin_obukhov_tech.tex @@ -0,0 +1,550 @@ +\documentclass[12pt, letterpaper]{article} +\usepackage{amsmath} +\usepackage{graphicx} + +\title{The Monin-Obukhov Module for FMS} +\date{} +\author{} + +\begin{document} +\maketitle + +\section{The Similarity Theory} + +Monin-Obukhov similarity (MOS) theory is the standard method for +computing surface fluxes from the lowest level winds, temperatures and +tracer mixing ratios in GCMs. The lowest level is assumed to lie +within the ``surface layer'' in which turbulent fluxes have negligible +vertical variation, and in which MOS assumes that the wind and +buoyancy profile are a function only of the surface stress, the +surface buoyancy flux, and the height z. A good reference is +\begin{quote} +Garratt, J. R. ``The Atmospheric Boundary Layer'', Cambridge University Press, 1992 +\end{quote} + +\subsection{Scales} + +The surface stress provides a velocity scale, $u_*$, defined so that +the magnitude of the surface stress $\tau$ is given by +\begin{equation} + \tau = \rho_s u_*^2 +\end{equation} +where $\rho_s$ is the surface air density. The upward surface +buoyancy flux $B$ can then be used to define a buoyancy scale, $b_*$, +\begin{equation} + B = \rho_s u_* b_* +\end{equation} + +In the atmosphere, if one ignores the virtual temperature effect, the +buoyancy can be taken to be +\begin{equation} + b = g \frac{(\Theta - \Theta_0)}{\Theta_0} +\end{equation} +where $\Theta$ is the potential temperature and $\Theta_0$ is a +constant reference value, which can be chosen equal to the surface +value. For a hydrostatic atmosphere, +\begin{equation} + \frac{1}{\Theta} \frac{\partial \Theta}{\partial z} = \frac{1}{T} \frac{\partial T}{\partial z} + \frac{g}{c_p} +\end{equation} +so, instead of potential temperature, one can equally well use the dry +static energy divided by $c_p: T + g z/c_p$. To include virtual +temperature effects, one replaces $T$ or $\Theta$ by the virtual +temperature or virtual potential temperature. The effects of the +humidity difference between the surface and the lowest model level can +be as large as the temperature difference over the tropical oceans, +when computing buoyancy gradients. + +This scaling for the buoyancy is inappropriate in the +``free-convective limit'' in which stress, or $u_*$, vanishes but +there is still a non-zero buoyancy flux. We return to the question of +the free-convective limit of MOS theory below. + +The units of buoyance are $[meters]/[sec]^2$, so one can create a +length scale from $u_*$ and $b_*$, + +\begin{equation} + L = -u_*^2/(\kappa b_*) +\end{equation} + +The inclusion of $\kappa =$ von Karmans' constant is conventional. $L$ is +referred to as the Monin-Obukhov length. With this sign conventions, +$L$ is positive under stable conditions, in which $B < 0$ (heat flux into +the surface). Roughly speaking, for $Z < |L|$ the turbulence is +primarily driven mechanically and for $Z > |L|$ it is primarily driven +by buoyancy. Mechanically driven turbulence always wins out close +enough to the surface, as long as the stress is non-zero. + +\subsection{The neutral case} + +In the neutral case, $b_* = 0$, and the wind shear is assumed be a +function only of the stress, $u_*$ and the height above the surface +$z$. +\begin{equation} + \frac{\partial u}{\partial z} = \frac{u_*}{\kappa z} +\end{equation} +This equation can be thought of as defining $\kappa$, which is assumed +to be a universal constant. From laboratory experiments and +atmospheric observations, the value of $\kappa$ is about 0.4. +Integrating, we obtain the famous logarithmic ``law of the wall'': +\begin{equation} + u(z) = \frac{u_*}{\kappa} \ln \left( \frac{z}{z_0} \right) +\end{equation} +where $u$ is the wind component if the direction of the surface +stress, and $z_0$ is the ``roughness height'', defined as the height +at which the logarithmic profile would yield zero wind. (The turning +of the wind is assumed to be negligible within this surface layer.) +The roughness height is the key parameter describing the macroscopic +effects of the surface type on the stress. + +The ``neutral drag coefficient'', given the flow at height $z_n$, +$C_n(z)$, is defined so that, in the neutral case, the surface stress +vector is given by +\begin{gather} + \tau = \rho_s C_n |\mathbf{v}| \mathbf{v} \\ + \frac{|\tau|}{\rho_s} = u_*^2 = C_n(z) |\mathbf{v}(z)|^2 +\end{gather} +so that +\begin{equation} + C_n(z) = \left[\frac{\kappa}{\ln\left(z/z_0\right)}\right]^2 +\end{equation} +The neutral drag coefficient is a function of the height at which the +winds are supplied. Given the roughness height and the height $z$ of +the specified wind, we have simple expressions for the drag +coefficient and surface stress. (Quite often in meteorology, the term +``surface winds'' refers to the winds at a height of 10m, and drag +coefficients are quoted with the assumption that they refer to winds +at this height.) + +\subsection{Stratification} + +In the stratified case, the key assumption in MOS is that the profile +can also depend on $\zeta \equiv z/L$. It is conventional to write +\begin{equation} + \frac{\kappa z}{u_*}\frac{\partial u}{\partial z} = \Phi_m(\zeta) +\end{equation} +where $\Phi_m$ is presumed to be a universal function of $\zeta$. +$\Phi_m \rightarrow 1$ as $\zeta \rightarrow 0$, so that the +logarithmic profile is achieved as the surface is approached. +Integrating from $z_0$ to $z$, we find +\begin{equation} + u(z) = \frac{u_*}{\kappa}\big(\left(F_m(z/L\right)-F_m\left(z_o/L\right)\big) +\end{equation} +where +\begin{equation} + F_m(\zeta) \equiv \int \zeta^{-1}\Phi_m d\zeta +\end{equation} +The assumption is that $z_0$ is not a function of stability, which is +plausible as long as $z_0 \ll |L|$. + +The problem now becomes that of generating the simultaneous surface +fluxes of buoyancy and momentum from the values of $u$ and $b$ at some +height $z$; the determination of the wind profile is coupled to that of +determining the buoyancy profile. + +Therefore, by the same scaling argument, one writes the buoyancy profile as, +\begin{equation} + \frac{\kappa z}{b_*} \frac{\partial b}{\partial z} = \Phi_b(\zeta) \label{eq:bprofile} +\end{equation} +Integrating as before, +\begin{equation} + b(z) - b(0) = \frac{b_*}{\kappa}\big(F_b\left(z/L\right) - F_b\left(z_b/L\right)\big) +\end{equation} +where $z_b$ is the roughness length for buoyancy, defined so that $b$ +would take on its surface value at $z_b$. In the neutral limit, both +$F_m$ and $F_b$ should equal $\ln\left(\zeta\right)$. + +In general, there is no reason to expect $z_0$ and $z_b$ to be the +same. Typically $z_0 > z_b$ because momentum can be transferred to +the surface through pressure forces as well as molecular viscosity, +whereas temperature and humidity must be transferred by molecular +diffusion at the surface (except when there is sea spray etc.). One +sometimes uses the notation +\begin{equation} + n \equiv \ln\left(z_0/z_b\right) +\end{equation} +For example, Garratt suggests that $n \approx 2$ over typical land +surfaces. + +\section{Solving For Surface Fluxes} + +Given the form of the stability functions $F_m$ and $F_b$, one can +obtain a consistency condition by computing $L$ +\begin{equation} + L = -u_*^2/(\kappa b_*) = \frac{u(z)^2\big(F_b\left(\zeta\right) - F_b\left(\zeta z_b/z\right)\big)} + {\big(b(z) - b(0)\big)\big(F_m\left(\zeta\right) - F_m\left(\zeta z_0/z\right)\big)^2} +\end{equation} +of +\begin{equation} + R_b = \zeta \frac{F_b\left(\zeta\right) - F_b\left(\zeta z_b/z\right)} + {\big(F_m\left(\zeta\right) - F_m\left(\zeta z_0/z\right)\big)^2} \label{eq:Rb} +\end{equation} +where $R_b$ is the ``Bulk Richardson number'' between the surface and +the height $z$ +\begin{equation} + R_b \equiv \frac{z\big(b(z) - b(0)\big)}{u(z)^2} = + \frac{g z \big(\Theta_v(z) - \Theta_v(0)\big)}{\Theta_v(0)u(z)^2} +\end{equation} +Eq \eqref{eq:Rb} can then be solved iteratively for $\zeta$, given +$R_b$, $z_0/z$, and $z_b/z$. + +Given $\zeta$, one can then compute +\begin{equation} + u_* = \frac{\kappa |u(z)|}{F_m(\zeta) - F_h(\zeta z_0/z)} +\end{equation} +and +\begin{equation} + b_* = \frac{\kappa\big(b(z) - b(0)\big)}{F_b(\zeta)-F_h(\zeta z_b/z)} +\end{equation} +These values correspond to the drag coefficients +\begin{equation} + C_m = \frac{\kappa^2}{\big(F_m(\zeta) - F_m(\zeta z_0/z)\big)^2} +\end{equation} +and +\begin{equation} + C_b = \frac{\kappa^2}{\big(F_m(\zeta) - F_m(\zeta z_0/z)\big)\big(F_b(\zeta)-F_b(\zeta z_b/z)\big)} +\end{equation} +In implementing this theory, once one has chosen similarity functions, +on has a choice of iterating to a solution whenever it is needed, or +of tabulating the solution for the relevant range of inputs, and, +potentially, fitting the results with easily evaluated functions. +Given that there are three inputs, the typical (but not universal) +choice is to iterate. If there were only two inputs -- i.e., if one +could assume that the ration of $z_0$ to $z_h$ were fixed, tabulation +and curve fitting would be more straightforward. In FMS, the solution +is obtained by iteration. + +For the purpose of iteration using Netwon-Raphson, we note that the +needed derivative is +\begin{equation} + \partial R_b/\partial \zeta = R_b\left(\frac{1}{\zeta} + \frac{\Phi_b(\zeta)-\Phi_b(\zeta z_0/z)}{F_b(\zeta)-F_b(\zeta z_b/z)} - + 2\frac{\Phi_m(\zeta)-\Phi_m(\zeta z_0/z)}{F_m(\zeta)-F_m(\zeta z_b/z)}\right) +\end{equation} + +\section{The Stability Functions} + +Ideally there would be a generally accepted theory for the stability +functions, but no such theory exists, and they are evaluated from +atmospheric field studies. The forms that receive the most support, +and that are recommended by Garratt, are for the unstable case $\zeta +< 0$, +\begin{gather} + \Phi_m = (1 - 16\zeta)^{-1/4} \label{eq:stabfuncm} \\ + \Phi_b = (1 - 16\zeta)^{-1/2} \label{eq:stabfuncb} +\end{gather} +and in the stable case $\zeta > 0$, +\begin{equation} + \Phi_m = \Phi_b = 1+5\zeta \label{eq:stablephi} +\end{equation} +These are considered to have empirical support in the range +$-5<\zeta<1$. + +\subsection{The unstable case} + +Consider the limit that the mean wind, and therefore, the surface +stress and the friction velocity $u_*$ then to zero. With the choice +of stability functions presented above, the result will be zero +buoyancy flux as well. This will be true as long ad $\Phi_b +\rightarrow 0$ more rapidly than $\zeta^{-1/3}$ as $ |\zeta| \rightarrow \infty $. + +To see why $\Phi_b \propto |\zeta|^{-1/3}$ is special, look at the +buoyancy profile and ask under what conditions it approaches a +well-defined limit as $u_* \rightarrow 0$. We can rewrite +\eqref{eq:bprofile} as +\begin{equation} + \frac{\partial b}{\partial z} = \frac{B}{\kappa u_* z} \Phi_b(\zeta) = + \frac{B}{\kappa u_* z} \Phi_b \left(\frac{-\kappa z b_*}{u_*^2}\right) = + \frac{B}{\kappa U_* z} \Phi_b \left(\frac{-\kappa z B}{u_*^3}\right) +\end{equation} +where $B$ is here the buoyancy flux divided by the surface density. +In order for this profile to be well-defined as $u_* \rightarrow 0$ +and $\zeta \rightarrow -\infty$, we need $\Phi_b \propto +|\zeta|^{-1/3}$ so that factors of $u_*$ cancel, leading to +\begin{equation} + \frac{\partial b}{\partial z} \propto \frac{B^{2/3}}{z^{4/3}} +\end{equation} +which is referred to as the free-convection limit. + +With the recommended stability function \eqref{eq:stabfuncb} we have +instead $\Phi_b \propto |\zeta|^{-1/2}$ for large $|\zeta|$. To see that this results in zero buoyancy flux in the free convective limit, we note that in the large $|\zeta|$ limit, we have +\begin{equation} + B = \frac{\kappa^2 \Delta b|\mathbf{v}|}{F_m(\zeta)F_b(\zeta)} +\end{equation} +where $\Delta b$ is the buoyancy difference between the surface and level $z$ and $\zeta$ is determined by +\begin{equation} + R_b = \frac{z\Delta b}{|\mathbf{v}|^2} = \frac{\zeta F_b(\zeta)}{F_m(\zeta)^2} +\end{equation} +Eliminating $F_m$ we have +\begin{equation} + B^2 \propto \frac{z(\Delta b)^3}{\zeta F_b(\zeta)^3} +\end{equation} +If $\Phi_b \propto |\zeta|^{-1/2}$ for large $|\zeta|$, then we also have $F_b \propto |\zeta|^{-1/2}$. So $B \rightarrow 0$ as $|\zeta| \rightarrow \infty$. + +This is unsatisfactory --- either one must use a stability function +that is consistent with the free-convective limit, or one must not +allow the wind speed that is used in the similarity theory to approach +0. The latter alternative is the choice made in our model and in many +others. The picture is that in the convective limit, eddies +transporting buoyancy across level $z$ have length scales that scale +not with $z$ but with the depth of the convective layer $h$, which +violates the assumptions of the original similarity theory. These +eddies produce wind speed perturbations (``gusts'') of magnitude +\begin{equation} + G = (Bh)^{1/3} +\end{equation} +which is the only velocity scale that one can generate from $B$ and +$h$. One can now visualize using the similarity theory on smaller +scales than these gusts, implying that the gusts must be included in +the wind speed that is input into MOS. From the viewpoint of the MOS +module itself, it need not be concerned with the free-convective limit +--- it assumes that the input wind speed will be bounded away from +zero by some theory of ``gustiness''. + +The stability functions \eqref{eq:stabfuncm} and \eqref{eq:stabfuncb} +have the property that $\Phi_M^2 = \Phi_h$. This implies that the +local (as opposed to the bulk) Richardson's number is equal to +$\zeta$, and, in particular, that $Ri$ is a linear function of $z$. +If there were some dynamical argument for this simple structure, it +would help in justifying this choice of stability functions, but we +are not aware of such an argument. + +These forms have the convenient property that we can evaluate the +integral stability functions, $F_m$ and $F_b$ analytically. One +finds, with considerable effort, that (using the notation +$F(\zeta;\zeta_0) = F(\zeta) - F(\zeta_0)$ where $\zeta_0 = z_0/L = +\zeta z_0/z$) +\begin{multline} + F_m(\zeta;\zeta_0) = + \ln\left(\frac{z}{z_0}\right) - 2\ln\left(\frac{1+x}{1+x_0}\right) - \ln\left(\frac{1+x^2}{1+x_0^2}\right) + \\ + 2\big(\tan^{-1}(x)-\tan^{-1}(x_0)\big) +\end{multline} +where $x \equiv (1-16\zeta)^{1/4}$; while for buoyancy +\begin{equation} + F_b(\zeta;\zeta_0) = \ln\left(\frac{z}{z_b}\right)-2\ln\left(\frac{1+y}{1+y_b}\right) +\end{equation} +where $y \equiv (1-16\zeta)^{1/2}$. + +These expressions are sufficiently costly to compute, especially +$F_m$, that there might be value in using a table look up for them, +even as part of the overall iteration. At present, they are simply +computed directly from these expressions within FMS. + +\subsection{The stable case} + +It si not difficult to show that with $\Phi_b \equiv \Phi_m$, and, +therefore, $F_b \equiv F_m$ on the stable side that the drag +coefficients drop to zero close to $Ri_b < 0.2$, given the form +\eqref{eq:stablephi}. This critical Richardson's number would be +exactly $0.2$ if one set $z_0 = z_h$. To see this, note that, with +\eqref{eq:stablephi} we have $F_b = F_m = \ln(\zeta) + \beta\zeta$ +with $\beta = 5$, so that +\begin{equation} + R_b = \frac{\zeta}{\ln(z/z_0) + \beta(\zeta-\zeta_0)} +\end{equation} +As $\zeta$ increases, this in bounded above by $R_{crit} = +\beta^{-1}$. Therefore, as $R_b$ approaches $R_{crit}$, $\zeta +\rightarrow \infty$, and, therefore, $F_m$, $F_t \rightarrow \infty$ +as well, implying that the drag coefficients $\rightarrow 0$. + +While $0.2$ is close to the $0.25$ stability criterion for linear +Kelvin Helmholtz instability, it is inconsistent with field data to +set the fluxes to zero at this low a bulk Richardson's number. +Intermittent turbulence still exists t higher stability, associated +with breaking gravity waves likely related to inhomogeneities in the +surface whose effects are not representable in terms of a surface +roughness. + +Since the value $\beta = 5$ seems to agree with data in the moderately +stable range, one generally modifies $\Phi_b$ and $\Phi_m$ so that +they have this form for small $\zeta$ but allow non-zero fluxes for +larger $Ri_b$. Different model use various forms for this purpose. +The simplest would seem to be the most desirable. It is also very +convenient to have a form that allows one to integrate +$\Phi_m(\zeta)/\zeta$ analytically so that one has a relatively simple +expression for $F_m$. The MOS module has two options: + +Version 1 is +\begin{equation} + \Phi_m = \Phi_b = 1+\zeta\frac{5+\beta\zeta}{1+\zeta} \label{eq:version1} +\end{equation} +This approaches $1+\beta\zeta$ for large $\zeta$ while preserving the +observed small $\zeta$ behavior. Once can use $\beta$ as a tunable +parameter to modify the poorly understood surface mixing in very +stable conditions. In the code, the namelist parameter is $rich\_crit +\equiv 1/\beta$. + +Version 2, which we now favor, in that it provides additional controls +on the mixing, is piecewise linear +\begin{gather} + \Phi_m = \Phi_b = 1+5\zeta;\;\; \zeta < \zeta_T \\ + \Phi_m = \Phi_b = 1+(5-\beta)\zeta_c+\beta\zeta;\;\; \zeta >= \zeta_T +\end{gather} +Here $\beta$ controls the critical $Ri$ as before, while $\zeta_T$ +controls the point at which a transition is made from the established +stability function for the fully turbulent boundary layer to the +presumably intermittent turbulence at high stability. With this +version one can generate drag coefficients that are small but non-zero +for a large range of $Ri$ (see the following section). In the +namelist, $\zeta_T$ is denoted by $zeta\_trans$. + +The integrals of $\Phi(\zeta)/\zeta$ can once again be computed +analytically. + +\section{Diffusion coefficients} + +The profiles of wind and buoyancy obtained in this way can be thought +of as determining diffusivities that would result in these profiles if +vertical diffusion were the only process action -- which the surface +flux similarity theory effectively assumes in any case. To obtain +this equivalent diffusivity, one can equate the surface flux with the +diffusivity multiplied by the gradient. In particular, the kinematic +diffusivity for momentum $K_m$ is then +\begin{equation} + K_m = \frac{u_*^2}{\partial_zu} = \frac{\kappa u_* z}{\Phi_m(z/L)} \label{eq:momentum} +\end{equation} +This diffusivity for buoyancy (i.e. potential temperature or dry +static energy) is +\begin{equation} + K_b = \frac{u_*b_*}{\partial_z b} = \frac{\kappa u_* z}{\Phi_b(z/L)} \label{eq:buoyancy} +\end{equation} +corresponding to a Prandtl ratio, $Pr \equiv K_m/K_b = \Phi_b/\Phi_m$. + +If one's GCM has sufficient vertical resolution to penetrate this +surface layer, and assuming that the GCM is diffusing in the vertical, +then its diffusivity and viscosity should approach these values as the +surface is approached. + +In the stable planetary boundary layer above the surface layer, the +diffusivity if GCMs is often modeled as being local in the vertical, +of the form +\begin{equation} + K = \ell^2\left|\frac{\partial u}{\partial z}\right| +\end{equation} +where $\ell$ is a mixing length. In the neutral surface layer, we have +\begin{equation} + K_m = K_b = \frac{u_*^2}{|\partial u/\partial z|} = (\kappa z)^2\left|\frac{\partial u}{\partial z}\right| +\end{equation} +so in this limit, $\ell = \kappa z$. In the stratified case, we write +\begin{equation} + \ell = \kappa z f(Ri)^{1/2} +\end{equation} +so that +\begin{equation} + K = (\kappa z)^2 \left|\frac{\partial u}{\partial z}\right|f(Ri) \label{eq:stratifiedcase} +\end{equation} +In terms of our stability function $\Phi$, assumed to be the same for +momentum and buoyancy, we have for the stratified case +\begin{equation} + K_m = K_b = \frac{(\kappa z)^2}{\Phi^2}\left|\frac{\partial u}{\partial z}\right| +\end{equation} +Therefore, we can set +\begin{equation} + f(Ri) = \big(\Phi(\zeta)\big)^{-2} \label{eq:relRiZeta} +\end{equation} +where, we recall, the relationship between $Ri$ and $\zeta$ is +\begin{equation} + Ri = \zeta\frac{\Phi_b}{\Phi_m^2} = \frac{\zeta}{\Phi} +\end{equation} +given the assumed equality of $\Phi_m$ and $\Phi_b$. Solving this +last expression for $\zeta$ as a function of $Ri$, one can substitute +into \eqref{eq:relRiZeta} to obtain $f$ as a function of $Ri$. + +If one simply used $\Phi = 1 + \beta\zeta$ one would find that +\begin{equation} + f(Ri) = (1-\beta Ri)^2 +\end{equation} +The analogous expression for version 1 involves the positive solution +of the quadratic +\begin{equation} + (Ri^{-1}-\beta)\zeta+(Ri^{-1}+6)\zeta-1 = 0 +\end{equation} +One can then set $K=\Phi^{-2}$, where $\Phi$ is given by +\eqref{eq:version1}. + +\begin{figure}[t] + \centering + \includegraphics{./monin_obukhov_v1vs2.eps} + \caption{$f(Ri)$ as a function of $Ri$. The notation is + $v1(x)\rightarrow$ version 1 with $x=Ri_{crit}=1/\beta$, $v2(x,y) + \rightarrow$ version 2 with $x = \zeta_T$ and $y=Ri_{crit}$.} + \label{fig:f1} +\end{figure} + +For version 2 one simply gets +\begin{equation} + f(Ri) = (1-5Ri)^2;\;\;Ri>Ri_T +\end{equation} +and +\begin{equation} + f(Ri) = \left(\frac{1-\beta Ri}{1+(5-\beta)\zeta_T}\right)^2;\;\;Ri>Ri_T +\end{equation} +where +\begin{equation} + Ri_T \equiv \frac{\zeta_T}{1+5\zeta_T} +\end{equation} + +One can see from Figure \ref{fig:f1} that version 2 allows one to +match the empirically observed stability function for weakly stable +conditions while still being able to tune the mixing at large +stability, for which there is little empirical guidance and for which +MOS is presumably invalid in any case. In version 1, if one tries to +increase the mixing at high stabilities one begins to depart +substantially from the empirical relation at weak stability. + +In addition to providing a way of matching an interior diffusivity of +form \eqref{eq:stratifiedcase}, these expressions also provide a +useful way of thinking about the strength of the mixing in the surface +layer implied by the similarity profiles. + +\section{Implementation Notes} + +Four interfaces are provided (see FMS documentation for details) +\begin{itemize} + \item \textbf{\texttt{mo\_drag}} returns drag coefficients for + momentum, head, and specific humidity using as input the height + $z$, the effective wind speed at $z$ (incorporating gustiness), + and the virtual potential temperature at $z$ and at the surface. + In addition to the three drag coefficients, output also includes + $u_*$ and $b_*$ + \item \textbf{\texttt{mo\_profile}} returns the profiles of momentum, + heat, and specific humidity below height $z$, given the three + roughness lengths as well as $u_*$, $b_*$, and $q_*$; while $u_*$ + and $b_*$ are available as output from \texttt{mo\_drag}, $q_*$ + must be computed by dividing the evaporation by $u_*$ + \item \textbf{\texttt{mo\_diff}} returns the diffusivities + consistent with the similarity profiles, as described by + Eqs. \eqref{eq:momentum} and \eqref{eq:buoyancy}, given $u_*$ and $b_*$ + \item \textbf{\texttt{stable\_mix}} returns the function $f(Ri)$ + described by Eq. \eqref{eq:stratifiedcase} +\end{itemize} + +The relevancy of this theory to boundary layer fluxes is typically +limited to $\approx 10\%$ of the planetary boundary layer depth (PBL). +This number seems to arise from the fact that $O(1)$ wind turning and +stress changes occur on the scale of the PBL, so these are likely to +be $O(1/10)$ over the lowest 10 percent of the PBL.) This provides +strong motivation to place the lowest model level close to the +surface, preferably less than 50 meters. + +The assumption is that the differential stability functions for +tracers. such as specific humidity, are the same as those for +buoyancy, or potential temperature. However, the roughness length for +tracers can be different form that for buoyancy or momentum, so that +the final profiles, and drag coefficients, can be different. The +monin-obukhov length $L$ and the drag coefficients for momentum and +buoyancy (heat) are functions of the momentum and buoyancy roughness +lengths. The drag coefficient for tracers is then a function of $L$ +and the roughness length for tracer. + +The convergence criterion is that the change in $\zeta$ from the +previous iteration $\delta\zeta$, satisfies +$min\big(|\delta\zeta|,|\delta\zeta/\zeta|\big)<1.0\times10^{-04}$. + +Convergence of the iteration can be slow when $R_B$ is close to +$R_{crit}$. To avoid this, $Ri_b$ is arbitrarily set to $Ri_{crit}$ +whenever $Ri>0.95R_{crit}$. + +The value of von\_Karman's constant is taken from +\texttt{constants\_mod}, as is the value of $g$, required to compute +buoyancy from the potential temperatures input into \texttt{mo\_drag}. + +\end{document} diff --git a/monin_obukhov/monin_obukhov_v1vs2.eps b/monin_obukhov/monin_obukhov_v1vs2.eps new file mode 100644 index 0000000000..a6344e15f7 --- /dev/null +++ b/monin_obukhov/monin_obukhov_v1vs2.eps @@ -0,0 +1,16637 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%Creator: GIMP PostScript file plug-in V 1.17 by Peter Kirchgessner +%%Title: monin_obukhov_reduced.eps +%%CreationDate: Sun Mar 22 13:59:02 2020 +%%DocumentData: Clean7Bit +%%LanguageLevel: 2 +%%Pages: 1 +%%BoundingBox: 14 14 262 205 +%%EndComments +%%BeginProlog +% Use own dictionary to avoid conflicts +10 dict begin +%%EndProlog +%%Page: 1 1 +% Translate for offset +14.173228346456694 14.173228346456694 translate +% Translate to begin of first 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