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#309 Clarify soil water fraction notation in documentation (#321)
* Update soil water content fraction notation * Update soil resistance notation * Fix soil water fraction notation as requested in #309 * Update CHANGELOG.md for #309 * Update docs/model-structure.md Co-authored-by: Mike Longfritz <Mike.Longfritz@gmail.com> * updated the pr as per suggestion * Tweak soil resistence to use tex --------- Co-authored-by: Mike Longfritz <Mike.Longfritz@gmail.com>
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docs/model-structure.md

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@@ -829,16 +829,13 @@ where:
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\begin{equation*}
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r_d = \frac{\text{rdConst}}{u},
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\qquad r_{\text{soil}} = \exp\!\left(r_{\text{soil},1} - r_{\text{soil},2}\frac{W_{\text{soil}}}{W_{\text{WHC}}}\right)
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\qquad r_{\text{soil}} = \exp\!\left(r_{\text{soil},1} - r_{\text{soil},2} f^*_{\text{WHC}}\right)
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\end{equation*}
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For soil evaporation, SIPNET assumes a saturated-surface approximation by clipping $\frac{W_\text{soil}}{W_\text{WHC}}$
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to $[0,1]$ before calculating $r_\text{soil}$.
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For soil evaporation, SIPNET assumes a saturated-surface approximation by using the clipped fraction $f^*_{\text{WHC}}$ before calculating $r_\text{soil}$.
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Negative (condensation) values are clipped to zero. If snow > 0 then $F^W_{\text{soil,evap}}=0$.
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For soil evaporation, SIPNET assumes a saturated-surface approximation by clipping $\frac{W_\text{soil}}{W_\text{WHC}}$ to $[0,1]$ before calculating $r_\text{soil}$.
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#### Total Evaporation
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Total evaporation is calculated as the sum of intercepted water, soil evaporation, and sublimation:
@@ -953,12 +950,11 @@ f_{\text{WHC}} = \frac{W_{\text{soil}}}{W_{\text{WHC}}}
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Where
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- $f_{\text{WHC}}$: Soil water content fraction (unbounded)
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- $W_{\text{soil}}$: Soil water content
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- $W_{\text{WHC}}$: Soil water holding capacity
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For moisture *dependency functions* (heterotrophic respiration, volatilization, and methanogenesis), SIPNET uses
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$\operatorname{clip}(f_{\text{WHC}},0,1)$ internally. This prevents supersaturated water states from pushing moisture
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response multipliers above their intended maxima.
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For moisture *dependency functions* (heterotrophic respiration, volatilization, and methanogenesis) and evapotranspiration, SIPNET uses the clipped ratio $f^*_{\text{WHC}}$. This prevents supersaturated water states from pushing moisture response multipliers above their intended maxima.
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#### Water Stress Factor
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*Aerobic water availability* (dry limitation)
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\begin{equation}
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D_\text{aer}(f_{\text{WHC}}) = \frac{f_{\text{WHC}}}{f_a}, \text{clipped to } [0, 1]
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D_\text{aer}(f^*_{\text{WHC}}) = \frac{f^*_{\text{WHC}}}{f_a}, \text{clipped to } [0, 1]
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\end{equation}
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*Anaerobic index* (oxygen limitation proxy)
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\begin{equation}
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A(f_{\text{WHC}}) = \frac{f_{\text{WHC}} − f_a}{1 - f_a}, \text{clipped to } [0, 1]
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A(f^*_{\text{WHC}}) = \frac{f^*_{\text{WHC}} − f_a}{1 - f_a}, \text{clipped to } [0, 1]
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\end{equation}
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where $f_a$ is the onset of anoxia, interpreted as the soil wetness at which $O_2$ diffusion begins to limit aerobic metabolism.
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D_{\text{water},R_H} =
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\begin{cases}
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1, & \text{if } T_{\text{soil}} \lt 0 \\
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(f_{\text{WHC}})^b, & \text{if } T_{\text{soil}} \ge 0
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(f^*_{\text{WHC}})^b, & \text{if } T_{\text{soil}} \ge 0
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\end{cases}
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\label{eq:water_rh}
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\end{equation}
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where $f_{\text{WHC}} = W_{\text{soil}} / W_{\text{WHC}}$ is the fraction of soil water holding capacity (soil water
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divided by WHC), and $b$ is the soil respiration moisture effect exponent. In implementation, this term is evaluated as
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$\left(\operatorname{clip}(f_{\text{WHC}},0,1)\right)^b$ when moisture dependency is active.
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where $b$ is the soil respiration moisture effect exponent. In implementation, this term is evaluated as $\left(f^*_{\text{WHC}}\right)^b$ when moisture dependency is active.
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If the command-line option `ANAEROBIC` is on, the dependency is represented as a partition
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between aerobic and anaerobic pathways:

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