Update home authored by Janis Jatnieks's avatar Janis Jatnieks
h1. N2O emission from nitrification h1. Bayesian uncertainty analysis
# Math markup {{>toc}}
Here is some math markup: $`a^2 + b^2 = c^2`$ h2. Description
Or more complicated: $x^{yield}_{t}$
$`\sum_{i=1}^n i^3 = \left( \frac{n(n+1)}{2} \right)^2`$
It's based on $`\KaTeX`$ Parameter determination for processes in LPJmL is mostly achieved by
literature values. In case, data are available, the estimation of
uncertainties and evaluation of current parameterization is possible by
Bayesian analysis. Here, we give an example how to use data for a better
grass parametrization.
# GitLab-specific markup h2. Details
I can refer to a specific commit, just by pasting the hash here: b3ede2e52b64026c68d90519d93b3bce58f4c46d
Or here: 80fbf7b1627d45d8d857481585d23430fb9b354b a more detailed description of it (data sources, data preparation,
meaning, usage...). Refer to references if you have any using
footnotes\[1\]
I can refer to an issue, starting with the $`#`$: #2 h2. Technical Note
Here is another wiki page about [Something Else](something-else) What you need are \* data \* the R package FME\[1\]
# Another heading Following the procedure there, you can \* define a cost function that
- [ ] a task gives the deviation of the model output from the observations \*
- [x] a completed task determine the local sensitivity to a large set of parameters \* evaluate
the most prominent parameters that should be included in the Monte Carlo
simulations by determining the collinearity \* fit the model to the data
using the chosen subset of parameters \* perform the Markov chain
Monte-Carlo simulations \* evaluate the uncertainty of the model output
due to the parameter values accepted in the Monte Carlo chain.
======================================== h2. Developer(s)
# h1 Susanne Rolinski, Anja Rammig, Werner von Bloh
# N2O emission from nitrification h2. See Also
"Parton et al. 1996":http://onlinelibrary.wiley.com/doi/10.1029/96GB01455/abstract gives function \[\[Upscaling\]\], \[\[Downscaling\]\], \[\[Wiki\]\], \[\[Mathematical
Description\]\], \[\[Missing wiki page\]\]
$`N_{N2O} = N_{H2O} \cdot N_{pH} \cdot N_T \cdot (Kmx + Nmx \cdot N_{NH4})`$ Links to other Wiki pages, that are related. It doesn't matter if the
wiki page already exists or not. Also link pages that do not exist yet!
Links to existing pages are written blue, links to non-existing pages
are writtn in red.
with h2. References
$N_{N2O} = ((WFPS-b)/(a-b))^{d\cdot (b-a)/(a-c)} \cdot ((WFPS-c)/(a-c))^d$
* $WFPS$ is water filled pore space of the soil
* parameters $a$ to $d$ given for sandy and medium soil
* source for functions given as Doran et al. 1988
$N_{pH} = 0.56+1/\pi\cdot \arctan(\pi\cdot 0.45 \cdot(pH-5))$ fn1. K. Soetaert and T. Petzoldt (2010): Inverse Modelling, Sensitivity
* we ignore this limitation and Monte Carlo Analysis in R Using Package FME. Journal of Statistical
Software, 33, 3, 1-28.
$N_T = -0.06+0.13\cdot \exp(0.07 \cdot T_{soil})$ \ No newline at end of file
* based on data by Sabey et al. (1959)
$Kmx = 0.00038$ gN m$^{-2}$ d$^{-1}$
* N turnover coefficient
* site specific but given for different sites
* for natural soils given as 3.8 and 3.9 (gN ha$^{-1}$ d$^{-1}$)
$Nmx = 0.003$ gN m$^{-2}$ d$^{-1}$
* maximum nitrification flux of N$_2$O with excess NH$_4$.
$N_{NH4} = 1 - \exp(-0.0105\cdot NH4)$
* NH4 here given as $\mu$g N per g soil
* in the same range as gN m$^{-2}$ so that formula taken as it is
Process is incorporated in source:branches/nitrogen_rev2142/src/soil/littersom.c after mineralization.
\ No newline at end of file