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So far (HydPy-Version 4.0), we derived only a single application model from the H-Land model family. H-Land Version 1 is a very close emulation of the HBV96 model. We now start to implement some additional application models, which rely on concepts of other HBV clones.
We first focus on PREVAH. Our goal is to implement a new application model that mostly works like H-Land Version 1 but replaces the HBV96-like upper and the lower zone layer with the corresponding PREVAH concepts.
This issue serves as a notebook to record our design decisions and open questions.
I cannot find any hints in the literature, how PREVAH represents water bodies. For now, I assume they are "internal lakes", which are strongly connected to groundwater (as in HBV96). Hence, I add their precipitation to and remove their evaporation from the slow response groundwater reservoir. Thereby, I assume that the same areal fraction (1/9 vs 8/9) holds. Regarding negative groundwater stages due to intense evaporation, I tend to allow it similarly like in H-Land Version 1.
HBV96 and PREVAH both differentiate a subbasin into hydrological response units. However, HBV96 does this only for the interception and the soil module. The upper and the lower soil storage are scalar values that apply to the whole subbasin. The reasoning is that we can assume one homogeneous groundwater aquifer for a whole subbasin (more precisely: one aquifer for the upper and one for the lower groundwater). On the other hand, PREVAH applies the HRU concept also "below" the soil.
For now, I tend to the following compromise: I define the upper zone reservoir and the fast response reservoir on the HRU level but both slow response reservoirs on the subbasin level. In this way, we can keep the differences in the nonlinear soil water dynamics intended by PREVAH. And we have one connected deep groundwater aquifer (or actually two of them), allowing for the HBV96-like representation of internal lakes (discussed above).
I think defining subbasin-wide slow response reservoirs does not imply great differences to PREVAH because they are implemented as simple linear storages. However, I am still not familiar with all details, so maybe I miss something.
If I understand correctly, PREVAH always uses "1h" as its internal simulation time step. HBV96 instead has a more variable time step mechanism, but this only concerns the upper zone storage and not, for example, the interception storage.
For now, I ignore this issue and assume all PREVAH equations also work well for other time steps. We should discuss this later.
Regarding groundwater storage and the generation of base flow, the text and the equations of the PREVAH documentation seem to be not in sync (section 4.5.2). I think the equations are more up-to-date, so I prefer to follow them.
Also, the documentation states that "SG1Max is not exceeded (by SG1) during the time step". However, the given equation does not strictly ensure this (for unrealistically low values of K2):
GR1 = min[DP, (SGLMax - SG1)/K2]
Possible solutions:
correct SG1 afterwards when necessary
use an implicit instead of the explicit approach
ensure that K2 > 1
I go with a combination of solution 1 and 3. The smoother solution 2 would only be reasonable when addressing an expected model behaviour.
The suspect PREVAH does not use the groundwater discharge differential equations mentioned in its documentation directly (e.g. RG1 = SG1/K2). I instead implement the given analytical solutions for the evolution of the storage content (e.g. SG1(1)=SG(0) * exp(-1/K2) + (1- exp(-1/K2)) * GR1(0->1) * K2) and use their results to infer the correct discharge (RG1(0->1) = SG1(0) + GR1(0->1) - SG1(1)).
HBV96 allows for a capillary rise from the upper groundwater (UZ) to the soil (SM). L-Land implements the capillary rise process in method Calc_CF_SM_V1; L-Land Version 1 and Version 2 make use of it. I am not aware that PREVAH models the capillary rise too. Hence, I will not include it in the "HBV96-PREVAH application model" for now. Technically, this should not be too hard. But if I understand the documentation of PREVAH correctly, SUZ (which corresponds to HBV96's UZ) represents the water moveable by gravitation temporarily stored within the soil ("SUZ contains ... the fraction the soil moisture content which exceeds the field capacity and contributes to runoff generation"). So, conceptually, adding a flux from SUZ to SM named CF would be wrong.
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tyralla commentedon Apr 15, 2021
I cannot find any hints in the literature, how PREVAH represents water bodies. For now, I assume they are "internal lakes", which are strongly connected to groundwater (as in HBV96). Hence, I add their precipitation to and remove their evaporation from the slow response groundwater reservoir. Thereby, I assume that the same areal fraction (1/9 vs 8/9) holds. Regarding negative groundwater stages due to intense evaporation, I tend to allow it similarly like in H-Land Version 1.
tyralla commentedon Apr 15, 2021
HBV96 and PREVAH both differentiate a subbasin into hydrological response units. However, HBV96 does this only for the interception and the soil module. The upper and the lower soil storage are scalar values that apply to the whole subbasin. The reasoning is that we can assume one homogeneous groundwater aquifer for a whole subbasin (more precisely: one aquifer for the upper and one for the lower groundwater). On the other hand, PREVAH applies the HRU concept also "below" the soil.
For now, I tend to the following compromise: I define the upper zone reservoir and the fast response reservoir on the HRU level but both slow response reservoirs on the subbasin level. In this way, we can keep the differences in the nonlinear soil water dynamics intended by PREVAH. And we have one connected deep groundwater aquifer (or actually two of them), allowing for the HBV96-like representation of internal lakes (discussed above).
I think defining subbasin-wide slow response reservoirs does not imply great differences to PREVAH because they are implemented as simple linear storages. However, I am still not familiar with all details, so maybe I miss something.
tyralla commentedon Apr 15, 2021
If I understand correctly, PREVAH always uses "1h" as its internal simulation time step. HBV96 instead has a more variable time step mechanism, but this only concerns the upper zone storage and not, for example, the interception storage.
For now, I ignore this issue and assume all PREVAH equations also work well for other time steps. We should discuss this later.
tyralla commentedon Apr 15, 2021
The PREVAH documentation says that surface flow and interflow calculate as follows:
RS = (SUZ_1-SGR) * (1-exp(-1/K0))RI = SUZ_1 * (1-exp(-1/K1))But then, updating
SUZcould theoretically result in negative values:SUZ_2 = SUZ_1 + (RS + RI)Possible solutions:
RI = min(SUZ_1, SGR) * (1-exp(-1/K1))K0andK1, so that(1-exp(-1/K0)) + (1-exp(-1/K1)) < 1Solution 4 seems to be the most elegant one. For complete safety, we could combine it with solution 2.
tyralla commentedon Apr 15, 2021
Regarding groundwater storage and the generation of base flow, the text and the equations of the PREVAH documentation seem to be not in sync (section 4.5.2). I think the equations are more up-to-date, so I prefer to follow them.
Also, the documentation states that "SG1Max is not exceeded (by SG1) during the time step". However, the given equation does not strictly ensure this (for unrealistically low values of
K2):GR1 = min[DP, (SGLMax - SG1)/K2]Possible solutions:
SG1afterwards when necessaryK2 > 1I go with a combination of solution 1 and 3. The smoother solution 2 would only be reasonable when addressing an expected model behaviour.
tyralla commentedon Apr 15, 2021
The suspect PREVAH does not use the groundwater discharge differential equations mentioned in its documentation directly (e.g.
RG1 = SG1/K2). I instead implement the given analytical solutions for the evolution of the storage content (e.g.SG1(1)=SG(0) * exp(-1/K2) + (1- exp(-1/K2)) * GR1(0->1) * K2) and use their results to infer the correct discharge (RG1(0->1) = SG1(0) + GR1(0->1) - SG1(1)).tyralla commentedon Apr 16, 2021
HBV96 allows for a capillary rise from the upper groundwater (
UZ) to the soil (SM). L-Land implements the capillary rise process in method Calc_CF_SM_V1; L-Land Version 1 and Version 2 make use of it. I am not aware that PREVAH models the capillary rise too. Hence, I will not include it in the "HBV96-PREVAH application model" for now. Technically, this should not be too hard. But if I understand the documentation of PREVAH correctly,SUZ(which corresponds to HBV96'sUZ) represents the water moveable by gravitation temporarily stored within the soil ("SUZ contains ... the fraction the soil moisture content which exceeds the field capacity and contributes to runoff generation"). So, conceptually, adding a flux fromSUZtoSMnamedCFwould be wrong.Add the first version of application model `hland_v3` (closes #67). (…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…
Add the first version of application model `hland_v3`, combining conc…