From e1e5bbaf3b38bb20c05a75625123cb7cffc3c5fc Mon Sep 17 00:00:00 2001 From: visr Date: Thu, 6 Jun 2024 11:19:52 +0000 Subject: [PATCH] deploy: 049888b34468ad0b854e23d4a9a13a31a6162c88 --- core/allocation.html | 42 +++++++++--------- core/equations.html | 2 +- core/node/basin.html | 2 +- core/usage.html | 27 +++++++++++ core/validation.html | 4 +- .../figure-html/cell-59-output-1.png | Bin 129419 -> 129412 bytes .../figure-html/cell-60-output-2.png | Bin 60176 -> 60367 bytes .../figure-html/cell-71-output-1.png | Bin 46502 -> 46488 bytes python/test-models.html | 2 +- search.json | 15 ++++++- 10 files changed, 66 insertions(+), 28 deletions(-) diff --git a/core/allocation.html b/core/allocation.html index 8aecd4ef8..6f8d8c25c 100644 --- a/core/allocation.html +++ b/core/allocation.html @@ -666,7 +666,7 @@

4.4 Example

The following is an example of an optimization problem for the example shown here:

-
+
Code
using Ribasim
@@ -689,39 +689,39 @@ 

println(p.allocation.allocation_models[1].problem)

-
Min F[(Basin #12, UserDemand #13)]² + F[(Basin #5, UserDemand #6)]² + F[(Basin #2, UserDemand #3)]²
+
Min F[(Basin #5, UserDemand #6)]² + F[(Basin #2, UserDemand #3)]² + F[(Basin #12, UserDemand #13)]²
 Subject to
  source[(FlowBoundary #1, Basin #2)] : F[(FlowBoundary #1, Basin #2)] ≤ 172800
- source_user[UserDemand #3] : F[(UserDemand #3, Basin #2)] ≤ 0
- source_user[UserDemand #6] : F[(UserDemand #6, Basin #5)] ≤ 0
  source_user[UserDemand #13] : F[(UserDemand #13, Terminal #10)] ≤ 0
+ source_user[UserDemand #6] : F[(UserDemand #6, Basin #5)] ≤ 0
+ source_user[UserDemand #3] : F[(UserDemand #3, Basin #2)] ≤ 0
  fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #8)] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - 0.6 F[(Basin #5, TabulatedRatingCurve #7)] ≤ 0
- fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #9)] : F[(TabulatedRatingCurve #7, FractionalFlow #9)] - 0.4 F[(Basin #5, TabulatedRatingCurve #7)] ≤ 0
+ fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #9)] : -0.4 F[(Basin #5, TabulatedRatingCurve #7)] + F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≤ 0
  flow_buffer_outflow[TabulatedRatingCurve #7] : F_flow_buffer_out[TabulatedRatingCurve #7] ≤ 0
- flow_conservation[TabulatedRatingCurve #7] : -F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(TabulatedRatingCurve #7, FractionalFlow #9)] + F[(Basin #5, TabulatedRatingCurve #7)] - F_flow_buffer_in[TabulatedRatingCurve #7] + F_flow_buffer_out[TabulatedRatingCurve #7] = 0
+ flow_conservation[FractionalFlow #8] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(FractionalFlow #8, Terminal #10)] = 0
+ flow_conservation[Basin #2] : -F[(Basin #2, UserDemand #3)] + F[(FlowBoundary #1, Basin #2)] - F[(Basin #2, LinearResistance #4)] + F[(LinearResistance #4, Basin #2)] + F[(UserDemand #3, Basin #2)] = 0
+ flow_conservation[FractionalFlow #9] : -F[(FractionalFlow #9, Basin #12)] + F[(TabulatedRatingCurve #7, FractionalFlow #9)] = 0
  flow_conservation[Terminal #10] : F[(UserDemand #13, Terminal #10)] + F[(FractionalFlow #8, Terminal #10)] = 0
- flow_conservation[Basin #12] : -F[(Basin #12, UserDemand #13)] + F[(FractionalFlow #9, Basin #12)] = 0
- flow_conservation[FractionalFlow #9] : F[(TabulatedRatingCurve #7, FractionalFlow #9)] - F[(FractionalFlow #9, Basin #12)] = 0
+ flow_conservation[Basin #5] : -F[(Basin #5, UserDemand #6)] - F[(Basin #5, TabulatedRatingCurve #7)] + F[(UserDemand #6, Basin #5)] + F[(LinearResistance #4, Basin #5)] - F[(Basin #5, LinearResistance #4)] = 0
+ flow_conservation[Basin #12] : F[(FractionalFlow #9, Basin #12)] - F[(Basin #12, UserDemand #13)] = 0
  flow_conservation[LinearResistance #4] : F[(Basin #2, LinearResistance #4)] - F[(LinearResistance #4, Basin #2)] - F[(LinearResistance #4, Basin #5)] + F[(Basin #5, LinearResistance #4)] = 0
- flow_conservation[Basin #2] : F[(UserDemand #3, Basin #2)] - F[(Basin #2, LinearResistance #4)] + F[(LinearResistance #4, Basin #2)] + F[(FlowBoundary #1, Basin #2)] - F[(Basin #2, UserDemand #3)] = 0
- flow_conservation[FractionalFlow #8] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(FractionalFlow #8, Terminal #10)] = 0
- flow_conservation[Basin #5] : F[(UserDemand #6, Basin #5)] + F[(LinearResistance #4, Basin #5)] - F[(Basin #5, LinearResistance #4)] - F[(Basin #5, UserDemand #6)] - F[(Basin #5, TabulatedRatingCurve #7)] = 0
- F[(UserDemand #3, Basin #2)] ≥ 0
- F[(Basin #2, LinearResistance #4)] ≥ 0
- F[(LinearResistance #4, Basin #2)] ≥ 0
+ flow_conservation[TabulatedRatingCurve #7] : -F[(TabulatedRatingCurve #7, FractionalFlow #8)] + F[(Basin #5, TabulatedRatingCurve #7)] - F[(TabulatedRatingCurve #7, FractionalFlow #9)] - F_flow_buffer_in[TabulatedRatingCurve #7] + F_flow_buffer_out[TabulatedRatingCurve #7] = 0
  F[(TabulatedRatingCurve #7, FractionalFlow #8)] ≥ 0
- F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≥ 0
- F[(Basin #12, UserDemand #13)] ≥ 0
- F[(UserDemand #6, Basin #5)] ≥ 0
- F[(LinearResistance #4, Basin #5)] ≥ 0
- F[(Basin #5, LinearResistance #4)] ≥ 0
- F[(FlowBoundary #1, Basin #2)] ≥ 0
  F[(Basin #5, UserDemand #6)] ≥ 0
  F[(Basin #5, TabulatedRatingCurve #7)] ≥ 0
- F[(Basin #2, UserDemand #3)] ≥ 0
  F[(FractionalFlow #9, Basin #12)] ≥ 0
+ F[(Basin #2, UserDemand #3)] ≥ 0
+ F[(UserDemand #6, Basin #5)] ≥ 0
+ F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≥ 0
+ F[(FlowBoundary #1, Basin #2)] ≥ 0
+ F[(Basin #2, LinearResistance #4)] ≥ 0
+ F[(LinearResistance #4, Basin #2)] ≥ 0
  F[(UserDemand #13, Terminal #10)] ≥ 0
+ F[(UserDemand #3, Basin #2)] ≥ 0
  F[(FractionalFlow #8, Terminal #10)] ≥ 0
+ F[(Basin #12, UserDemand #13)] ≥ 0
+ F[(LinearResistance #4, Basin #5)] ≥ 0
+ F[(Basin #5, LinearResistance #4)] ≥ 0
  F_flow_buffer_in[TabulatedRatingCurve #7] ≥ 0
  F_flow_buffer_out[TabulatedRatingCurve #7] ≥ 0
 
diff --git a/core/equations.html b/core/equations.html index 5cf4f1bce..387070722 100644 --- a/core/equations.html +++ b/core/equations.html @@ -528,7 +528,7 @@

Here \(p > 0\) is the threshold value which determines the interval \([0,p]\) of the smooth transition between \(0\) and \(1\), see the plot below.

-
+
Code
import numpy as np
diff --git a/core/node/basin.html b/core/node/basin.html
index d144a4df6..61287cab4 100644
--- a/core/node/basin.html
+++ b/core/node/basin.html
@@ -553,7 +553,7 @@ 

1.6 Subgrid

-

The subgrid_level table defines a piecewise linear interpolation from a basin water level to a subgrid element water level. Many subgrid elements may be associated with a single basin, each with distinct interpolation functions. This functionality can be used to translate a single lumped basin level to a more spatially detailed representation (e.g comparable to the output of a hydrodynamic simulation).

+

The subgrid table defines a piecewise linear interpolation from a basin water level to a subgrid element water level. Many subgrid elements may be associated with a single basin, each with distinct interpolation functions. This functionality can be used to translate a single lumped basin level to a more spatially detailed representation (e.g comparable to the output of a hydrodynamic simulation).

diff --git a/core/usage.html b/core/usage.html index 6dc225218..8a38cb8cb 100644 --- a/core/usage.html +++ b/core/usage.html @@ -402,6 +402,7 @@

On this page

  • 5.3 DiscreteControl - control.arrow
  • 5.4 Allocation - allocation.arrow
  • 5.5 Allocation flow - allocation_flow.arrow
  • +
  • 5.6 Subgrid level - subgrid_level.arrow
  • @@ -1011,6 +1012,32 @@

    +

    5.6 Subgrid level - subgrid_level.arrow

    +

    This result file is only written if the model contains a Basin / subgrid table. See there for more information on the meaning of this output.

    +
    + + + + + + + + + + + + + + + + + + + + +
    columntype
    timeDateTime
    subgrid_idInt32
    subgrid_levelFloat64
    diff --git a/core/validation.html b/core/validation.html index ce2fb99fd..4d3138130 100644 --- a/core/validation.html +++ b/core/validation.html @@ -363,7 +363,7 @@

    Validation

    1 Connectivity

    In the table below, each column shows which node types are allowed to be downstream (or ‘down-control’) of the node type at the top of the column.

    -
    +
    Code
    using Ribasim
    @@ -713,7 +713,7 @@ 

    1 Connectivity

    2 Neighbor amounts

    The table below shows for each node type between which bounds the amount of in- and outneighbors must be, for both flow and control edges.

    -
    +
    Code
    flow_in_min = Vector{String}()
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    Ribasim developers use the following models in their testbench and in order to test new features.

    -
    +
    Code
    import ribasim_testmodels
    diff --git a/search.json b/search.json
    index d32a2c6e8..91712d878 100644
    --- a/search.json
    +++ b/search.json
    @@ -131,6 +131,17 @@
           "Usage"
         ]
       },
    +  {
    +    "objectID": "core/usage.html#subgrid-level---subgrid_level.arrow",
    +    "href": "core/usage.html#subgrid-level---subgrid_level.arrow",
    +    "title": "Usage",
    +    "section": "5.6 Subgrid level - subgrid_level.arrow",
    +    "text": "5.6 Subgrid level - subgrid_level.arrow\nThis result file is only written if the model contains a Basin / subgrid table. See there for more information on the meaning of this output.\n\n\n\ncolumn\ntype\n\n\n\n\ntime\nDateTime\n\n\nsubgrid_id\nInt32\n\n\nsubgrid_level\nFloat64",
    +    "crumbs": [
    +      "Julia core",
    +      "Usage"
    +    ]
    +  },
       {
         "objectID": "core/validation.html",
         "href": "core/validation.html",
    @@ -1311,7 +1322,7 @@
         "href": "core/node/basin.html#subgrid",
         "title": "Basin",
         "section": "1.6 Subgrid",
    -    "text": "1.6 Subgrid\nThe subgrid_level table defines a piecewise linear interpolation from a basin water level to a subgrid element water level. Many subgrid elements may be associated with a single basin, each with distinct interpolation functions. This functionality can be used to translate a single lumped basin level to a more spatially detailed representation (e.g comparable to the output of a hydrodynamic simulation).\n\n\n\ncolumn\ntype\nunit\nrestriction\n\n\n\n\nsubgrid_id\nInt32\n-\nsorted\n\n\nnode_id\nInt32\n-\nconstant per subgrid_id\n\n\nbasin_level\nFloat64\n\\(m\\)\nsorted per subgrid_id\n\n\nsubgrid_level\nFloat64\n\\(m\\)\nsorted per subgrid_id\n\n\n\nThe table below shows example input for two subgrid elements:\n\n\n\nsubgrid_id\nnode_id\nbasin_level\nsubgrid_level\n\n\n\n\n1\n9\n0.0\n0.0\n\n\n1\n9\n1.0\n1.0\n\n\n1\n9\n2.0\n2.0\n\n\n2\n9\n0.0\n0.5\n\n\n2\n9\n1.0\n1.5\n\n\n2\n9\n2.0\n2.5\n\n\n\nBoth subgrid elements use the water level of the basin with node_id 9 to interpolate to their respective water levels. The first element has a one to one connection with the water level; the second also has a one to one connection, but is offset by half a meter. A basin water level of 0.3 would be translated to a water level of 0.3 for the first subgrid element, and 0.8 for the second. Water levels beyond the last basin_level are linearly extrapolated.\nNote that the interpolation to subgrid water level is not constrained by any water balance within Ribasim. Generally, to create physically meaningful subgrid water levels, the subgrid table must be parametrized properly such that the spatially integrated water volume of the subgrid elements agrees with the total storage volume of the basin.",
    +    "text": "1.6 Subgrid\nThe subgrid table defines a piecewise linear interpolation from a basin water level to a subgrid element water level. Many subgrid elements may be associated with a single basin, each with distinct interpolation functions. This functionality can be used to translate a single lumped basin level to a more spatially detailed representation (e.g comparable to the output of a hydrodynamic simulation).\n\n\n\ncolumn\ntype\nunit\nrestriction\n\n\n\n\nsubgrid_id\nInt32\n-\nsorted\n\n\nnode_id\nInt32\n-\nconstant per subgrid_id\n\n\nbasin_level\nFloat64\n\\(m\\)\nsorted per subgrid_id\n\n\nsubgrid_level\nFloat64\n\\(m\\)\nsorted per subgrid_id\n\n\n\nThe table below shows example input for two subgrid elements:\n\n\n\nsubgrid_id\nnode_id\nbasin_level\nsubgrid_level\n\n\n\n\n1\n9\n0.0\n0.0\n\n\n1\n9\n1.0\n1.0\n\n\n1\n9\n2.0\n2.0\n\n\n2\n9\n0.0\n0.5\n\n\n2\n9\n1.0\n1.5\n\n\n2\n9\n2.0\n2.5\n\n\n\nBoth subgrid elements use the water level of the basin with node_id 9 to interpolate to their respective water levels. The first element has a one to one connection with the water level; the second also has a one to one connection, but is offset by half a meter. A basin water level of 0.3 would be translated to a water level of 0.3 for the first subgrid element, and 0.8 for the second. Water levels beyond the last basin_level are linearly extrapolated.\nNote that the interpolation to subgrid water level is not constrained by any water balance within Ribasim. Generally, to create physically meaningful subgrid water levels, the subgrid table must be parametrized properly such that the spatially integrated water volume of the subgrid elements agrees with the total storage volume of the basin.",
         "crumbs": [
           "Julia core",
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    @@ -1675,7 +1686,7 @@
         "href": "core/allocation.html#example",
         "title": "Allocation",
         "section": "4.4 Example",
    -    "text": "4.4 Example\nThe following is an example of an optimization problem for the example shown here:\n\n\nCode\nusing Ribasim\nusing Ribasim: NodeID\nusing SQLite\nusing ComponentArrays: ComponentVector\n\ntoml_path = normpath(@__DIR__, \"../../generated_testmodels/allocation_example/ribasim.toml\")\np = Ribasim.Model(toml_path).integrator.p\nu = ComponentVector(; storage = zeros(length(p.basin.node_id)))\n\nallocation_model = p.allocation.allocation_models[1]\nt = 0.0\npriority_idx = 1\n\nRibasim.set_flow!(p.graph, NodeID(:FlowBoundary, 1), NodeID(:Basin, 2), 1.0)\nRibasim.set_objective_priority!(allocation_model, p, u, t, priority_idx)\nRibasim.set_initial_values!(allocation_model, p, u, t)\n\nprintln(p.allocation.allocation_models[1].problem)\n\n\nMin F[(Basin #12, UserDemand #13)]² + F[(Basin #5, UserDemand #6)]² + F[(Basin #2, UserDemand #3)]²\nSubject to\n source[(FlowBoundary #1, Basin #2)] : F[(FlowBoundary #1, Basin #2)] ≤ 172800\n source_user[UserDemand #3] : F[(UserDemand #3, Basin #2)] ≤ 0\n source_user[UserDemand #6] : F[(UserDemand #6, Basin #5)] ≤ 0\n source_user[UserDemand #13] : F[(UserDemand #13, Terminal #10)] ≤ 0\n fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #8)] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - 0.6 F[(Basin #5, TabulatedRatingCurve #7)] ≤ 0\n fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #9)] : F[(TabulatedRatingCurve #7, FractionalFlow #9)] - 0.4 F[(Basin #5, TabulatedRatingCurve #7)] ≤ 0\n flow_buffer_outflow[TabulatedRatingCurve #7] : F_flow_buffer_out[TabulatedRatingCurve #7] ≤ 0\n flow_conservation[TabulatedRatingCurve #7] : -F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(TabulatedRatingCurve #7, FractionalFlow #9)] + F[(Basin #5, TabulatedRatingCurve #7)] - F_flow_buffer_in[TabulatedRatingCurve #7] + F_flow_buffer_out[TabulatedRatingCurve #7] = 0\n flow_conservation[Terminal #10] : F[(UserDemand #13, Terminal #10)] + F[(FractionalFlow #8, Terminal #10)] = 0\n flow_conservation[Basin #12] : -F[(Basin #12, UserDemand #13)] + F[(FractionalFlow #9, Basin #12)] = 0\n flow_conservation[FractionalFlow #9] : F[(TabulatedRatingCurve #7, FractionalFlow #9)] - F[(FractionalFlow #9, Basin #12)] = 0\n flow_conservation[LinearResistance #4] : F[(Basin #2, LinearResistance #4)] - F[(LinearResistance #4, Basin #2)] - F[(LinearResistance #4, Basin #5)] + F[(Basin #5, LinearResistance #4)] = 0\n flow_conservation[Basin #2] : F[(UserDemand #3, Basin #2)] - F[(Basin #2, LinearResistance #4)] + F[(LinearResistance #4, Basin #2)] + F[(FlowBoundary #1, Basin #2)] - F[(Basin #2, UserDemand #3)] = 0\n flow_conservation[FractionalFlow #8] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(FractionalFlow #8, Terminal #10)] = 0\n flow_conservation[Basin #5] : F[(UserDemand #6, Basin #5)] + F[(LinearResistance #4, Basin #5)] - F[(Basin #5, LinearResistance #4)] - F[(Basin #5, UserDemand #6)] - F[(Basin #5, TabulatedRatingCurve #7)] = 0\n F[(UserDemand #3, Basin #2)] ≥ 0\n F[(Basin #2, LinearResistance #4)] ≥ 0\n F[(LinearResistance #4, Basin #2)] ≥ 0\n F[(TabulatedRatingCurve #7, FractionalFlow #8)] ≥ 0\n F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≥ 0\n F[(Basin #12, UserDemand #13)] ≥ 0\n F[(UserDemand #6, Basin #5)] ≥ 0\n F[(LinearResistance #4, Basin #5)] ≥ 0\n F[(Basin #5, LinearResistance #4)] ≥ 0\n F[(FlowBoundary #1, Basin #2)] ≥ 0\n F[(Basin #5, UserDemand #6)] ≥ 0\n F[(Basin #5, TabulatedRatingCurve #7)] ≥ 0\n F[(Basin #2, UserDemand #3)] ≥ 0\n F[(FractionalFlow #9, Basin #12)] ≥ 0\n F[(UserDemand #13, Terminal #10)] ≥ 0\n F[(FractionalFlow #8, Terminal #10)] ≥ 0\n F_flow_buffer_in[TabulatedRatingCurve #7] ≥ 0\n F_flow_buffer_out[TabulatedRatingCurve #7] ≥ 0",
    +    "text": "4.4 Example\nThe following is an example of an optimization problem for the example shown here:\n\n\nCode\nusing Ribasim\nusing Ribasim: NodeID\nusing SQLite\nusing ComponentArrays: ComponentVector\n\ntoml_path = normpath(@__DIR__, \"../../generated_testmodels/allocation_example/ribasim.toml\")\np = Ribasim.Model(toml_path).integrator.p\nu = ComponentVector(; storage = zeros(length(p.basin.node_id)))\n\nallocation_model = p.allocation.allocation_models[1]\nt = 0.0\npriority_idx = 1\n\nRibasim.set_flow!(p.graph, NodeID(:FlowBoundary, 1), NodeID(:Basin, 2), 1.0)\nRibasim.set_objective_priority!(allocation_model, p, u, t, priority_idx)\nRibasim.set_initial_values!(allocation_model, p, u, t)\n\nprintln(p.allocation.allocation_models[1].problem)\n\n\nMin F[(Basin #5, UserDemand #6)]² + F[(Basin #2, UserDemand #3)]² + F[(Basin #12, UserDemand #13)]²\nSubject to\n source[(FlowBoundary #1, Basin #2)] : F[(FlowBoundary #1, Basin #2)] ≤ 172800\n source_user[UserDemand #13] : F[(UserDemand #13, Terminal #10)] ≤ 0\n source_user[UserDemand #6] : F[(UserDemand #6, Basin #5)] ≤ 0\n source_user[UserDemand #3] : F[(UserDemand #3, Basin #2)] ≤ 0\n fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #8)] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - 0.6 F[(Basin #5, TabulatedRatingCurve #7)] ≤ 0\n fractional_flow[(TabulatedRatingCurve #7, FractionalFlow #9)] : -0.4 F[(Basin #5, TabulatedRatingCurve #7)] + F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≤ 0\n flow_buffer_outflow[TabulatedRatingCurve #7] : F_flow_buffer_out[TabulatedRatingCurve #7] ≤ 0\n flow_conservation[FractionalFlow #8] : F[(TabulatedRatingCurve #7, FractionalFlow #8)] - F[(FractionalFlow #8, Terminal #10)] = 0\n flow_conservation[Basin #2] : -F[(Basin #2, UserDemand #3)] + F[(FlowBoundary #1, Basin #2)] - F[(Basin #2, LinearResistance #4)] + F[(LinearResistance #4, Basin #2)] + F[(UserDemand #3, Basin #2)] = 0\n flow_conservation[FractionalFlow #9] : -F[(FractionalFlow #9, Basin #12)] + F[(TabulatedRatingCurve #7, FractionalFlow #9)] = 0\n flow_conservation[Terminal #10] : F[(UserDemand #13, Terminal #10)] + F[(FractionalFlow #8, Terminal #10)] = 0\n flow_conservation[Basin #5] : -F[(Basin #5, UserDemand #6)] - F[(Basin #5, TabulatedRatingCurve #7)] + F[(UserDemand #6, Basin #5)] + F[(LinearResistance #4, Basin #5)] - F[(Basin #5, LinearResistance #4)] = 0\n flow_conservation[Basin #12] : F[(FractionalFlow #9, Basin #12)] - F[(Basin #12, UserDemand #13)] = 0\n flow_conservation[LinearResistance #4] : F[(Basin #2, LinearResistance #4)] - F[(LinearResistance #4, Basin #2)] - F[(LinearResistance #4, Basin #5)] + F[(Basin #5, LinearResistance #4)] = 0\n flow_conservation[TabulatedRatingCurve #7] : -F[(TabulatedRatingCurve #7, FractionalFlow #8)] + F[(Basin #5, TabulatedRatingCurve #7)] - F[(TabulatedRatingCurve #7, FractionalFlow #9)] - F_flow_buffer_in[TabulatedRatingCurve #7] + F_flow_buffer_out[TabulatedRatingCurve #7] = 0\n F[(TabulatedRatingCurve #7, FractionalFlow #8)] ≥ 0\n F[(Basin #5, UserDemand #6)] ≥ 0\n F[(Basin #5, TabulatedRatingCurve #7)] ≥ 0\n F[(FractionalFlow #9, Basin #12)] ≥ 0\n F[(Basin #2, UserDemand #3)] ≥ 0\n F[(UserDemand #6, Basin #5)] ≥ 0\n F[(TabulatedRatingCurve #7, FractionalFlow #9)] ≥ 0\n F[(FlowBoundary #1, Basin #2)] ≥ 0\n F[(Basin #2, LinearResistance #4)] ≥ 0\n F[(LinearResistance #4, Basin #2)] ≥ 0\n F[(UserDemand #13, Terminal #10)] ≥ 0\n F[(UserDemand #3, Basin #2)] ≥ 0\n F[(FractionalFlow #8, Terminal #10)] ≥ 0\n F[(Basin #12, UserDemand #13)] ≥ 0\n F[(LinearResistance #4, Basin #5)] ≥ 0\n F[(Basin #5, LinearResistance #4)] ≥ 0\n F_flow_buffer_in[TabulatedRatingCurve #7] ≥ 0\n F_flow_buffer_out[TabulatedRatingCurve #7] ≥ 0",
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