US 2026/0061379 A1 · Water Distribution Regulation Method for Reclaimed Waterway Landscape Environments Based on Algae Risk Control

Abstract

A water distribution regulation method for reclaimed waterway landscape environment based on algae risk control, comprising: according to the water source characteristics of seasonal river landscape environment water and the hydraulic characteristics of river water, based on the algae growth curve of indicative algae species, controlling algae risk with nitrogen-phosphorus ratio and water replacement rate as control indicators; based on the nitrogen-phosphorus ratio and water replacement rate, constructing a joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water; based on the joint regulation model, optimizing the nitrogen-phosphorus ratio of the river water environment with the indicative algae species; based on the optimized nitrogen-phosphorus ratio, optimizing the joint regulation model; and utilizing the optimized joint regulation model to perform joint regulation of water quantity and water quality.

A water distribution regulation method for reclaimed waterway landscape environment based on algae risk control, comprising:

according to water source characteristics of seasonal river landscape environment water and hydraulic characteristics of river water, based on a algae growth curve of indicative algae species, controlling algae risk with a nitrogen-phosphorus ratio and a water replacement rate as control indicators, the nitrogen-phosphorus ratio serving as the control indicator for a free-flow segment of the river and the water replacement rate serving as the control indicator for a backwater segment of the river regulated by an overflow weir dam;
based on the nitrogen-phosphorus ratio and the water replacement rate, constructing a joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water, the joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water being composed of an objective function and constraint conditions, the objective function including an algae risk control objective and a river flow or water quantity objective, the constraint conditions including a usable quantity constraint of surface water resources within a basin and a usable quantity constraint of the reclaimed water;
based on the joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water, optimizing the nitrogen-phosphorus ratio of the river water environment with the indicative algae species;
based on the optimized nitrogen-phosphorus ratio, optimizing the joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water;
utilizing the optimized joint regulation model for water-quantity and water-quality of the river incorporating reclaimed water to perform joint regulation of water quantity and water quality;
wherein:
the algae risk control objective is:
α
=
D
TN
D
TP
=
[
α
1
,
α
2
]
;
T
=
W
0
w
1
+
w
2
=
[
T
1
,
T
2
]
;
where a is a nitrogen-phosphorus ratio in the river segment water;
DTP are a total nitrogen concentration and a total phosphorus concentration values in the river segment water, respectively;
α3 are a lower limit and a upper limit of a reasonable interval of the nitrogen-phosphorus ratio for controlling algae growth;
T is a water replacement period of the backwater area;
W0 is a volume of the backwater area;
w2 are respectively unit-time replenishment volumes of surface water within the basin and the reclaimed water for the backwater area;
T2 are respectively a lower limit and upper limit of the reasonable interval for the water replacement period of the backwater area;
the river flow or water quantity objective is:
Q
R
≥
Q
OBJ
=
max
[
Q
L
,
Q
E
]
;
w
R
≥
w
OBJ
=
max
[
w
L
,
w
E
]
where QR is a flow rate of the river segment water;
QOBJ is a target flow rate of the river segment water;
QE are a landscape flow rate and an environmental flow rate of the river segment water, respectively;
wR is a water level of the backwater area;
wOBJ is a target water level of the backwater area;
wE are respectively a landscape water level and an environmental water level of the backwater area;
the usable quantity constraint of surface water resources within the basin and the usable quantity constraint of the reclaimed water are respectively:
usable quantity constraint of surface water resources within the basin:
Q
R
⁢
1
(
t
)
≤
Q
R
⁢
1
0
(
t
)
usable quantity constraint of the reclaimed water:
Q
R
⁢
2
(
t
)
≤
Q
R
⁢
2
0
(
t
)
;
where QR1(t) QR2(t) are respectively a replenishment flow rates of surface water within the basin and a reclaimed water during the t period;
Q
R
⁢
1
0
(
t
)
,
Q
R
⁢
2
0
(
t
)
are respectively a upper limits of the usable quantities of surface water within the basin and a reclaimed water during the t period;
when solving the objective function, it is necessary to use three models consisting of a watershed water resource quantity and a non-point source pollution load calculation model, a river water quality and ecological coupling model, and a water quantity balance model, the three models being constrained by the constraint conditions, wherein the watershed water resource quantity and non-point source pollution load calculation model is constructed using SWMM software, and the river water quality and ecological coupling model and the water quantity balance model are constructed using WASP5;
employing SWMM software to calibrate parameters of the established watershed water resource quantity and non-point source pollution load model using monitoring data;
employing WASP5 software to calibrate parameters of the established river water quality and ecological coupling model using monitoring data until a difference between the simulated and calculated values of the model and the monitoring values is less than a first threshold;
for the watershed water resource quantity and non-point source pollution load calculation model:
the watershed water resource quantity model characterizing the inflow process of runoff generated from each sub-basin converging to a stormwater outlet, using a non-linear reservoir model to describe a surface runoff process, each sub-catchment being generalized as a shallow non-linear reservoir, rainfall as input, soil infiltration and surface runoff as output, solved jointly by a continuity equation and a Manning's formula:
dV
dt
=
A
*
dd
dt
=
A
*
i
′
-
Q
0
Q
0
=
W
*
1.49
n
*
(
d
-
d
p
)
5
/
3
*
S
1
/
2
where V is a total water volume of the sub-catchment (m3);
d is a surface water depth of the sub-catchment (m);
A is an area of the sub-catchment (m2);
t is a rainfall time(s);
i′ is a net rainfall intensity (mm);
Qo is a runoff flow rate (m3/s);
W is a characteristic width of the sub-catchment (m);
n is a Manning coefficient;
S is a slope of the sub-catchment;
the non-point source pollution load model characterizes non-point source pollution generated by rainfall runoff within the watershed, solved by a following equation:
M
0
=
Q
0
⁢
C
0
where Mo is a total non-point source pollution load of a specific pollutant in the area (t);
Co is a concentration of non-point source pollution of a specific pollutant in the area (mg/L).
for the river water quality and ecological coupling model:
the river water quality and ecological model uses following equations to solve for main indicators respectively:
Carbonaceous
⁢
biochemical
⁢
oxygen
⁢
demand
:
∂
C
5
∂
t
=
a
oc
⁢
k
ID
⁢
C
4
-
k
d
⁢
θ
d
(
T
-
20
)
(
C
6
K
BOD
-
C
6
)
⁢
C
5
-
v
s
⁢
3
(
1
-
f
D
⁢
5
)
H
⁢
C
5
-
5
4
⁢
32
14
⁢
k
2
⁢
D
⁢
θ
2
⁢
D
(
T
-
20
)
(
k
NO
3
k
NO
3
+
C
6
)
⁢
C
2
⁢
6
+
v
s
⁢
3
(
1
-
f
D
⁢
5
)
D
⁢
C
5
-
v
R
⁢
3
(
1
-
f
D
⁢
5
⁢
j
)
D
⁢
C
5
⁢
j
+
E
DIF
D
2
⁢
(
C
5
⁢
f
D
⁢
5
-
C
5
⁢
j
⁢
f
D
⁢
5
⁢
j
)
where C is a concentration of a specific indicator (mg/L), t is time(s), k is a mineralization rate of the specific indicator, K is a diffusion coefficient of the specific indicator (m2/s), θ is a temperature coefficient of the specific indicator (° C./s), f is a dissolution rate of the specific indicator (mol/L), BOD is biochemical oxygen demand (mg/L);
in addition, the terms in the above formula respectively represent phytoplankton death, carbon oxidation, particle settling, denitrification, organic matter settling, suspension, and dispersion.
Dissolved
⁢
oxygen
:
⁢
∂
C
6
∂
t
=
k
2
(
C
s
-
C
6
)
-
k
d
⁢
θ
d
(
T
-
20
)
(
C
6
K
BOD
+
C
6
)
⁢
C
5
-
64
14
⁢
k
12
⁢
θ
12
(
T
-
20
)
(
C
6
k
NIT
+
C
6
)
⁢
C
1
-
SOD
H
⁢
θ
S
(
T
-
20
)
+
G
P
⁢
1
[
32
12
+
48
14
⁢
14
12
⁢
(
1
-
P
NH
⁢
3
)
]
⁢
C
4
-
32
12
⁢
k
1
⁢
R
⁢
θ
1
⁢
R
⁢
C
4
units of parameters in the formulas are the same as those in the above formulas, in addition, the terms in the above formula respectively represent reoxygenation, carbon oxidation, nitrification, sediment oxygen demand, growth, and respiration;
Ammonia
⁢
nitrogen
⁢
cycle
⁢
equation
:
∂
C
1
∂
t
=
D
P
⁢
1
⁢
a
NC
(
1
-
f
ON
)
⁢
C
4
+
k
71
⁢
θ
71
(
T
-
20
)
(
C
4
k
mpc
+
C
4
)
⁢
C
7
-
G
P
⁢
1
⁢
a
NC
⁢
P
NH
⁢
3
⁢
C
4
-
k
12
⁢
θ
12
(
T
-
20
)
(
C
6
k
NIT
+
C
6
)
⁢
C
1
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent phytoplankton death, mineralization, phytoplankton growth, and nitrification;
Nitrate
⁢
nitrogen
⁢
cycle
⁢
equation
:
∂
C
2
∂
t
=
k
12
⁢
θ
12
(
T
-
20
)
(
C
6
k
NIT
+
C
6
)
⁢
C
1
-
G
P
⁢
1
⁢
a
NC
(
1
-
P
NH
⁢
3
)
⁢
C
4
-
k
2
⁢
D
⁢
θ
2
⁢
D
(
T
-
20
)
(
k
NO
⁢
3
k
NO
⁢
3
+
C
4
)
⁢
C
2
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent nitrification, phytoplankton growth, and denitrification;
Organic
⁢
nitrogen
⁢
cycle
⁢
equation
:
∂
C
7
∂
t
=
D
P
⁢
1
⁢
a
NC
⁢
f
ON
⁢
C
4
-
k
71
⁢
θ
71
(
T
-
20
)
(
C
4
k
mpc
+
C
4
)
⁢
C
7
-
v
s
⁢
3
(
1
-
f
D
⁢
7
)
H
⁢
C
7
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent phytoplankton death, mineralization, and organic matter deposition.
Inorganic
⁢
phosphorus
⁢
(
PO
4
)
⁢
cycle
:
∂
C
3
∂
t
=
D
P
⁢
1
⁢
a
PC
(
1
-
f
OP
)
⁢
C
4
+
k
83
⁢
θ
83
(
T
-
20
)
(
C
4
k
mpc
+
C
4
)
⁢
C
8
-
G
p
⁢
1
⁢
a
pc
⁢
C
4
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent phytoplankton death, mineralization, and phytoplankton growth;
Organic
⁢
phosphorus
⁢
(
OP
)
⁢
cycle
:
∂
C
8
∂
t
=
D
P
⁢
1
⁢
a
PC
⁢
f
OP
⁢
C
4
+
k
83
⁢
θ
83
(
T
-
20
)
(
C
4
k
mpc
+
C
4
)
⁢
C
8
-
v
s
⁢
3
(
1
-
f
D
⁢
8
)
H
⁢
C
8
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent phytoplankton death, mineralization, and deposition;
Phytoplankton
⁢
nitrogen
⁢
cycle
:
∂
C
4
⁢
a
nc
∂
t
=
G
p
⁢
1
⁢
a
nc
⁢
C
4
-
D
p
⁢
1
⁢
a
nc
⁢
C
4
-
V
s
⁢
4
D
⁢
a
nc
⁢
C
4
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent growth, death, and particle settling, and:
D
P
⁢
1
=
l
1
⁢
R
⁢
θ
1
⁢
R
(
T
-
20
)
+
k
1
⁢
D
⁢
k
1
⁢
G
⁢
Z
⁡
(
t
)
G
P
⁢
1
=
k
1
⁢
C
⁢
X
RTj
⁢
X
RIj
⁢
X
RNj
Phytoplankton
⁢
phosphorus
⁢
cycle
:
∂
C
4
⁢
a
pc
∂
t
=
G
p
⁢
1
⁢
a
pc
⁢
C
4
-
D
p
⁢
1
⁢
a
pc
⁢
C
4
-
V
s
⁢
4
D
⁢
a
pc
⁢
C
4
units of parameters in the formula are the same as those in the above formulas, in addition, the terms in the above formula respectively represent growth, death, and particle settling;
and for the water quantity balance model:
river segment water quantity balance model:
QR(t)=QR1(t)+QR2(t)
backwater area quantity balance model:
WR(t)=WR(t−1)+WR1(t)+WR2(t)−ER(t) where QR(t) QR1(t) QR2(t) are respectively a flow rate of the river segment water, a replenishment flow rate of surface water within the basin, and a replenishment flow rate of reclaimed water during the t period (m3/s);
WR(t) WR(t−1) are respectively storage volumes at a beginning and an end of the backwater area during the t period (m3);
WR1(t) WR2(t) ER(t) are respectively replenishment volumes of surface water within the basin, reclaimed water, and evaporation and seepage loss volumes of the backwater area during the t period (m3/s).

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Water Distribution Regulation Method for Reclaimed Waterway Landscape Environments Based on Algae Risk Control

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Water Distribution Regulation Method for Reclaimed Waterway Landscape Environments Based on Algae Risk Control

Life of this patent

Abstract

Claims4