Optimization of Water Allocation in Canal Systems of Chengai Irrigation Area

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Optimization of Water Allocation in Canal Systems of Chengai Irrigation Area Zhiliang Wang, Zhenmin Zhou (North China College of WRHP, Zhengzhou, Henan 450045, China) Abstract: Chengai Yellow River Irrigation Area is situated in Liangshan County, Shandong Province, China. In history, no formalized irrigation regulations exist because of limitations on the project facilities and management capability. The utilization of water resources was unreasonable with serious waste of water and prolonged rotations and low irrigation benefits. Potential benefits have not been realized. With the development of agriculture production, it was considered urgently necessary to carry out research on the optimum water allocation in Chengai Yellow River Irrigation Area using system engineering methodology. Therefore, Based on the principle of system engineering and in accordance with the secondary main canal of the Chengai Yellow Irrigation Area, and taking the maximum irrigation benefits and minimum irrigation rotation as the objectives, the optimal crop pattern and irrigation water allocation models have been developed. Through calculations, the desirable optimal crop pattern and water allocation results were achieved. It proved in practice that the present research play very important role in water saving, irrigation and production improvement, and facilitation of irrigation area scientific management level.[nature and Science, 2004;2():89-94]. Key words: irrigation canal systems; crop pattern; optimal water allocation model Introduction Chengai Yellow River Irrigation Area covers a total area of 542 km 2, of which 38000 ha are farmland, 20000 ha are gravity irrigated and 8000 ha lift irrigated. Main crops are wheat, maize, beans as well as other crops such as millet, sweet potatoes and sorghum, etc. The irrigation area is situated in the warm temperature zone, with a continental monsoon climate. The average annual precipitation is only 647 mm, but evaporation reaches 365 mm, which corresponds to semi-arid conditions. The distribution of rainfall is extremely uneven in time and space, resulting in serious water shortages. The principal source of water is the Yellow River supplementing groundwater. The annual diversion from the Yellow River is 50 million m 3 and the annual exploitation of groundwater amounts to 05 million m 3. No formalized irrigation regulations exist because of limitations in the project facilities and in management capability. The utilization of water resources was unreasonable with serious waste of water and prolonged rotations. Potential benefits have not been realized. Therefore, it was considered urgently necessary to carry out research on optimum water allocation in Chengai Yellow River Irrigation Area using system engineering methodology. The present research is based on the North Main Canal System in the gravity irrigation area, which includes 8 branch canals (Table ). A mathematical model was established to determine the optimum crop patterns and water allocations with the minimum rotation times. Satisfactory results were obtained from the analysis and may be extended into the whole irrigation area. 2 Optimization Model for the Optimal Crop Pattern In order to utilize the water resources reasonably, to match water supply and requirement and reach the maximum economic benefit, the optimum crop pattern for each branch canal was first determined. Linear programming was adopted in the present study to apply an optimization model to each branch canal separately. http://www.sciencepub.net 89 editor@sciencepub.net

Table Parameters of the north main canal system in Chengai irrigation area CANAL Length (m) Irrigated Area (ha) low Capacity (m 3 /s) Distance to the head of Main Canal (m) North Main Canal 000 08.86 0 Branch 300 52.00 87O Branch 2 279 6.40 50 Branch 3 262 49.40 740 Branch 4 260 67.3 240 Branch 5 307 45.73 300 Branch 6 308 6.67 20 3470 (Lined) Branch 7 340 66.00 3990 (Lined) Branch 8 389 69.33 4670 Branch 9 420 53.33 5200 Branch 0 600 27.00 5900 Branch 450 227 6250 Branch 2 420 46.87 6730 Branch 3 390 9.73 7220 Branch 4 320 82.20 67 8050 Branch 5 620 4.27 8440 Branch 6 620 44.00 8700 Branch 7 350 94.67 9420 Branch 8 790 7.87 000 2. Selection of decision variables There are five kinds of crops in Chengai Yellow River Irrigation Area: wheat, maize, beans, cotton and other food grains. In order to determine the optimum crop area irrigated by every branch canal, the areas of different crops irrigated by each branch canal were selected as decision variables (parameters). Therefore, the selected decision variables are as follows: A i,j = optimum planting area of crop j in the ith branch canal (ha). i =,2... 8. j=,2... 5, where stands for wheat, 2 for maize, 3 for beans, 4 for cotton, 5 represents other food grains. 2.2 Design of the objective function or the purposes of this paper, the objective function is the maximum net benefit, for which the formula is as follows: N MaxZ i = Aij Pj d j E ε A () N j= j= where:ε= irrigation benefit allocation coefficient (4 in the study). P j = price of the crop j ($/kg) (Table 2). Δd j = increased output of crop j through irrigation (kg/ha). E = annual operational fee in the gravity irrigated area (3.6 $/ha). N = number of the crops (5 in the study). i = canal reference number, 2,... 8. j = crop characteristics reference number,, 2...5 ij http://www.sciencepub.net 90 editor@sciencepub.net

Table 2 Characteristics of crops in the north main canal system CROPS Wheat Maize Beans Cotton others Max. crop pattern* 90 60 20 25 Min. crop pattern* 80 50 2 Gross duty (m 3 /ha) 275 25 050 25 Growth period (days) 255 0 20 65 price ($/kg) 7 2 236.09 Output,965(kg/ha) 765 237.5 682.5 65 Output,2000(kg/ha) 4590 4875 2040 750 Increment (kg/ha) 3825 3637.5 357.5 585 Increment through irrigation ($/ha,) 26.4g 74.6 28.35 255.27 95.57 ()26/-5/2 Irrigation periods (2)0/3-8/3 (6)2/5-28/5 (5)3/4-7/4 (6)2/5-28/5 (6)2/5-28/5 (3)3/4-7/4 (3)25/6-30/6 (7)2/6-24/6 (8)25/6-30/6 (4)/5-20/5 2.3 Constraints In the calculation of the optimum crop area, besides the maximum objective function, the relevant constraints must be included. These consist of limitations of total area, maximum and minimum crop areas and water supply. They are as follows: 2.3. Constraints of total area The combined crop area irrigated per branch canal should be equal to or smaller than the total area irrigated by the canal. Considering the inter-plantation of wheat, maize, beans and the other food grains, the sum of the areas planted in wheat and cotton should not be larger than the total area controlled by the canal system. The total planting area of maize, beans and the other food grains should not be larger than the total area either, that is: A i, + A i,4 A i (ha)... (2) where: A i = area irrigated by the ith branch canal 5 and j= 2 A A (ha)... (3) i, j i 2.3.2 Constraints of maximum and minimum planting areas According to local practice and the requirements of contracted farmland, on every branch canal there are maximum and minimum limitations on the planting area of different crops. The maximum and minimum constraint conditions are as follows: 9A i A i, 8 A i (ha) (wheat) (4) 6A i A i,2 5 A i (ha) (maize) (5) 2A i A i,3 2 A i (ha) (beans) (6) 25A i A i,4 A i (ha) (cotton) (7) 5A i A i,5 A i (ha) (others) (8) 2.3.3 Constraints of water supply The irrigation area requires water supply 8 times annually; specific irrigation periods can be seen in Table 2. Every irrigation rotation should be finished within the required time, otherwise the crop yields will be influenced. The volume of water use can be obtained through calculation of crop area and the related irrigation duty (Table 2). The volume of water supply has been obtained from the maximum possible capacity of the North Main Canal. The constraints of water supply are as follow; Q A η (9) m i AijMk mη bi dk 24 3600 where: M k = irrigation duty for crop in kth irrigation rotation (m 3 /ha), K =,2,3,... η m = water use coefficient in the main canal (92.), η bi = water use coefficient in each branch canal, η b6 = 99, η b7 = 9, η bi =7 for other branch canals, http://www.sciencepub.net 9 editor@sciencepub.net

d k = total days of the kth irrigation rotation, Q m = maximum diversion flow in the North Main Canal (2.5 m 3 /s), =irrigated area controlled by the North Main Canal (09 ha), The influence of soil moisture content has not been considered in the above formula for it is very difficult to forecast long-term soil moisture content. Therefore, the present paper selected the average irrigation duty to analyse crop patterns. Because the first four irrigation rotations are for wheat, the conditions for wheat irrigation determine the water requirements; they can be merged into the one equation (Eq. 4). The fifth rotation Ai,4 M5,4 Qm Ai η mη b, i d5 24 3600 (0) The sixth rotation Ai,2 M6,24 + Ai,3M6,3 + Ai,5 M6,5 Qm Ai η mη b, i d 6 24 3600 () The seventh rotation Q A η (2) mη b Ai,4 M7,4 m i, i d 7 24 3600 The eighth rotation A i,2 M 8,2 + A i,5 M 8,5 Qm Ai η mη b, i d8 24 3600 (3) The result is shown in Table 3. All the calculations were undertaken on the computer. The optimum crop areas served by the branch canals and the objective function values have been printed out (OBJ.UNC). Interactive dialogue was used. The following parameters should be input: k (number of branch canal), K (area controlled by branch canals),g 2 (water use coefficient in branch canals), Q m (the maximum flow capacity in the main canal). 3 Optimum Water Allocation Based on the Minimum Irrigation Rotation Time A trial algorithm was used to calculate the minimum irrigation rotation required in the north main canal irrigation systems for the optimum crop areas. The optimum water allocation was calculated for different branch canals under the condition of maximum flow in the north main canal. The irrigation rotation order and water diversion volume of each branch canal were regulated to realize the shortest irrigation rotation and the optimum water allocation scheme. Canals 2 3 4 5 6 7 8 9 0 2 3 4 5 6 7 8 Table 3 Results of crop optimization (ha) CROPS 2 3 4 5 46.280 54.646 43.966 59.749 4703 54.883 58.74 6.707 47.467 24.030 8.037 4.7 8.643 73.58 2.697 39.60 84.253 63.96 3.20 36.84 29.64 428 27.44 37.00 39.60 4.60 32.00 6.20 2.6 28.2 55.04 49.32 8.56 26.40 56.80 43.2 7.280 8.596 6.96 9.399 6.403 8.633 9.24 9.707 7.467 3.780 2.837 6.56 2.843.508.997 6.60 3.253 06 5.720 6.754 5.434 7.385 5.03 6.783 7.26 7.627 5.867 2.970 2.229 5.55 09 9.042.569 4.840 43 7.905 7.80 9.2 7.4 07 6.86 9.25 9.90 40 8.00 4.05 3.04 7.03 3.76 2.33 2.4 6.60 4.20 78 OBJ.UNC ($) 3756.77 6243.57 3068.93 77634 2098.90 634. 7465 8342.35 409.5 742.94 536.6 2398.72 24268.35 2746.28 3774.29 6434 25044.37 902.55 http://www.sciencepub.net 92 editor@sciencepub.net

3. Decision variables The discharge Q m in the north main canal for the rotations was selected as the decision variable. 3.2 Objective function The minimum irrigation duration (TK) related to different irrigation rotations was selected as the objective function, that is: MinTK = Q i= j j= m M N A ( M W ) η η 24 3600 m ij b j k (4) In which, W k = soil moisture content (m 3 /ha). Q m = maximum discharge in the North Main Canal (m 3 /s). 3.3 Constraints 3.3. Constraint of maximum discharge The flow in the North Main Canal and the branch canals cannot be greater than the maximum canal capacities: Q mi Q m (5) in which: Q mi =the ith discharge diversion in the North Main Canal, i =,2... (m 3 /s). 3.3.2 Constraints of minimum discharge In order to prevent the main and branch canal systems from silting up, the flow in the main and branch canals should not be less than half of the maximum flow capacity. Q R Q m /2 (6) q Ri q mi /2 (7) in which: Q R = practical flow diversion in the North Main Canal (m 3 /s). q Ri = practical discharge diversion in the branch canal i (m 3 /s). q mi = maximum flow capacity in the branch canal i (m 3 /s). 3.3.3 Constraint of irrigation rotation practice While regulating irrigation order, it is necessary to irrigate from downstream to upstream in order to minimize water loss caused by evaporation and infiltration, that is: i = 8,7,.... In order to minimize the objective function and guarantee irrigation from downstream to upstream, irrigation was ordered by branch canals. CANALS 2 3 4 5 6 7 8 9 0 2 3 4 5 6 7 8 Qm Table 4 Optimum scheme of the minimum irrigation rotation DAYS 2 3 4 5 6 7 8 9 0 35 25 2 66 25 2 66 24 30 9 09 33 8 9 38 8 9 9 O.O0 2.28 9.48 O. http://www.sciencepub.net 93 editor@sciencepub.net

4 Analysis of Research Results The results can be seen in Table 4. It shows that the flow in the North Main Canal reaches maximum capacity in the first 8 days, and that flow is greater than half of its capacity in the following 2 days, which can prevent silting up in branch canals as well as control the discharge diversion at the head of branch canals conveniently. One irrigation rotation under the optimum water allocation requires 0 days, which saves about 4 days, compared with 4 days in the traditional irrigation system. Therefore, the purpose of time and water saving has been achieved. The time unit of the present research is based on days for convenient management. The time unit can be shortened for further water saving purposes; as long as the parameter Ti in the programme is changed, the relevant results will be obtained. When irrigation starts, the measured W and Q m must be input into the computer and the results will be achieved through calculation. The data input is interactive, which is very convenient for application. Acknowledge This research has been supported by IDSS developing for water Resources optimum allocation and management {20025700003}and by Innovatory found in Henan Province. References [] Yellow River Irrigation Bureau. Water Saving Irrigation experiment in Chengai Yellow River Irrigation Area[R]. Zhengzhou, Yellow River Water conservancy Commission, the Ministry of Water Resources, 992. [2] Yuan H, Shao D. Water Resources System Analysis [M]. Wuhan, Wuhan University of WRHP. 200 [3] Guolter IC. Systems analysis in water distribution network design. Water Resources Planning and Management, ASCE, 992. [4] Shamir U. Optimization in water distribution systems engineering, Mathematical Programming Study, North Holland, 979, :65-84. http://www.sciencepub.net 94 editor@sciencepub.net