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Panida Boonyaritdachochai

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1 Panida Boonyaritdachochai
Energy Management for Transmission Congestion Using Particle Swarm Optimization with Time Varying Acceleration Coefficients Panida Boonyaritdachochai Power Quality and Energy Efficiency Engineer 28th September 2010 Power Quality (Thailand) Ltd., Co. 52/44 Moo. 1, Ramkhamhaeng Rd., Soi 90, Sapansoong, Bangkok 10240, Thailand

2 Contents Introduction Objectives Methodology Numerical Results
Generator Indicator for Congestion Management Objective Function PSO Schemes (CPSO, PSO-TVIW and PSO-TVAC) Numerical Results

3 Introduction Congestion is the overloading in transmission lines. It could be caused by unexpected outages of generation sudden increase of load tripping of transmission lines failure of other equipment The SO is responsible for determining the necessary actions to ensure that no violations of the grid constraints occur. Transmission congestion can cause additional outages, increase the electricity prices in some regions and can threaten system security and reliability. The cost to relieve congestion can increase to a level that could present a barrier in electricity trading

4 Introduction (Cont.) Network overloading can be relieved by different control: power generation rescheduling operation of FACTS controllers line switching load shedding The power transferring should satisfy customer requirement with lowest cost while solve the congestion problems. The installation of equipment should not be first choice for the SO to deal with congestion problems. Therefore the power redispatching approach is significant as the prior approach for congestion management.

5 Introduction (Cont.) Indicator techniques of the sensitivity factor are discussed Generator sensitivity (GS) technique proposes in [1] for optimum selection of participating generators. [2], [3] and [4] introduce transmission congestion distribution factors (TCDFs). In [5] presents technique based on sensitivity of current flow to congested line. [6] and [7] have proved that PSO is the best optimizer among GA, NN and EP. PSO is appropriate for complex problems as defined in [8] which is due to: discontinuities higher order nonlinearities prohibit operating zone ramprate limits of generators PSO is increasingly gaining acceptance for solving a variety of power system problems as in [9] due to simplicity, superior convergence, high solution quality.

6 Objectives To propose active power redispatching to alleviate the overload in transmission system by optimal generators. The optimal generators are indicated by generator sensitivity (GS) technique. Its aim is to find the most effective participating generators in congestion management. The minimum adjustment cost and real power redispatching are considered in the problem formulation. To explore the ability of PSO-TVAC compared with PSO-TVIW and CPSO I think you should “rescheduled generators” instead “participating”

7 Methodology Generator Sensitivity (GS) (1) (2) (3) Let; (4)

8 Methodology (Cont.) Objective Function for Congestion Management and
(5) Subjected to and (6) (7) (8)

9 Methodology (Cont.) III. Particle Swarm Optimization (PSO) Schemes
Figure 1: bird flocking and Fish schooling The position and velocity of the p particle in d dimensions can be expressed as The best previous position of a particle is recorded and represented as If the g particle is the best among all particles in the group, it is presented as and

10 Methodology (Cont.) (9) (10)
Classical Particle Swarm Optimization (CPSO) (9) Particle Swarm Optimization with Time-Varying Inertia Weight (PSO-TVIW) (10) Where; and Particle Swarm Optimization with Time-Varying Acceleration Coefficients (PSO-TVAC) and

11 Methodology (Cont.) (11) Table 1: Parameters of PSO.

12 Methodology (Cont.) Figure 2: Flowchart of congestion management by PSO-TVAC.

13 Numerical Results Figure 3: IEEE 30-bus system.
Table 2: Congested line in IEEE 30-bus system. Congested Line Real Power Flow (MW) Line Limit (MVA) Over the Limit (MW) 1 to 2 170 130 40

14 Numerical Results (Cont.)
Figure 4: GS values in IEEE 30-bus system. Table 3: Solutions by PSO schemes in IEEE 30-bus system. GS CPSO PSO- TVIW PSO- TVAC ΔP1 (MW) 0.0000 -55.9 -50.13 -49.25 ΔP2 (MW) 22.6 18.88 17.51 ΔP5 (MW) 16.2 13.21 14.02 ΔP8 (MW) 10.5 9.15 9.88 ΔP11 (MW) 5.6 5.87 6.8 ΔP13 (MW) 2.6 4.14 3.01 Total power redispatch (MW) 113.2 101.4 100.5 Cost ($/hr) 287.1 253.1 247.5 Figure 5: GS values to power redispatching in IEEE 30-bus system.

15 Numerical Results (Cont.)
Figure 6: IEEE 118-bus system. Table 4: Congested line in IEEE 118-bus system. Congested Line Active Power Flow (MW) Line Limit (MVA) Over the Limit (MW) 89 to 90 260 200 60

16 Numerical Results (Cont.)
Table 5: GS values of 54 generators in IEEE 118-bus system. Figure 7: The GS values of 54 generators in IEEE 118-bus system. Gen no. GS (10-3) 1 42 80 4 46 85 50.068 6 49 87 50.654 8 54 89 74.455 10 55 90 12 0.0004 56 91 15 0.0021 59 92 18 0.0051 61 99 -9.391 19 0.0046 62 100 24 0.1350 65 103 25 0.0484 66 104 26 0.0337 69 0.2120 105 27 0.0451 70 0.3690 107 31 0.0339 72 0.2326 110 32 0.0477 73 0.3400 111 -12.07 34 74 0.5410 112 36 76 0.8650 113 0.0110 40 77 0.0012 116

17 Numerical Results (Cont.)
Table 6: Solutions by PSO schemes in IEEE 118-bus system. GS CPSO PSO-TVIW PSO-TVAC ΔP1 (MW) -5.9 -5.5 -4.4 ΔP85 (MW) -12.1 -10.3 ΔP87 (MW) -31.5 -28.2 -22.0 ΔP89 (MW) -62.0 -59.8 -58.5 ΔP90 (MW) 65.1 76.4 69.4 ΔP91 (MW) 26.8 29.8 24.7 Total power redispatch (MW) 226.6 211.7 189.3 Cost ($/hr) 1183.8 1108.4 907.7 Figure 8: GS values to real power re-dispatching in IEEE 118-bus system.

18 Conclusion The optimal power redispatching approach based on PSO-TVAC is superior to CPSO and PSO-TVIW in providing the better congestion management for both IEEE 30 and 118 bus systems. GS technique uses to select participating generators for real power adjustment. It could reduce computational effort. The proposed approach is useful for the SO to manage the congestion in electricity market environment.

19 References Sudipta Dutta & S.P. Singh. (2008). Optimal rescheduling of generators for congestion management based on particle swarm optimization. Power system, IEEE transactions on, 23(4), Kumar. A, Srivastava. S.C & Singh. S.N. (2004). A zonal congestion management approach using real and reactive power rescheduling. Power system, IEEE transactions on,19(1), Kumar. A. Srivastava. S.C. & Singh. S.N. (2007). A zonal congestion management approach using ac transmission congestion distribution factors. Electric power system Research, 72(1), Meena. T. & Selvi. K. (2005). Cluster Based Congestion Management in Deregulated Electricity Market Using PSO. Indicon 2005 conference, (pp ). India: Chennai, B.K. Talukdar, A.K. Sinha, S. Mukhopadyay & A. Bose. (2005). A computationally simple method for cost-efficient generation rescheduling and load shedding for congestion management. Electrical Power and Energy Systems, 27(1), Eberhart. T. & Kenedy. J. (1995). A New Optimizer using particle swarm theory. Micro Machine and Human Science, Proceedings of the sixth international symposium on, (pp 39-42). Japan: Nagova. Yuhui Shi & Russell C. (1999). Eberhart. Empirical study of particle swarm optimization. Proceedings of the 1999 congress on evolutionary computation. (pp ). AlHajri. M.F. & El-Hawary. (2007). M.E. Pattern search optimization applied to convex and non-convex economic dispatch. System, Man and Cybernetics, ISIC. IEEE International Conference on, (pp ). Chaturvedi. K.T, Pandit. M & Srivastave. L. (2008). Self-Organizing Hierarchical Particle Swarm Optimization for Nonconvex Economic Dispatch. Power system, IEEE transactions on, 23(3),

20 THANK YOU


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