Short-Term Hydro-Thermal Dispatch Detailed Model and Solutions

An efficient method is described for the solution of the short-term hydro-thermal dispatch problem including optimal power flow (OPF) as the mathematical model of the thermal subsystem. This approach has the capability of taking into account the following effects: coupling of cascaded multichannel reservoirs, water time delays, reservoir head variations, load flow, and other constraints due to security and environmental considerations. The problem is decomposed into hydro and thermal subproblems which are then solved iteratively. An effective adjustment has been proposed to take into account the nonlinear relation between the two subproblems to speed up the convergence of the iterative process. In this adjustment, as well as in solving the thermal subproblem, equations of coordination and OPF are combined for better computational efficiency. On the basis of the proposed approach, four different methods, which differ in the degree of details in modeling the thermal system, have been tested and investigated. Numerical examples are included to demonstrate the advantages of the approach. >

[1]  H. L. Happ,et al.  OPTIMAL POWER DISPATCH -A COMPREHENSIVE SURVEY , 1977 .

[2]  William F. Tinney,et al.  Optimal Power Flow Solutions , 1968 .

[3]  K. Ea,et al.  Daily Operational Planning of the EDF Plant Mix Proposal for a New Method , 1986, IEEE Transactions on Power Systems.

[4]  M. S. Bazaraa,et al.  Nonlinear Programming , 1979 .

[5]  H. Wood,et al.  Soptimum Operation of a Hydrothermal System , 1962, Transactions of the American Institute of Electrical Engineers. Part III: Power Apparatus and Systems.

[6]  Leon S. Lasdon,et al.  Optimization Theory of Large Systems , 1970 .

[7]  H.H. Happ,et al.  Optimal power dispatchߞA comprehensive survey , 1977, IEEE Transactions on Power Apparatus and Systems.

[8]  M. E. El-Hawary,et al.  The Hydrothermal Optimal Load Flow, A Practical Formulation and Solution Techniques Using Newton's Approach , 1986, IEEE Transactions on Power Systems.

[9]  Adam Semlyen,et al.  Hydrothermal optimal power flow based on a combined linear and nonlinear programming methodology , 1989 .

[10]  Janis Bubenko,et al.  Optimal Short Term Operation Planning of a Large Hydrothermal Power System Based on a Nonlinear Network Flow Concept , 1986, IEEE Transactions on Power Systems.

[11]  Antti J. Koivo,et al.  OPTIMALSCHEDULINGOFHYDRO-THERMALPOWERSYSTEMS ByaDecomposition Technique Using Perturbations , 1971 .

[12]  D. L. Streiffert,et al.  Optimal Hydrothermal Coordination for Multiple Reservoir River Systems , 1985, IEEE Power Engineering Review.

[13]  E. B. Dahlin,et al.  Optimal Solution to the Hydro-Steam Dispatch Problem for Certain Practical Systems , 1966 .

[14]  L. K. Kirchmayer,et al.  Economic Operation of Power Systems , 1958 .

[15]  J. Nanda,et al.  Optimal Hydrothermal Scheduling with Cascaded Plants Using Progressive Optimality Algorithm , 1981, IEEE Transactions on Power Apparatus and Systems.

[16]  J. Bubenko,et al.  Application of Decomposition Techniques to Short-Term Operation Planning of Hydrothermal Power System , 1986, IEEE Transactions on Power Systems.

[17]  Antti J. Koivo,et al.  Optimal Scheduling of Hydro-Thermal Power Systems , 1972 .

[18]  H. H. Happ,et al.  Large Scale Hydro-Thermal Unit Commitment-Method and Results , 1971 .

[19]  P. L. Dandeno Hydrothermal Economic Scheduling - Computational Experience with Co-Ordination Equations , 1960, Transactions of the American Institute of Electrical Engineers. Part III: Power Apparatus and Systems.

[20]  G. Zoutendijk,et al.  Methods of feasible directions : a study in linear and non-linear programming , 1960 .

[21]  Richard E. Rosenthal,et al.  A Nonlinear Network Flow Algorithm for Maximization of Benefits in a Hydroelectric Power System , 1981, Oper. Res..