Holistic optimization of distribution automation using survivability modeling
US-9484747-B1 · Nov 1, 2016 · US
US11095127B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-11095127-B2 |
| Application number | US-201716488059-A |
| Country | US |
| Kind code | B2 |
| Filing date | Nov 8, 2017 |
| Priority date | Mar 21, 2017 |
| Publication date | Aug 17, 2021 |
| Grant date | Aug 17, 2021 |
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The invention relates to a method for real-time scheduling of multi-energy complementary micro-grids based on a Rollout algorithm, which is technically characterized by comprising the following steps of: Step 1, setting up a moving-horizon Markov decision process model for the real-time scheduling of the multi-energy complementary micro-grids with random new-energy outputs, and establishing constraint conditions for the real-time scheduling; Step 2, establishing a target function of the real-time scheduling; Step 3, dividing a single complete scheduling cycle into a plurality of scheduling intervals, and finding one basic feasible solution meeting the constraint conditions for the real-time scheduling based on a greedy algorithm; and Step 4, finding a solution to the moving-horizon Markov decision process model for the real-time scheduling of the multi-energy complementary micro-grids by using the Rollout algorithm based on the basic feasible solution from Step 3. With the consideration of the fluctuations in the new-energy outputs, the present invention solves the problems of low speed and low efficiency of a traditional algorithm at the same time, enabling high-speed efficient multi-energy complementary micro-grid real-time scheduling.
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The invention claimed is: 1. A method for real-time scheduling of multi-energy complementary micro-grids based on a Rollout algorithm, characterized by comprising the following steps of: Step 1, setting up a moving-horizon Markov decision process model for the real-time scheduling of the multi-energy complementary micro-grids with random new-energy outputs, and establishing constraint conditions for the real-time scheduling; Step 2, establishing a target function of the real-time scheduling for the moving-horizon Markov decision process model for the real-time scheduling of the multi-energy complementary micro-grids with the random new-energy outputs, with the goal of minimum operating cost of a micro-grid system in a moving-horizon Markov decision cycle; Step 3, dividing a single complete scheduling cycle into a plurality of scheduling intervals, and finding one basic feasible solution meeting the constraint conditions for the real-time scheduling based on a greedy algorithm; and Step 4, finding a solution to the moving-horizon Markov decision process model for the real-time scheduling of the multi-energy complementary micro-grids by using the Rollout algorithm based on the basic feasible solution from Step 3; wherein the constraint conditions established for the real-time scheduling in Step 1 comprises: micro-grid electric equilibrium constraints, storage battery operating constraints, exchange electric power constraints for the micro-grids and a main grid, and electric power output constraints for combined heat and power equipment; the micro-grid electric equilibrium constraints are as follows: p G ( t ) + ∑ i = 1 N p i c ( t ) + p B ( t ) + p w ( t ) = p D ( t ) in the formula, t is a time parameter; p G (t) is exchange electric power for the micro-grids and the main grid at a time t, which is positive during purchasing of electricity from the main grid and negative during selling of electricity to the main grid; N is the quantity of the combined heat and power equipment; p i c (t) is output electric power of the i th combined heat and power equipment at the time t; p B (t) is charging/discharging power of the storage battery at the time t, which is negative during charging and positive during discharging; p w (t) is generated output of wind power at the time t; and p D (t) is an electric load demand at the time t; the storage battery operating constraints are as follows: { E ( t + 1 ) = E ( t ) - p B ( t ) · Δ T · α c E ( t + 1 ) = E ( t ) - p B ( t ) · Δ T /
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