Adding Power constraints to simulation
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9
data/grid_capacity.txt
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9
data/grid_capacity.txt
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@@ -0,0 +1,9 @@
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| Maximum | Minimum
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---------------------------------------------------
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Consumption (Winter)| 87 028 Mwh | 46 847 Mwh
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(Summer)| 52 374 Mwh | 29 819 Mwh
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---------------------------------------------------
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Production (Winter)| 91 341 Mwh | 72 926 Mwh
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(Summer)| 86 579 Mwh | 49 127 Mwh
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Winter correspond to S2-S5 and Summer correspond to S29-S32 (same as prices)
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62
main.py
62
main.py
@@ -90,44 +90,35 @@ def generate_capacities(csv_file:str, nb_vehicles:int, seed:int=42, sep:str=';')
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print(f'Capacities of vehicles (kwh): ${capacities}')
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return capacities
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def get_power_constants(nb_vehicles:int, nb_consumers:int=67000000):
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mean_consumption = (87028 + 46847 + 52374 + 29819)/4 # Mean of consumption in France in 2025 (estimate according to data/grid_capacity.txt)
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sim_ratio = nb_vehicles / nb_consumers # Ratio to reduce A_max of simulation to realistic restrictions
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a_max = sim_ratio * mean_consumption
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x_max = a_max / nb_vehicles # For init, uniform charging/discharging for every vehicle
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x_min = -x_max
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return a_max, x_max, x_min
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# --- EXECUTION FUNCTION ---
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def run_scenario(scenario_name, model_type=None):
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elec_price_csv = 'data/elec_prices.csv'
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capacity_csv = 'data/vehicle_capacity.csv'
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# Simulation parameters
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N = 20 # Number of vehicles
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T = 30 # Number of iterations (for the particles)
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W = 0.4 # Inertia (for exploration)
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C1 = 0.3 # Individual trust
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C2 = 0.2 # Social trust
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ARC_SIZE = 10 # Archive size
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P_MEAN, P_STD = calculate_elec_prices(elec_price_csv)
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CAPACITIES = generate_capacities(capacity_csv, N)
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NB_TICKS = 48
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DELTA = 60
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A_MAX = 0
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X_MAX = 0
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X_MIN = 0
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def run_scenario(scenario_name, capacities:list, price_mean:float, price_std:float, model_type=None, n:int=20, t:int=30, w:float=0.4, c1:float=0.3, c2:float=0.2, archive_size:int=10, nb_vehicles:int=10, delta_t:int=60, nb_of_ticks:int=48):
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A_MAX, X_MAX, X_MIN = get_power_constants(nb_vehicles=nb_vehicles)
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print(f"\n--- Launching Scenario: {scenario_name} ---")
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start_time = time.time()
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# Simulation parameters
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params = {
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'A_max': 500, 'price_mean': 0.15, 'price_std': 0.05,
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'capacities': [50]*10, 'n': 20, 't': 50,
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'w': 0.4, 'c1': 2.0, 'c2': 2.0,
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'nb_vehicles': 10, 'delta_t': 60, 'nb_of_ticks': 72
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'A_max': A_MAX, 'price_mean': price_mean, 'price_std': price_std,
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'capacities': capacities, 'n': n, 't': t,
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'w': w, 'c1': c1, 'c2': c2,
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'nb_vehicles': nb_vehicles, 'delta_t': delta_t, 'nb_of_ticks': nb_of_ticks,
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'x_min':X_MIN, 'x_max':X_MAX
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}
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# Instantiate extended class
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optimizer = SmartMOPSO(model_type=model_type, **params)
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start_time = time.time()
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# Run simulation
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optimizer.iterate()
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@@ -144,6 +135,23 @@ def run_scenario(scenario_name, model_type=None):
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# --- MAIN ---
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if __name__ == "__main__":
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# CSV files
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elec_price_csv = 'data/elec_prices.csv'
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capacity_csv = 'data/vehicle_capacity.csv'
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# Global Simulation parameters
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T = 30 # Number of iterations (for the particles)
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W = 0.4 # Inertia (for exploration)
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C1 = 0.3 # Individual trust
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C2 = 0.2 # Social trust
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ARC_SIZE = 10 # Archive size
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P_MEAN, P_STD = calculate_elec_prices(elec_price_csv)
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CAPACITIES = generate_capacities(capacity_csv, N)
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NB_TICKS = 48
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DELTA = 60
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results = {}
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# 1. Without Surrogate (Baseline)
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@@ -65,8 +65,6 @@ class Particle():
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self.x[tick][i] = self.x[tick][i] * 0.9
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current_power = self.get_current_grid_stress(tick)
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def generate_position(self):
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pos = []
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for _ in range(self.nb_of_ticks):
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