forked from KuMiShi/Optim_Metaheuristique
MOPSO transition
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63
mopso.py
63
mopso.py
@@ -1,20 +1,28 @@
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import random as rd
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from .particle import Particle
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class MOPSO():
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def __init__(self, n, t, w, c1, c2, a_max, surrogate=False):
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def __init__(self, f_weigths:list, A_max:float, price_mean:float, price_std:float, n:int, t:int, w:float, c1:float, c2:float, archive_size:int=10, nb_vehicles:int=10, delta_t:int=60, nb_of_ticks:int=72, x_min=-100, x_max=100, v_alpha=0.1, surrogate=False):
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# Constants
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self.n = n # Number of particles
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self.t = t # Number of iterations
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self.t = t # Number of simulation iterations
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self.w = w # Inertia (for exploration)
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self.c1 = c1 # Individual trust
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self.c2 = c2 # Social trust
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self.a_max = a_max # Archive size
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self.archive_size = archive_size # Archive size
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self.f_weigths = f_weigths # Weigths for aggregation of all function objective
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self.surrogate = surrogate # Using AI calculation
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self.particles = [] # Particles of the simulation
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# Fonctions objectifs
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# Limites variables de decision
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# Initialisation of particle's global parameters
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self.A_max = A_max # Network's power limit
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self.socs, self.socs_req = self.generate_state_of_charges(nb_vehicles,nb_of_ticks)
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self.times = self.generate_times(nb_vehicles, nb_of_ticks, delta_t)
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self.prices = self.generates_prices(price_mean,price_std) #TODO: Use RTE France prices for random prices generation according to number of ticks
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# Particles of the simulation
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self.particles = [Particle(times=self.times,nb_vehicles=nb_vehicles, nb_of_ticks=nb_of_ticks, delta_t=delta_t, x_min=x_min, x_max=x_max, alpha=v_alpha) for _ in range(self.n)]
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self.archive = []
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def iterate(self):
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nb_iter = 0
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@@ -35,4 +43,45 @@ class MOPSO():
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# Checking boundaries
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# Evaluating particles
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# Update the archive
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# Checking for best positions
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# Checking for best positions
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# Generation of arriving and leaving times for every vehicle
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def generate_times(self, nb_vehicles, nb_of_ticks, delta_t):
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times = []
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for _ in range(nb_vehicles):
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# Minumun, we have one tick of charging/discharging during simulation
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t_arrived = rd.randrange(0, (nb_of_ticks * delta_t - delta_t) +1, delta_t)
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t_leaving = rd.randrange(t_arrived + delta_t, (nb_of_ticks * delta_t) +1, delta_t)
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times.append((t_arrived,t_leaving))
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return times
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# Genrates different prices in [mean - std, mean + std] range
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def generates_prices(self,nb_of_ticks:int, mean:float, std:float):
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prices = []
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for _ in range(nb_of_ticks):
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variation = rd.randrange(-(std*10), (std * 10) +1, 1) / 10 # Random float variation
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prices.append(mean + variation)
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return prices
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# Genrates the coordinated states of charges requested and initial (duplicated initially for other ticks)
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def generate_state_of_charges(self, nb_vehicles:int, nb_of_ticks:int):
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socs = []
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socs_req = []
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# We ensure soc_req is greater than what the soc_init is (percentage transformed into floats)
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for _ in range(nb_vehicles):
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soc_init = rd.randrange(0,100,1)
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soc_req = rd.randrange(soc_init+1, 101,1)
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# Creating states of charges for each tick in time
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for _ in range(nb_of_ticks):
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socs.append(soc_init/100)
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# Adding the requested state of charge
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socs_req.append(soc_req/100)
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return socs, socs_req
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# Random uniform selection for a leader
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def select_leader(self):
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n = len(self.archive) # Archive length
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rd_pos = rd.randrange(0, n, 1)
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return self.archive[rd_pos]
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