Source code for ddmtolab.Algorithms.STSO.GWO

"""
Grey Wolf Optimizer (GWO)

This module implements the Grey Wolf Optimizer for single-objective optimization problems.

References
----------
    [1] Mirjalili, S., Mirjalili, S. M., & Lewis, A. (2014). Grey wolf optimizer. Advances in engineering software, 69, 46-61.

Notes
-----
Author: Jiangtao Shen
Email: j.shen5@exeter.ac.uk
Date: 2025.12.08
Version: 1.0
"""
import time
from tqdm import tqdm
import numpy as np
from ddmtolab.Methods.Algo_Methods.algo_utils import *


[docs] class GWO: """ Grey Wolf Optimizer for single-objective optimization. Attributes ---------- algorithm_information : dict Dictionary containing algorithm capabilities and requirements """ algorithm_information = { 'n_tasks': '[1, K]', 'dims': 'unequal', 'objs': 'equal', 'n_objs': '1', 'cons': 'unequal', 'n_cons': '[0, C]', 'expensive': 'False', 'knowledge_transfer': 'False', 'n': 'unequal', 'max_nfes': 'unequal' } @classmethod def get_algorithm_information(cls, print_info=True): return get_algorithm_information(cls, print_info)
[docs] def __init__(self, problem, n=None, max_nfes=None, save_data=True, save_path='./Data', name='GWO', disable_tqdm=True): """ Initialize Grey Wolf Optimizer. Parameters ---------- problem : MTOP Multi-task optimization problem instance n : int or List[int], optional Population size per task (default: 100) max_nfes : int or List[int], optional Maximum number of function evaluations per task (default: 10000) save_data : bool, optional Whether to save optimization data (default: True) save_path : str, optional Path to save results (default: './Data') name : str, optional Name for the experiment (default: 'GWO') disable_tqdm : bool, optional Whether to disable progress bar (default: True) """ self.problem = problem self.n = n if n is not None else 100 self.max_nfes = max_nfes if max_nfes is not None else 10000 self.save_data = save_data self.save_path = save_path self.name = name self.disable_tqdm = disable_tqdm
[docs] def optimize(self): """ Execute the Grey Wolf Optimizer algorithm. Returns ------- Results Optimization results containing decision variables, objectives, and runtime """ start_time = time.time() problem = self.problem nt = problem.n_tasks n_per_task = par_list(self.n, nt) max_nfes_per_task = par_list(self.max_nfes, nt) # Initialize population in [0,1] space and evaluate for each task decs = initialization(problem, n_per_task) objs, cons = evaluation(problem, decs) nfes_per_task = n_per_task.copy() all_decs, all_objs, all_cons = init_history(decs, objs, cons) total_nfes = sum(max_nfes_per_task) pbar = tqdm(total=total_nfes, initial=sum(n_per_task), desc=f"{self.name}", disable=self.disable_tqdm) while sum(nfes_per_task) < total_nfes: # Skip tasks that have exhausted their evaluation budget active_tasks = [i for i in range(nt) if nfes_per_task[i] < max_nfes_per_task[i]] if not active_tasks: break for i in active_tasks: n = n_per_task[i] d = problem.dims[i] # Rank current population (constraint violation first, then objective) # and take the top-3 wolves as alpha, beta, delta for this generation cvs = np.sum(np.maximum(0, cons[i]), axis=1) order = np.lexsort((objs[i].flatten(), cvs)) alpha = decs[i][order[0]] beta = decs[i][order[min(1, n - 1)]] delta = decs[i][order[min(2, n - 1)]] # Distances to leaders: D = |2*rand .* leader - X| d_alpha = np.abs(2 * np.random.rand(n, d) * alpha - decs[i]) d_beta = np.abs(2 * np.random.rand(n, d) * beta - decs[i]) d_delta = np.abs(2 * np.random.rand(n, d) * delta - decs[i]) # Linearly decrease a from 2 to 0 a = 2 * (1 - nfes_per_task[i] / max_nfes_per_task[i]) # Leader-guided candidate positions: X_k = leader - A .* D, A in [-a, a] x1 = alpha - (2 * a * np.random.rand(n, d) - a) * d_alpha x2 = beta - (2 * a * np.random.rand(n, d) - a) * d_beta x3 = delta - (2 * a * np.random.rand(n, d) - a) * d_delta # New population: mean of the three leader-guided positions, # full replacement without elitism, clipped to [0,1] space decs[i] = np.clip((x1 + x2 + x3) / 3.0, 0, 1) # Evaluate new positions (evaluation_single will transform to real space) objs[i], cons[i] = evaluation_single(problem, decs[i], i) nfes_per_task[i] += n_per_task[i] pbar.update(n_per_task[i]) # Append current population to history append_history(all_decs[i], decs[i], all_objs[i], objs[i], all_cons[i], cons[i]) pbar.close() runtime = time.time() - start_time # Save results results = build_save_results(all_decs=all_decs, all_objs=all_objs, runtime=runtime, max_nfes=nfes_per_task, all_cons=all_cons, bounds=problem.bounds, save_path=self.save_path, filename=self.name, save_data=self.save_data) return results