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Chips-n-Salsa is a Java library of customizable, hybridizable, iterative, parallel, stochastic, and self-adaptive local search algorithms. The library includes implementations of several stochastic local search algorithms, including simulated annealing, hill climbers, as well as constructive search algorithms such as stochastic sampling. Chips-n-Salsa now also includes genetic algorithms as well as evolutionary algorithms more generally. The library very extensively supports simulated annealing. It includes several classes for representing solutions to a variety of optimization problems. For example, the library includes a BitVector class that implements vectors of bits, as well as classes for representing solutions to problems where we are searching for an optimal vector of integers or reals. For each of the built-in representations, the library provides the most common mutation operators for generating random neighbors of candidate solutions, as well as common crossover operators for use with evolutionary algorithms. Additionally, the library provides extensive support for permutation optimization problems, including implementations of many different mutation operators for permutations, and utilizing the efficiently implemented Permutation class of the JavaPermutationTools (JPT) library. Chips-n-Salsa is customizable, making extensive use of Java's generic types, enabling using the library to optimize other types of representations beyond what is provided in the library. It is hybridizable, providing support for integrating multiple forms of local search (e.g., using a hill climber on a solution generated by simulated annealing), creating hybrid mutation operators (e.g., local search using multiple mutation operators), as well as support for running more than one type of search for the same problem concurrently using multiple threads as a form of algorithm portfolio. Chips-n-Salsa is iterative, with support for multistart metaheuristics, including implementations of several restart schedules for varying the run lengths across the restarts. It also supports parallel execution of multiple instances of the same, or different, stochastic local search algorithms for an instance of a problem to accelerate the search process. The library supports self-adaptive search in a variety of ways, such as including implementations of adaptive annealing schedules for simulated annealing, such as the Modified Lam schedule, implementations of the simpler annealing schedules but which self-tune the initial temperature and other parameters, and restart schedules that adapt to run length.

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/*
 * Chips-n-Salsa: A library of parallel self-adaptive local search algorithms.
 * Copyright (C) 2002-2020  Vincent A. Cicirello
 *
 * This file is part of Chips-n-Salsa (https://chips-n-salsa.cicirello.org/).
 *
 * Chips-n-Salsa is free software: you can redistribute it and/or modify
 * it under the terms of the GNU General Public License as published by
 * the Free Software Foundation, either version 3 of the License, or
 * (at your option) any later version.
 *
 * Chips-n-Salsa is distributed in the hope that it will be useful,
 * but WITHOUT ANY WARRANTY; without even the implied warranty of
 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
 * GNU General Public License for more details.
 *
 * You should have received a copy of the GNU General Public License
 * along with this program.  If not, see .
 */

package org.cicirello.search.problems.scheduling;

import org.cicirello.permutations.Permutation;
import org.cicirello.search.ss.IncrementalEvaluation;
import org.cicirello.search.ss.Partial;

/**
 * This is an implementation of a variation of the weighted COVERT heuristic, adjusted to account
 * for setup times for problems with sequence-dependent setups. COVERT is an abbreviation for Cost
 * Over Time. Weighted COVERT is defined as: h(j) = (w[j]/p[j]) max{0, (1 - max(0,S(j)) / (k
 * p[j]))}, where w[j] is the weight of job j, p[j] is its processing time, and S(j) is a
 * calculation of the slack of job j where slack S(j) is d[j] - T - p[j] - s[i][j]. The d[j] is the
 * job's due date, T is the current time, and s[i][j] is setup time of the job j if it follows job i
 * on the machine (for problems with setup times). The k is a parameter that can be tuned based on
 * problem instance characteristics.
 *
 * To adjust for setup times, we replace p[j] wherever it appears with p[j]+s[i][j]. This leads
 * to: h(j) = (w[j]/(p[j]+s[i][j])) max{0, (1 - max(0,S(j)) / (k (p[j]+s[i][j])))}.
 *
 * The constant {@link #MIN_H} defines the minimum value the heuristic will return, preventing
 * h(j)=0 in support of stochastic sampling algorithms for which h(j)=0 is problematic. This
 * implementation returns max( {@link #MIN_H}, h(j)), where {@link #MIN_H} is a small non-zero
 * value.
 *
 * @author Vincent A. Cicirello, https://www.cicirello.org/
 * @version 9.4.2020
 */
public final class WeightedCostOverTimeSetupAdjusted
    extends WeightedShortestProcessingPlusSetupTime {

  private final double k;

  /**
   * Constructs an WeightedCostOverTimeSetupAdjusted heuristic.
   *
   * @param problem The instance of a scheduling problem that is the target of the heuristic.
   * @param k A parameter to the heuristic, which must be positive. Typical good values are in the
   *     interval [1.0, 4.0] but it is not limited to that interval.
   * @throws IllegalArgumentException if problem.hasDueDates() returns false.
   * @throws IllegalArgumentException if k ≤ 0.0.
   */
  public WeightedCostOverTimeSetupAdjusted(SingleMachineSchedulingProblem problem, double k) {
    super(problem);
    if (!data.hasDueDates()) {
      throw new IllegalArgumentException("This heuristic requires due dates.");
    }
    if (k <= 0.0) throw new IllegalArgumentException("k must be positive");
    this.k = k;
  }

  /**
   * Constructs an WeightedCostOverTimeSetupAdjusted heuristic. Uses a default of k=2.
   *
   * @param problem The instance of a scheduling problem that is the target of the heuristic.
   * @throws IllegalArgumentException if problem.hasDueDates() returns false.
   */
  public WeightedCostOverTimeSetupAdjusted(SingleMachineSchedulingProblem problem) {
    this(problem, 2.0);
  }

  @Override
  public double h(Partial p, int element, IncrementalEvaluation incEval) {
    double value = super.h(p, element, incEval);
    if (value > MIN_H) {
      double s = ((IncrementalTimeCalculator) incEval).slack(element, p);
      if (s > 0) {
        double ps = data.getProcessingTime(element);
        if (HAS_SETUPS) {
          ps +=
              (p.size() == 0
                  ? data.getSetupTime(element)
                  : data.getSetupTime(p.getLast(), element));
        }
        value *= (1.0 - s / (k * ps));
        return value <= MIN_H ? MIN_H : value;
      }
    }
    return value;
  }

  @Override
  public IncrementalEvaluation createIncrementalEvaluation() {
    return new IncrementalTimeCalculator();
  }
}