Research Article

Multiobjective Particle Swarm Optimization Based on Cosine Distance Mechanism and Game Strategy

Table 1

List of acronyms.

AcronymsThe full name of an acronym

MOPs [1]Multiobjective optimization problems
PSO [7]Particle swarm optimization
MOPSOsMultiobjective particle swarm optimization algorithms
MOEAsMultiobjective evolutionary algorithms
GCDMOPSOMultiobjective particle swarm optimization based on cosine distance mechanism and game strategy
MOPSO [9]Handling multiple objectives with particle swarm optimization
NSGA-II [10]A fast and elitist multiobjective genetic algorithm
PAES [11]Approximating the nondominated front using the Pareto archived evolution strategy
SMPSO [13]A new PSO-based metaheuristic for multiobjective optimization
MMOPSO [14]A novel multiobjective particle swarm optimization with multiple search strategies
MOEA/D [15]A multiobjective evolutionary algorithm based on decomposition
SDMOPSO [17]A novel smart multiobjective particle swarm optimization using decomposition
dMOPSO [19]A multiobjective particle swarm optimizer based on decomposition
MOPSONN [20]A fast multiobjective particle swarm optimization algorithm based on a new archive updating mechanism
IGD [22]Inverted generational distance
NMPSO [23]Particle swarm optimization with a balance able fitness estimation for many-objective optimization problems
MOPSOCD [24]An effective use of crowding distance in multiobjective particle swarm optimization
MPSO/D [18]A new multiobjective particle swarm optimization algorithm based on decomposition
NSGA-III [25]An evolutionary many-objective optimization algorithm using reference point-based nondominated sorting approach, part I: solving problems with box constraints
MOEAIGDNS [26]A multiobjective evolutionary algorithm based on an enhanced inverted generational distance metric
SPEAR [27]A strength Pareto evolutionary algorithm based on reference direction for multiobjective and many-objective optimization
SPEA2 [28]Improving the strength Pareto evolutionary algorithm
IBEA [29]Indicator-based selection in multiobjective search
NThe population size
MThe number of objectives
DDimension of the decision variable
FEsThe maximum number of evaluations
Crossover probability
Mutation probability
SBXSimulated binary crossover
PMPolynomial-based mutation
The distribution indexes of SBX
The distribution indexes of PM
FParameters set by the author in differential evolution
CRParameters set by the author in differential evolution
The division network number of cells
Personal best particle
Global best particle