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The next issue to consider is which particles to reinitialize Obviously, it will not be a good idea to reinitialize the global best particle! From the discussions above, a number of selection methods have already been identi ed Probabilistic methods decide which particles to reinitialize based on a user-de ned probability The convergence methods use speci c convergence criteria to identify particles for reinitialization For example, SOC PSO uses criticality measures (refer to Algorithm 1611), while others keep track of the improvement in particle tness Van den Bergh [863] proposed a random selection scheme, where a particle is reinitialized at each tr iteration (also refer to Algorithm 1610) This approach allows each particle to explore its current region before being reinitialized To ensure that the swarm will reach an equilibrium state, start with a large tr < ns , which decreases over time Algorithm 1610 Selection of Particles to Reinitialize; indicates the index of the global best particle Create and initialize an nx -dimensional PSO: S; sidx = 0; repeat if sidx = then Sxidx U (xmin , xmax ); end sidx = (sidx + 1) mod tr ; for each particle i = 1, , ns do if f (Sxi ) < f (Syi ) then Syi = Sx; end y if f (Syi ) < f (S ) then S = Syi ; y end end Update velocities; Update position; until stopping condition is true; Finally, how are particles reinitialized As mentioned earlier, velocities and/or positions can be reinitialized Most approaches that reinitialize velocities set each velocity component to a random value constrained by the maximum allowed velocity Venter and Sobieszczanski-Sobieski [874, 875] set the velocity vector to the cognitive component after reinitialization f position vectors Position vectors are usually initialized to a new position subject to boundary constraints; that is, xij (t + 1) U (xmin,j , xmax,j ) Clerc [133] reinitializes particles on the basis of estimates of the local shape of the objective function Clerc [135] also proposes alternatives, where a particle returns to its previous best position, and from.

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an increase in the number of particles, but at the expense of increased computational complexity The basic PSO also fails another important objective of niching algorithms, namely to maintain niches If the search process is allowed to continue, more particles converge to the global best position in the process to reach an equilibrium, mainly due to the social component (as explained bove) Emanating from the discussion in this section, it is desirable to rather adapt the basic PSO with true speciation abilities One such algorithm, the NichePSO is described next The NichePSO was developed to nd multiple solutions to general multi-modal problems [89, 88, 91] The basic operating principle of NichePSO is the self-organization of particles into independent sub-swarms Each sub-swarm locates and maintains a niche Information exchange is only within the boundaries of a sub-swarm No information is exchanged between sub-swarms This independency among sub-swarms allows sub-swarms to maintain niches To emphasize: each sub-swarm functions as a stable, individual swarm, evolving on its own, independent of individuals in other swarms The NichePSO starts with one swarm, referred to as the main swarm, containing all particles As soon as a particle converges on a potential solution, a sub-swarm is created by grouping together particles that are in close proximity to the potential solution These particles are then removed from the main swarm, and continue within their sub-swarm to re ne (and to maintain) the solution Over time, the main swarm shrinks as sub-swarms are spawned from it NichePSO is considered to have converged when sub-swarms no longer improve the solutions that they represent The global best position from each sub-swarm is then taken as an optimum (solution) The NichePSO is summarized in Algorithm 1615 The di erent steps of the algorithm are explained in more detail in the following sections Algorithm 1615 NichePSO Algorithm Create and initialize a nx -dimensional main swarm, S; repeat Train the main swarm, S, for one iteration using the cognition-only model; Update the tness of each main swarm particle, Sxi ; for each sub-swarm Sk do Train sub-swarm particles, Sk xi , using a full model PSO; Update each particle s tness; Update the swarm radius Sk R; endFor If possible, merge sub-swarms; Allow sub-swarms to absorb any particles from the main swarm that moved into the sub-swarm; If possible, create new sub-swarms; until stopping condition is true; y Return Sk for each sub-swarm Sk as a solution;.

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