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Discrete recombination operator

For recombination two parents are randomly selected. The discrete recombination operator (d) generates an offspring by randomly taking the offspring s object parameters from one of the selected parents with equal probability. The intermediate recombination operator (i) takes the arithmetic mean of both parents parameters. The recombination can be omitted (—). [Pg.204]

Pair up the individuals in the mating pool and generate A(> /r) new-born offspring individuals using the operators of recombination and mutation. In this study, each chromosome consists of three portions. For the first portion of the chromosome, discrete recombination operators, repeated exchange mutation operators, and evolutionary inversion mutation operators are employed. For the second portion of the chromosome, traditional gene-alter mutation operators and traditional discrete recombination operators are developed. For the third portion of the chromosome, exchange mutation operators and traditional discrete recombination operators are developed. [Pg.118]

The discrete recombination operator was used in this study. The procedure of the discrete recombination operator for the first portion of the chromosome is presented on the next page ... [Pg.119]

Analysis of complex mixtures often requires separation and isolation of components, or classes of components. Examples in noninstrumental analysis include extraction, precipitation, and distillation. These procedures partition components between two phases based on differences in the components physical properties. In liquid-liquid extraction components are distributed between two immiscible liquids based on their similarity in polarity to the two liquids (i.e., like dissolves like ). In precipitation, the separation between solid and liquid phases depends on relative solubility in the liquid phase. In distillation the partition between the mixture liquid phase and its vapor (prior to recondensation of the separated vapor) is primarily governed by the relative vapor pressures of the components at different temperatures (i.e., differences in boiling points). When the relevant physical properties of the two components are very similar, their distribution between the phases at equilibrium will result in shght enrichment of each in one of the phases, rather than complete separation. To attain nearly complete separation the partition process must be repeated multiple times, and the partially separated fractions recombined and repartitioned multiple times in a carefully organized fashion. This is achieved in the laborious batch processes of countercurrent liquid—liquid extraction, fractional crystallization, and fractional distillation. The latter appears to operate continuously, as the vapors from a single equilibration chamber are drawn off and recondensed, but the equilibration in each of the chambers or plates of a fractional distillation tower represents a discrete equihbration at a characteristic temperature. [Pg.721]


See other pages where Discrete recombination operator is mentioned: [Pg.204]    [Pg.120]    [Pg.121]    [Pg.204]    [Pg.120]    [Pg.121]    [Pg.322]    [Pg.268]    [Pg.334]    [Pg.526]    [Pg.1116]    [Pg.432]   


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