Documentation of mutmove

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Function Synopsis

NewChrom = mutmove(Chrom, VLUB, MutOpt)

Help text

 MUTation by MOVEing variables

 This function takes the individuals of the current
 population, mutates each indivdual by moving variables 
 with given probability and returns the resulting 

 For more information please consult the help for mutcomb.

 Syntax:  NewChrom = mutmove(Chrom, VLUB, MutOpt)

 Input parameters:
    Chrom     - A matrix containing the chromosomes of the
                current population. Each row corresponds to
                an individuals string representation.
    VLUB      - Matrix containing the boundaries of each variable.
                not used here, necessary for compatibility with
                real valued mutation
    MutOpt    - (optional) Vector containing mutation options
                MutOpt(1): MutRate - number containing the mutation rate -
                           probability for mutation of a variable
                           if omitted or NaN, MutRate = 1/variables per
                           individual is assumed
                MutOpt(2): MutRange - (optional) number for shrinking the
                           mutation range in the range [0 1], possibility to
                           shrink the range of the mutation depending on,
                           for instance actual generation.
                           if omitted or NaN, MutRange = .2 is assumed
                MutOpt(3): MutPreci - (optional) precision of mutation steps
                           if omitted or NaN, MutPreci = 8 is assumed

 Output parameter:
    NewChrom  - Matrix containing a mutated version of Chrom.

 See also: mutcomb, mutate, mutswaptyp, mutreal, mutbin, mutint, initip

Cross-Reference Information

This function calls This function is called by
GEATbx: Main page  Tutorial  Algorithms  M-functions  Parameter/Options  Example functions 

This document is part of version 3.8 of the GEATbx: Genetic and Evolutionary Algorithm Toolbox for use with Matlab -
The Genetic and Evolutionary Algorithm Toolbox is not public domain.
© 1994-2006 Hartmut Pohlheim, All Rights Reserved, (