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- Q4904825 subject Q6103418.
- Q4904825 abstract "In complex dynamics, the bifurcation locus of a family of holomorphic functions informally is a locus of those maps for which the dynamical behavior changes drastically under a small perturbation of the parameter. Thus the bifurcation locus can be thought of as an analog of the Julia set in parameter space. Without doubt, the most famous example of a bifurcation locus is the boundary of the Mandelbrot set.Parameters in the complement of the bifurcation locus are called J-stable.".
- Q4904825 wikiPageExternalLink item?id=ASENS_1983_4_16_2_193_0..
- Q4904825 wikiPageWikiLink Q10361187.
- Q4904825 wikiPageWikiLink Q1154357.
- Q4904825 wikiPageWikiLink Q207476.
- Q4904825 wikiPageWikiLink Q211548.
- Q4904825 wikiPageWikiLink Q257.
- Q4904825 wikiPageWikiLink Q264224.
- Q4904825 wikiPageWikiLink Q333959.
- Q4904825 wikiPageWikiLink Q3819070.
- Q4904825 wikiPageWikiLink Q5161414.
- Q4904825 wikiPageWikiLink Q6103418.
- Q4904825 wikiPageWikiLink Q726376.
- Q4904825 wikiPageWikiLink Q848427.
- Q4904825 comment "In complex dynamics, the bifurcation locus of a family of holomorphic functions informally is a locus of those maps for which the dynamical behavior changes drastically under a small perturbation of the parameter. Thus the bifurcation locus can be thought of as an analog of the Julia set in parameter space. Without doubt, the most famous example of a bifurcation locus is the boundary of the Mandelbrot set.Parameters in the complement of the bifurcation locus are called J-stable.".
- Q4904825 label "Bifurcation locus".