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Isotopic Inheritance: A Topological Approach to Genotype Transfer

机译:同位素遗传:基因型转移的拓扑方法。

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Classic genetic algorithms (GA) incorporate a concept of variability in genotype to phenotype mapping only by the notion of generative encodings. In such cases, the phenotype depends not only on the pure values of genes but also on their interaction and influence of other factors like the environment. In case of generative encoding GA not exact phenotype of an individual is inherited but the isomorphic function to form the individual. The same information may lead to the formation of different phenotypes due to alterations in conditions or permutations in the gene sequence. We propose a mathematical definition of the abstract notion of genetic variability and a new approach to the problem of the genotype transition to a new generation called "isotopic inheritance". To this extent, we apply the notion of topological isotopy and use the branch of low-dimensional topology, known as braid theory to encode the values of a gene of arbitrary length into the genome and to propagate the isomorphic genotypes among the offspring. We illustrate the propositional variations of such encoding in different applications. Multiple knapsack problem was solved using the proposed approach.
机译:经典遗传算法(GA)结合了仅通过生成编码的概念将基因型映射为表型的可变性的概念。在这种情况下,表型不仅取决于基因的纯值,还取决于它们的相互作用和其他因素(如环境)的影响。在生成编码GA的情况下,不会继承个体的确切表型,而是形成个体的同构功能。由于条件的改变或基因序列的排列,相同的信息可能导致形成不同的表型。我们提出了遗传变异性抽象概念的数学定义,并提出了一种将基因型过渡到称为“同位素遗传”的新一代问题的新方法。在此程度上,我们应用拓扑同位素的概念,并使用称为编织理论的低维拓扑分支将任意长度的基因的值编码到基因组中,并在后代之间传播同型基因型。我们说明了这种编码在不同应用中的命题变化。使用提出的方法解决了多背包问题。

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