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The Banach Contraction Principle in Fuzzy Quasi-metric Spaces and in Product Complexity Spaces: Two Approaches to Study the Cost of Algorithms with a Finite System of Recurrence Equations

机译:模糊拟度量空间和乘积复杂度空间中的Banach压缩原理:两种具有有限递推方程组的算法成本研究方法

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摘要

Considering recursiveness as a unifying theory for algorithm related problems, we take advantage of algorithms formulation in terms of recurrence equations to show the existence and uniqueness of solution for the recurrence equations associated to a kind of algorithms defined as a finite system of procedures by applying the Banach contraction principle both in a suitable product of fuzzy quasi-metrics defined on the domain of words and in the product quasi-metric space of complexity spaces.
机译:考虑到递归是算法相关问题的统一理论,我们利用递归方程的算法表述来说明递归方程解的存在性和唯一性,该递归方程与一种算法定义为程序的有限系统,通过应用Banach压缩原理既适用于在词域上定义的模糊拟度量的合适乘积,也适用于复杂性空间的拟拟空间。

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