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Exploring Approximation Algorithms and Their Empirical Analysis For Selected NP-Complete Problems.

机译:探索所选NP完全问题的近似算法及其经验分析。

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摘要

The focus of this research was on the development and testing of Approximation Algorithms for NP-Complete problems. Approximation Algorithms are algorithms that exchange accuracy for performance. They were used to approach the correct result of the NP-Complete problems within the study. NP-Complete problems are problems that currently are believed to have no feasible solution in polynomial time. The problem was to design Approximation Algorithms for each of the selected NP-Complete problems and to compare the results against an implementation of the optimal solution for restricted sized instances. The study is quantitative and involved expertise in the C++ programming language. Output from the algorithms were recorded using comma separated files and statistical tests were performed on the output for accuracy and performance. The sample size was 180 test cases wherein each test case was randomly generated input. The participants in the study are the computer algorithms to be developed and tested. The technology designed can be utilized for the development of application logic in areas such as resource management, search engines, expert systems, and computer hardware design. The findings showed that the new Approximation Algorithms were accurate within a factor of two of the optimal and that performance was significantly faster than computing the optimal. The algorithms can be used as a basis for solutions of the aforementioned business application areas or they can be used as a basis for future research.
机译:这项研究的重点是针对NP完全问题的近似算法的开发和测试。近似算法是交换性能精度的算法。在研究中,使用它们来解决NP-Complete问题的正确结果。 NP-完全问题是目前认为在多项式时间内没有可行解的问题。问题是为每个选定的NP-完全问题设计近似算法,并将结果与​​受限实例的最佳解决方案的实现进行比较。这项研究是定量的,并且涉及C ++编程语言的专业知识。使用逗号分隔的文件记录算法的输出,并对输出进行统计测试以提高准确性和性能。样本大小为180个测试用例,其中每个测试用例都是随机生成的输入。研究的参与者是要开发和测试的计算机算法。设计的技术可用于资源管理,搜索引擎,专家系统和计算机硬件设计等领域中的应用程序逻辑开发。研究结果表明,新的近似算法在最优值的二分之一以内是准确的,并且性能比计算最优值要快得多。该算法可以用作上述业务应用领域解决方案的基础,也可以用作未来研究的基础。

著录项

  • 作者

    Doss, Roger G.;

  • 作者单位

    Northcentral University.;

  • 授予单位 Northcentral University.;
  • 学科 Applied Mathematics.;Computer Science.
  • 学位 Ph.D.
  • 年度 2011
  • 页码 295 p.
  • 总页数 295
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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