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MinT-Architecture and applications of the (t, m, s)-net and OOA database

机译:(t,m,s)-net和OOA数据库的MinT架构及其应用

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摘要

Many different constructions for (t, m, s)-nets and (t, s)-sequences are known today. Propagation rules as well as connections to other mathematical objects make it difficult to determine the best net available in a given setting.rnThe MinT database developed by the authors is one of the most elaborate solutions to this problem. In this article we discuss some aspects of the theory that makes MinT work. We also provide a synopsis of the strongest bounds and existence results known today as determined by MinT.
机译:今天已知许多不同的(t,m,s)-net和(t,s)-序列构造。传播规则以及与其他数学对象的连接使得难以确定给定设置中的最佳可用网络。作者开发的MinT数据库是针对此问题最详尽的解决方案之一。在本文中,我们讨论了使MinT发挥作用的理论的某些方面。我们还提供了由MinT确定的当今最强界限和存在结果的提要。

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