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On the OBDD Complexity of the Most Significant Bit of Integer Multiplication(Extended Abstract)

机译:关于整数乘法最高有效位的OBDD复杂度(扩展摘要)

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摘要

Integer multiplication as one of the basic arithmetic functions has been in the focus of several complexity theoretical investigations. Ordered binary decision diagrams (OBDDs) are the most common dynamic data structure for boolean functions. Among the many areas of application are verification, model checking, computer-aided design, relational algebra, and symbolic graph algorithms. In this paper it is shown that the OBDD complexity of the most significant bit of integer multiplication is exponential answering an open question posed by We-gener (2000).
机译:作为基本算术功能之一的整数乘法已成为一些复杂性理论研究的重点。有序二进制决策图(OBDD)是布尔函数最常见的动态数据结构。在许多应用领域中,包括验证,模型检查,计算机辅助设计,关系代数和符号图算法。在本文中,表明整数乘法最高有效位的OBDD复杂度是指数式回答We-gener(2000)提出的一个开放问题。

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