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Boolean Function Complexity (London Mathematical Society Lecture Note Series, Series Number 169)

M. S Paterson; London Mathematical Society; Symposium on Boolean Function Complexity

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By considering the size of the logical network needed to perform a given computational task, the intrinsic difficulty of that task can be examined. Boolean function complexity, the combinatorial study of such networks, is a subject that started back in the 1950s and has today become one of the most challenging and vigorous areas of theoretical computer science. The papers in this book stem from the London Mathematical Society Symposium on Boolean Function Complexity held at Durham University in July 1990. The range of topics covered will be of interest to the newcomer to the field as well as the expert, and overall the papers are representative of the research presented at the Symposium. Anyone with an interest in Boolean Function complexity will find that this book is a necessary purchase.

Boolean function complexity has seen exciting advances in the past few years. It is a long established area of discrete mathematics that uses combinatorial and occasionally algebraic methods. Professor Paterson brings together papers from the 1990 Durham symposium on Boolean function complexity. The list of participants includes very well known figures in the field, and the topics covered will be significant to many mathematicians and computer scientists working in related areas.

Boolean function complexity has seen exciting advances in the last few years. It is a long established area of discrete mathematics which uses combinatorial and occasionally algebraic methods. Here Professor Paterson brings together papers from the 1990 Durham symposium on Boolean function complexity. The participants include many well known figures in the field

کتاب‌های مشابه

Boolean Function Complexity (London Mathematical Society Lecture Note Series, Series Number 169)

Boolean Function Complexity (London Mathematical Society Lecture Note Series, Series Number 169)

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