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Can I read Theory of Reversible Computing (Monographs in Theoretical Computer Science. An EATCS Series) on EtoBox?

Theory of Reversible Computing (Monographs in Theoretical Computer Science. An EATCS Series) by Ken'ichi Morita, (Researcher in natural computation) is a nonfiction available to read on EtoBox.

What is Theory of Reversible Computing (Monographs in Theoretical Computer Science. An EATCS Series) about?

Annotation This book describes reversible computing from the standpoint of the theory of automata and computing. It investigates how reversibility can be effectively utilized in computing. A reversible computing system is a "backward deterministic" system such that every state of the system has at most one predecessor. Although its definition is very simple, it is closely related to physical reversibility, one of the fundamental microscopic laws of Nature. Authored by the leading scientist on the subject, this book serves as a valuable reference work for anyone working in reversible computation or in automata theory in general. This work deals with various reversible computing models at several different levels, which range from the microscopic to the macroscopic, and aims to clarify how computation can be carried out efficiently and elegantly in these reversible computing models. Because the construction methods are often unique and different from those in the traditional methods, these computing models as well as the design methods provide new insights for future computing systems. Organized bottom-up, the book starts with the lowest scale of reversible logic elements and circuit

Who reads Theory of Reversible Computing (Monographs in Theoretical Computer Science. An EATCS Series)?

It is typically read by self-directed learners exploring a subject in depth.

Common subject areas: history, science, philosophy, social sciences.

Author
Ken'ichi Morita, (Researcher in natural computation)
Publisher
Springer Japan : Imprint : Springer
Published
2017
Language
EN
ISBN
9784431566045
Category
nonfiction
Subjects
Mathematics, Computer Science, Stem

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