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Decision procedures = an algorithmic...
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Kroening, Daniel.
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Decision procedures = an algorithmic point of view /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Decision procedures/ by Daniel Kroening, Ofer Strichman.
其他題名:
an algorithmic point of view /
作者:
Kroening, Daniel.
其他作者:
Strichman, Ofer.
出版者:
Berlin, Heidelberg :Springer Berlin Heidelberg : : 2016.,
面頁冊數:
xxi, 356 p. :ill., digital ;24 cm.
內容註:
Introduction and Basic Concepts -- Decision Procedures for Propositional Logic -- From Propositional to Quantifier-Free Theories -- Equalities and Uninterpreted Functions -- Linear Arithmetic -- Bit Vectors -- Arrays -- Pointer Logic -- Quantified Formulas -- Deciding a Combination of Theories -- Propositional Encodings -- Applications in Software Engineering -- SMT-LIB 2.0: A Brief Tutorial -- A C++ Library for Developing Decision Procedures.
Contained By:
Springer eBooks
標題:
Decision making - Mathematical models. -
電子資源:
http://dx.doi.org/10.1007/978-3-662-50497-0
ISBN:
9783662504970
Decision procedures = an algorithmic point of view /
Kroening, Daniel.
Decision procedures
an algorithmic point of view /[electronic resource] :by Daniel Kroening, Ofer Strichman. - 2nd ed. - Berlin, Heidelberg :Springer Berlin Heidelberg :2016. - xxi, 356 p. :ill., digital ;24 cm. - Texts in theoretical computer science. an EATCS series,1862-4499. - Texts in theoretical computer science. an EATCS series..
Introduction and Basic Concepts -- Decision Procedures for Propositional Logic -- From Propositional to Quantifier-Free Theories -- Equalities and Uninterpreted Functions -- Linear Arithmetic -- Bit Vectors -- Arrays -- Pointer Logic -- Quantified Formulas -- Deciding a Combination of Theories -- Propositional Encodings -- Applications in Software Engineering -- SMT-LIB 2.0: A Brief Tutorial -- A C++ Library for Developing Decision Procedures.
A decision procedure is an algorithm that, given a decision problem, terminates with a correct yes/no answer. Here, the authors focus on theories that are expressive enough to model real problems, but are still decidable. Specifically, the book concentrates on decision procedures for first-order theories that are commonly used in automated verification and reasoning, theorem-proving, compiler optimization and operations research. The techniques described in the book draw from fields such as graph theory and logic, and are routinely used in industry. The authors introduce the basic terminology of SAT, Satisfiability Modulo Theories (SMT) and the DPLL(T) framework. Then, in separate chapters, they study decision procedures for propositional logic; equalities and uninterpreted functions; linear arithmetic; bit vectors; arrays; pointer logic; and quantified formulas. They also study the problem of deciding combined theories based on the Nelson-Oppen procedure. The first edition of this book was adopted as a textbook in courses worldwide. It was published in 2008 and the field now called SMT was then in its infancy, without the standard terminology and canonic algorithms it has now; this second edition reflects these changes. It brings forward the DPLL(T) framework. It also expands the SAT chapter with modern SAT heuristics, and includes a new section about incremental satisfiability, and the related Constraints Satisfaction Problem (CSP) The chapter about quantifiers was expanded with a new section about general quantification using E-matching and a section about Effectively Propositional Reasoning (EPR) The book also includes a new chapter on the application of SMT in industrial software engineering and in computational biology, coauthored by Nikolaj Bjorner and Leonardo de Moura, and Hillel Kugler, respectively. Each chapter includes a detailed bibliography and exercises. Lecturers' slides and a C++ library for rapid prototyping of decision procedures are available from the authors' website.
ISBN: 9783662504970
Standard No.: 10.1007/978-3-662-50497-0doiSubjects--Topical Terms:
565918
Decision making
--Mathematical models.
LC Class. No.: QA279.4 / .K76 2016
Dewey Class. No.: 519.542
Decision procedures = an algorithmic point of view /
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