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自动机理论与应用(影印版)(大学计算机教育国外著名教材系列)

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  分類: 图书,教材教辅与参考书,大学,计算机专业,
  品牌: 里奇(Rich.E.)

基本信息·出版社:清华大学出版社

·页码:1099 页

·出版日期:2009年11月

·ISBN:9787302212935

·条形码:9787302212935

·版本:第1版

·装帧:平装

·开本:16

·正文语种:英语

·丛书名:大学计算机教育国外著名教材系列

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内容简介《自动机理论与应用(影印版)》阐述了计算科学的优美理论基础,通过演示计算理论在现代硬件和软件系统设计中的影响,把理论知识带到了现实实践之中。《自动机理论与应用(影印版)》介绍了关键概念的应用,为读者在实际工作中使用计算理论提供实际指导。《自动机理论与应用(影印版)》讨论的应用包括:程序设计语言、编译器、网络技术、自然语言处理、人工智能、计算生物学、安全性、博弈、商业规则建模、标识语言、Web搜索等。《自动机理论与应用(影印版)》既适合作为自动机理论课程的教程,也是相关专业人员的重要参考用书。

编辑推荐《自动机理论与应用(影印版)》:大学计算机教育国外著名教材系列

目录

Prefacexiii

Acknowledgmentsxvii

Creditsxix

PARTI:INTRODUCTION

1 WhyStudytheTheoryofComputation?

1.1 TheShelfLifeofProgrammingTools

1.2 ApplicationsoftheTheoryAreEverywhere

2 LanguagesandStrings8

2.1 Strings8

2.2 Languages10

Exercises19

3 TheBigPicture:ALanguageHierarchy

3.1 DefiningtheTask:LanguageRecognition

3.2 ThePowerofEncoding

3.3 AMachine-BasedHierarchyofLanguageClasses

3.4 ATractabilityHierarchyofLanguageClasses

Exercises

4 Computation

4.1 DecisionProcedures

4.2 DeterminismandNondeterminism

4.3 FunctionsonLanguagesandPrograms

Exercises

PARTⅡ:FINITESTATEMACHINESANDREGULARLANGUAGES

5 FiniteStateMachines

5.1 DeterministicFiniteStateMachines

5.2 TheRegularLanguages60

5.3 DesigningDeterministicFiniteStateMachines

5.4 NondeterministicFSMs

5.5 FromFSMstoOperationalSystems

5.6 SimulatorsforFSMs

5.7 MinimizingFSMs

5.8 ACanonicalForm~orRegularLanguages

5.9 FiniteStateTransducers

5.1 0BidirectionalTransducers

5.1 1StochasticFiniteAutomata:MarkovModelsandHMMs

5.1 2FiniteAutomata,InfiniteStrings:B0chiAutomata

Exercises

6 RegularExpressions

6.1 WhatisaRegularExpression?

6.2 Kleene'sTheorem

6.3 ApplicationsofRegularExpressions

6.4 ManipulatingandSimplifyingRegularExpressions

Exercises

7 RegularGrammars

7.1 DefinitionofaRegularGrammar

7.2 RegularGrammarsandRegularLanguages

Exercises

8 RegularandNonregularLanguages

8.1 HowManyRegularLanguagesAreThere?

8.2 ShowingThataLanguageIsRegular

8.3 SomeImportantClosurePropertiesofRegularLanguages

8.4 ShowingThataLanguageisNotRegular

8.5 ExploitingProblem-SpecificKnowledge

8.6 FunctionsonRegularLanguages

Exercises

9 AlgorithmsandDecisionProceduresforRegular Languages

9.1 FundamentalDecisionProcedures187

9.2 SummaryofAlgorithmsandDecisionProceduresforRegularLanguages

Exercises

10 SummaryandReferences

References

PARTⅢ:CONTEXT-FREELANGUAGESANDPUSHDOWN

AUTOMATA201

11 Context-FreeGrammars

11.1 IntroductiontoRewriteSystemsandGrammars

11.2 Context-FreeGrammarsandLanguages

11.3 DesigningContext-FreeGrammars

11.4 SimplifyingContext-FreeGrammars

11.5 ProvingThataGrammarisCorrect

11.6 DerivationsandParseTrees

11.7 Ambiguity

11.8 NormalForms

11.9 IslandGrammars

11.1 0StochasticContext-FreeGrammars

Exercises

12 PushdownAutomata

12.1 Definitionofa(Nondeterministic)PDA

12.2 DeterministicandNondeterministicPDAs

12.3 EquivalenceofContext-FreeGrammarsandPDAs

12.4 NondeterminismandHalting

12.5 AlternativeEquivalentDefinitionsofaPDA

12.6 AlternativesthatareNotEquivalenttothePDA

Exercises

13 Context-FreeandNoncontext-FreeLanguages

13.1 WhereDotheContext-FreeLanguagesFitintheBigPicture?

13.2 ShowingThataLanguageisContext-Free

13.3 ThePumpingTheoremforContext-FreeLanguages

13.4 SomeImportantClosurePropertiesofContext-FreeLanguages

13.5 DeterministicContext-FreeLanguages

13.6 Ogden'sLemma

13.7 Parikh'sTheorem

13.8 FunctionsonContext-FreeLanguages

Exercises

14 AlgorithmsandDecisionProceduresforContext-Free

Languages

14.1 TheDecidableQuestions

14.2 TheUndecidableQuestions

14.3 SummaryofAlgorithmsandDecisionProceduresforContext-Free

Languages

Exercises

15 Context-FreeParsing

15.1 LexicalAnalysis

15.2 Top-DownParsing

15.3 Bottom-UpParsing

15.4 ParsingNaturalLanguages

Exercises

16 SummaryandReferences

References

PARTIV:TURINGMACHINESANDUNDECIDABILITY

17 TuringMachines364

17.1 Definition,NotationandExamples

17.2 ComputingWithTuringMachines

17.3 AddingMultipleTapesandNondeterminism

17.4 Simulatinga"Real"Computer

17.5 AlternativeTuringMachineDefinitions

17.6 EncodingTuringMachinesasStrings

17.7 TheUniversalTuringMachine

Exercises407

18 TheChurch-TuringThesis

18.1 TheThesis411

18.2 ExamplesofEquivalentFormalisms

Exercises424

19 TheUnsolvabilityoftheHaltingProblem

19.1 TheLanguageHisSemidecidablebutNotDecidable

19.2 SomeImplicationsoftheUndecidabilityofH431

19.3 BacktoTuring,Church,andtheEntscheidungsproblem

Exercises

20 DecidableandSemidecidableLanguages

20.1 D:TheBigPicture

20.2 SD:TheBigPicture

……

PARTⅤ:COMPLEXITY

APPENDICES

……[看更多目录]

序言This book has three goals:

1. To introduce students to the elegant theory that underlies modern computing.

2. To motivate students by showing them that the theory is alive. While much of it has been known since the early days of digital computers (and some of it even longer), the theory continues to inform many of the most important applications that are considered today.

3. To show students how to start looking for ways to exploit the theory in their own work.The core of the book, as a standard textbook, is Parts I through V.They address the first of the stated goals. They contain the theory that is being presented. There is more ma-terial in them than can be covered in a one-semester course. Sections that are marked with a are optional, in the sense that later material does not, for the most part, de-pend on them. The Course Plans section on page xv suggests ways of selecting sections that are appropriate for some typical computer science courses.

文摘插图:

自动机理论与应用(影印版)(大学计算机教育国外著名教材系列)
3.2 The Power of EncodingThe question that we are going to ask, "Is w in L?" may seem, at first glance, way toolimited to be useful. What about problems like multiplying numbers, sorting lists, andretrieving values from a database? And what about real problems like air traffic controlor inventory management? Can our theory tell us anything interesting about them? The answer is yes and the key is encoding. With an appropriate encoding, otherkinds of problems can be recast as the problem of deciding whether a string is in a lan-guage. We will show some examples to illustrate this idea. We will divide the examplesinto two categories:Problems that are already stated as decision problems. For these, all we need to do is to encode the inputs as strings and then define a language that contains exactly the set of inputs for which the desired answer is yes.

Problems that are not already stated as decision problems. These problems may require results of any type. For these, we must first reformulate the problem as a decision problem and then encode it as a language recognition task.

 
 
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