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AUTOMATA THEORY Basic Ebook and Lecture Notes for download
Neeraj Yadav

AUTOMATA THEORY Basic Ebook and Lecture Notes for download

Neeraj Yadav | 18-Jan-2016 |
Introduction to Automata , Finite Automata , Nondeterministic Finite Automata , REGULAR EXPRESSIONS AND LANGUAGES , Properties of Regular Languages , Context-Free Grammars and Languages , Applications of Context-Free Grammars , Pushdown Automata , The Languages of a PDA , Deterministic Pushdown Automata , PROPERTIES OF CONTEXT-FREE LANGUAGES , Introduction to Turing Machines , UNDECIDABILITY ,

Hi friends, here Neeraj Yadav uploaded notes for Automata with title AUTOMATA THEORY Basic Ebook and Lecture Notes for download. You can download this lecture notes, ebook by clicking on the below file name or icon.

Module – I
Introduction to Automata: The Methods Introduction to Finite Automata, Structural
Representations, Automata and Complexity.
Proving Equivalences about Sets, The Contrapositive, Proof by Contradiction,
Inductive Proofs: General Concepts of Automata Theory: Alphabets Strings, Languages,
Applications of Automata Theory.
Module – II
Finite Automata: The Ground Rules, The Protocol, Deterministic Finite Automata: Definition
of a Deterministic Finite Automata, How a DFA Processes Strings, Simpler Notations for
DFA’s, Extending the Transition Function to Strings, The Language of a DFA
Nondeterministic Finite Automata: An Informal View. The Extended Transition Function, The
Languages of an NFA, Equivalence of Deterministic and Nondeterministic Finite Automata.
Finite Automata With Epsilon-Transitions: Uses of Î-Transitions, The Formal Notation for an
Î-NFA, Epsilon-Closures, Extended Transitions and Languages for Î-NFA’s, Eliminating Î-
Module – III
Regular Expressions and Languages: Regular Expressions: The Operators of regular
Expressions, Building Regular Expressions, Precedence of Regular-Expression Operators,
Precedence of Regular-Expression Operators
Finite Automata and Regular Expressions: From DFA’s to Regular Expressions, Converting
DFA’s to Regular Expressions, Converting DFA’s to Regular Expressions by Eliminating States,
Converting Regular Expressions to Automata.
Algebraic Laws for Regular Expressions:
Properties of Regular Languages: The Pumping Lemma for Regular Languages, Applications of
the Pumping Lemma Closure Properties of Regular Languages, Decision Properties of Regular
Languages, Equivalence and Minimization of Automata,
Module – IV
Context-Free Grammars and Languages: Definition of Context-Free Grammars, Derivations
Using a Grammars Leftmost and Rightmost Derivations, The Languages of a Grammar,
Parse Trees: Constructing Parse Trees, The Yield of a Parse Tree, Inference Derivations, and
Parse Trees, From Inferences to Trees, From Trees to Derivations, From Derivation to Recursive
Applications of Context-Free Grammars: Parsers, Ambiguity in Grammars and Languages:
Ambiguous Grammars, Removing Ambiguity From Grammars, Leftmost Derivations as a Way
to Express Ambiguity, Inherent Anbiguity
Module – V
Pushdown Automata: Definition Formal Definition of Pushdown Automata, A Graphical
Notation for PDA’s, Instantaneous Descriptions of a PDA,
The Languages of a PDA: Acceptance by Final State, Acceptance by Empty Stack, From Empty
Stack to Final State, From Final State to Empty Stack
Equivalence of PDA’s and CFG’s: From Grammars to Pushdown Automata, From PDA’s to
Deterministic Pushdown Automata: Definition of a Deterministic PDA, Regular Languages and
Deterministic PDA’s, DPDA’s and Context-Free Languages, DPDA’s and Ambiguous
Module – VI
Properties of Context-Free Languages: Normal Forms for Context-Free Grammars, The
Pumping Lemma for Context-Free Languages, Closure Properties of Context-Free Languages,
Decision Properties of CFL’s
Module - VII
Introduction to Turing Machines: The Turing Machine: The Instantaneous Descriptions for
Turing Machines, Transition Diagrams for Turing Machines, The Language of a Turing
Machine, Turing Machines and Halting
Programming Techniques for Turing Machines, Extensions to the Basic Turing Machine,
Restricted Turing Machines, Turing Machines and Computers,
Module - VIII
Undecidability: A Language That is Not Recursively Enumerable, Enumerating the Binary
Strings, Codes for Turing Machines, The Diagonalization Language
An Undecidable Problem That Is RE: Recursive Languages, Complements of Recursive and RE
languages, The Universal Languages, Undecidability of the Universal Language
Undecidable Problems About Turing Machines: Reductions, Turing Machines That Accept the
Empty Language
Post’s Correspondence Problem: Definition of Post’s Correspondence Problem, The “Modified”
Other Undecidable Problems: Undecidability of Ambiguity for CFG’s


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