#1
September 17th, 2016, 09:41 AM
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Software Engineering Syllabus Pune University
Can you provide me the syllabus of Third Year (Computer Engineering) of Pune University as my exams are near by and I need it for preparation of the exam?
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#2
September 17th, 2016, 10:46 AM
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Re: Software Engineering Syllabus Pune University
The syllabus of Third Year (Computer Engineering) of Pune University is as follows: Unit I Basic Concepts and Formal Language theory: Languages in abstract, Defining languages, Klenne closure, Symbol/alphabets, string/word, Formal Introduction, mathematical foundation. Mathematical Formal Language Theory Representation for Formal Languages: Sets, Logic, Functions, Relations, Graphs, Proof Techniques-Formal Proofs, Inductive Proofs, Strings & Languages, examples, Basic Machine: Functionality and Limitations. Importance of Automata Theory. Automata, Automata- Formal Definition & Designing Finite Automata examples, Simplified Notation, Nondeterminism-Formal Definition & Designing Nondeterministic Finite Automata, Computability & Complexity, Pattern Matching. Language Acceptor: Concept, Machine as a language acceptor, example, Machine as a string processor. Finite Automata- Formal Definition & Designing Finite Automata –basic examples, Simplified Notation. Regular Expressions and Languages: Recursive definition of regular expression, regular set, identities of regular expressions, regular expressions, examples and FA. Equivalence of R.E.-examples. Identity Rules And Algebraic laws for R.E. Regular languages and examples. Pumping lemma for regular languages. Limitations of R.E. Unit II Deterministic and Non deterministic Finite Automata: DFA: Definition and description of DFA, Transition Function of a DFA, NFA: Definition and description of DFA, Transition Function of a NFA, Є-NFA: Definition and description of NFA, Transition Function of a NFA, Language acceptance by a FA(NFA , DFA) and string acceptance, Conversion of NFA with Є to NFA without Є, Conversion of NFA without Є to DFA, Conversion of NFA with Є to DFA (direct method and subset construction method), Minimization of a DFA. Inter-conversion RE and FA: Construction of FA equivalent to RE using state loop elimination method. Construction of FA equivalent to RE using Andrsen’s Theorem. Construction of RE equivalent to FA(RE to Є-NFA, Є-NFA to DFA). FA with output: Moore and Mealy machines -Definition, models, interconversion. Pumping Lemma for Regular languages, Properties of Regular Languages and FA: Closure and Decision properties, Limitations of FA. |
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