#1
29th April 2016, 09:07 AM
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OOAD Syllabus Madras University
Can you provide me the syllabus of OOAD or Object Oriented Analysis and Design of Bachelor Degree Courses - under The Faculty of Science (B.Sc.) Choice Based Credit System in University of Madras?
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#2
29th April 2016, 09:08 AM
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Re: OOAD Syllabus Madras University
The syllabus of OOAD or Object Oriented Analysis and Design of Bachelor Degree Courses - under The Faculty of Science (B.Sc.) Choice Based Credit System in University of Madras is as follows: III Year & Sixth Semester Course Outline Unit 1: System Development - Object Basics - Development Life Cycle - Methodologies - Patterns - Frameworks - Unified Approach - UML. Unit-2: Use-Case Models - Object Analysis - Object relations - Attributes - Methods - Class and Object responsibilities - Case Studies. Unit 3: Design Processes - Design Axioms - Class Design - Object Storage - Object Interoperability - Case Studies. Unit-4: User Interface Design - View layer Classes - Micro-Level Processes - View Layer Interface - Case Studies. Unit-5 : Quality Assurance Tests - Testing Strategies - Object orientation on testing - Test Cases - test Plans - Continuous testing - Debugging Principles - System Usability - Measuring User Satisfaction - Case Studies. III Year & Fifth Semester Course Outline Unit 1: Propositions and compound propositions-logical operations-truth tables-tautologies and contradictions-logical equivalence-algebra of propositions-conditional and biconditional statements-arguments-logical implications-quantifiers-negation of quantified statements-basic counting principles-factorial-binomial coefficients-permutations-combinations-pigeonhole principle-ordered and unordered partitions Unit 2: Order and inequalities-mathematical induction-division algorithm-divisibility-euclidean algorithm-fundamental theorem of arithmetic-congruence relation-congruence equations-semigroups-groups-subgroups-normal subgroups-homomorphisms-rings-integral domains-fields-polynomials over a field Unit 3:Roots of equations: Graphical methods-bisection methods-false-position method-fixed point interaction-Newton-Raphson method-secant method-multiple roots-system of non linear equations-roots of polynomials,conventional methods-Mullere’s method-Bairstow’s method Unit 4:Algebraic equations: Guass elimination-non linear system of equations-Gauss Jordan-LU decomposition- matrix inverse-error analysis- tridiagonal systems-cholesky decompositions-Gauss seidel Unit 5ifferentiation and integration: Trapezzoidal rule-Simpson’s rule-Romberg integration-Gauss quadrate-Richardson extrapolation- derivatives and integrals for data with errors |
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