Subject Details
Dept     : CSE
Sem      : 4
Regul    : 2017
Faculty : K.Kalaiselvi
phone  : NIL
E-mail  : info.kalaiselvi@gmail.com
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Lecture Notes

UNIT 1:
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Notion of an Algorithm
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Fundamentals of Algorithmic Problem Solving
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Important Problem Types
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Analysis Framework
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Empirical analysis - Mathematical analysis for Recursive Algorithms
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Empirical analysis - Mathematical analysis for Non Recursive Algorithms
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Asymptotic Notations and their properties
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Mathematical Analysis of Non - Recursive Algorithms
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Mathematical Analysis of Recursive Algorithms
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Visualization
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Empirical Analysis
UNIT 2:
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Brute Force – Computing an – String Matching
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Closest-Pair and Convex-Hull Problems
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Closest-Pair and Convex-Hull Problems
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Exhaustive Search - Travelling Salesman Problem
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Knapsack Problem - Assignment problem
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Merge sort
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Binary Search
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Heap Sor
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Multiplication of Large Integers – Closest-Pair and Convex - Hull Problems.
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Closest pair problem
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Convex Hull Problem
UNIT 3:
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Dynamic programming – Principle of optimality - Coin changing problem
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Computing a Binomial Coefficient – Floyd‘s algorithm –
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Optimal Binary Search Trees
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Knapsack Problem and Memory functions
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Greedy Technique – Container loading problem -
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Optimal Merge pattern - Huffman Trees
UNIT 4:
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The Maximum-Flow Problem
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The Simplex Method - Geometric Interpretation of Linear Programming
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Maximum Matching in Bipartite Graphs
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Stable marriage Problem
UNIT 5:
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Lower - Bound Arguments
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- P, NP NP- Complete and NP Hard Problems
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Backtracking – n-Queen problem
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Hamiltonian Circuit Problem
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Subset Sum Problem
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Branch and Bound – LIFO Search and FIFO search - Assignment problem –
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Knapsack Problem
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Traveling Salesman Problem
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Approximation Algorithms for NP-Hard Problems – Travelling Salesman problem