Advanced Algorithms

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KHUDKIBOOK
ADVANCED ALGORITHMS ME02000301
FREE PDF ME02000301
Code: ME02000301 Credits: 4 Semester 2 ITAC

Advanced Algorithms

Get the full GTU study material, English & Gujarati textbook PDFs, syllabus curriculum, and solved previous year question papers.

Advanced Algorithms Syllabus — Unit-wise Content

The official GTU curriculum for Advanced Algorithms (subject code ME02000301) as prescribed for ITAC · Semester 2 divides the course into 6 units, covering 30 listed topics. The unit-wise breakdown below is read from the GTU syllabus document for this subject code, so you can check what the course actually covers before deciding which papers to attempt.

Download the official syllabus PDF (ME02000301)

Unit 1 Sorting

6 lecture hours

  • Review of various sorting algorithms
  • topological sorting Graph: Definitions and Elementary Algorithms: Shortest path by BFS, shortest path in edge-weighted case (Dijkasra's)
  • depth-first search and computation of strongly connected components
  • emphasis on correctness proof of the algorithm and time/space analysis
  • example of amortized analysis

Unit 2 Matroids

8 lecture hours

  • Introduction to greedy paradigm
  • algorithm to compute a maximum weight maximal independent set
  • Application to MST
  • Graph Matching: Algorithm to compute maximum matching
  • Characterization of Maximum matching by augmenting paths
  • Edmond's Blossom algorithm to compute augmenting path

Unit 3 Flow-Networks

9 lecture hours

  • Maxflow-min cut theorem
  • Ford-Fulkerson Method to comput e maximum flow
  • Edmond-Karp maximum-flow algorithm
  • Matrix Computations: Strassen's algorithm and introduction to divide and conquer paradigm
  • inverse of a triangular matrix
  • relation between the time complexities of basic matrix operations

Unit 4 Shortest Path in Graphs

9 lecture hours

  • Floyd-Warshall algorithm and introduction to dynamic programming paradigm
  • More examples of dynamic programming
  • Modulo Representation of integers/polynomials: Chinese Remainder Theorem
  • Conversion between base-representation and modulo-representation
  • Extension to polynomials
  • Application: Interpolation problem

Unit 5 Linear Programming

8 lecture hours

  • Geometry of the feasibility region and Simplex Algorithm NP-completeness: Examples
  • proof of NP-hardness and NP- completeness
  • One or more of the following topics based on time and interest Approximation algorithms
  • Randomized Algorithms
  • Interior Point Method
  • Advanced Number Theoretic Algorithm

Unit 6 Recent Trends

5 lecture hours

  • Recent Trends in problem solving paradigms using recent searching and sorting techniques by applying recently proposed data structures

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