First Course in Optimization Techniques

GTU Study
KHUDKIBOOK
FIRST COURSE IN 2712704
FREE PDF 2712704
Code: 2712704 Credits: 4 Semester 1 EAC(

First Course in Optimization Techniques

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

First Course in Optimization Techniques Syllabus — Unit-wise Content

The official GTU curriculum for First Course in Optimization Techniques (subject code 2712704) as prescribed for EAC( · Semester 1 divides the course into 6 units, covering 41 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 (2712704)

Unit 1 Introduction to Optimization

2 lecture hours

  • Mathematical formulation
  • Classification of optimization problems
  • Engineering applications of optimization

Unit 2 Classical Optimization Techniques

6 lecture hours

  • Single variable optimization
  • Constrained and unconstrained multivariable optimization
  • Direct substitution method
  • Lagrange’s method of multipliers
  • Karush-Kuhn-Tucker conditions

Unit 3 Linear Programming

7 lecture hours

  • Standard form of an LPP, Geometry of LPP, Simplex algorithm
  • Two phases of the Simplex method
  • Revised Simplex method
  • Dual Simplex method
  • Assignment problem
  • Transportation problem

Unit 4 Nonlinear Programming (One-dimensional)

8 lecture hours

  • Unimodal function
  • Unrestricted search
  • Exhaustive search
  • Dichotomous search
  • Interval halving method
  • Fibonacci method
  • Golden section method
  • Quadratic interpolation method
  • Cubic interpolation method
  • Newton method
  • Quasi-Newton method
  • Secant method

Unit 5 Nonlinear Programming (Multidimensional unconstrained)

8 lecture hours

  • Direct search methods: Random search methods
  • Grid search method
  • Univariate method
  • Hooke and Jeeves method
  • Powell’s method Indirect search methods: Steepest descent method
  • Fletcher- Reeves method
  • Newton’s method
  • Test problems

Unit 6 Nonlinear Programming (Constrained)

8 lecture hours

  • Random search methods
  • Sequential linear programming
  • Sequential quadratic programming
  • Transformation techniques
  • Basic approach of penalty function methods
  • Interior and exterior penalty function methods
  • Test problems+

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