Computational Methods for Textiles

GTU Study
KHUDKIBOOK
COMPUTATIONAL METHODS FOR ME01025071
FREE PDF ME01025071
Code: ME01025071 Credits: 4 Semester 1 TE

Computational Methods for Textiles

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

Computational Methods for Textiles Syllabus — Unit-wise Content

The official GTU curriculum for Computational Methods for Textiles (subject code ME01025071) as prescribed for TE · Semester 1 divides the course into 5 units, covering 38 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 (ME01025071)

Unit 1 Introduction to Numerical Analysis

9 lecture hours

  • Analytic & Numerical solution
  • Sources of error (Inherent error
  • Truncation error
  • Round off error
  • Absolute error/ Relative error)
  • Significant digits
  • Loss of significant digit
  • Solution to transcendental equations: Initial Approximation (Bisection method)
  • Methods based on first degree approximation (Secant Method
  • Regula - Falsi Method
  • Newton - Raphson Method and its modifications)
  • Rate of Convergence

Unit 2 System of linear algebraic equations and Eigenvalue problems

  • Direct Methods (Cramer’s rule
  • Gauss – Elimination method [Pivoting]
  • Gauss – 14 30 Program Name: Engineering Level: Master of Engineering Branch: Textile Engineering Course / Subject Code : Course / Subject Name : Computational Methods for Textiles ME01025071 Jordan Elimination method
  • LU Decomposition
  • Cholesky factorisation)
  • Iteration Methods (Jacobi Iteration method
  • Gauss – Seidel method)
  • Eigenvalues and Eigenvectors (Jacobi& Given’s method for symmetric matrices
  • Power method
  • Inverse power method
  • Shift of Origin)

Unit 3 Interpolation

8 lecture hours

  • Arbitrary points (Lagrange Interpolation
  • Newton’s Divided Difference)
  • Equispaced points (Finite Differences
  • Newton Forward Difference
  • Newton Backward Difference)

Unit 4 Ordinary differential equations

  • Euler Method
  • Taylor Series Method
  • Explicit Runge Kutta Method (second
  • higher order). 7 15

Unit 5 Fundamentals of computer programming

7 lecture hours

  • Flow charts
  • Pseudo Code Concepts: Structured Programming
  • Object Oriented Programming Programming in C++: Classes and Objects
  • Constructor sand Destructors
  • Operator Overloading
  • Virtual Functions

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