B.E. Mechanical Engineering:Finite Element Methods

Thapar University
In Patiala

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Important information

Typology Bachelor
Start Patiala
Duration 4 Years
  • Bachelor
  • Patiala
  • Duration:
    4 Years
Description

Important information
Venues

Where and when

Starts Location
On request
Patiala
Thapar University P.O Box 32, 147004, Punjab, India
See map
Starts On request
Location
Patiala
Thapar University P.O Box 32, 147004, Punjab, India
See map

Course programme

First Year: Semester I

Mathematics I
Engineering graphics
Computer Programming
Physics
Solid Mechanics
Communication Skills


First Year: Semester-II

Mathematics II
Manufacturing Process
Chemistry
Electrical and Electronic Science
Thermodynamics
Organizational Behavior


Second Year- Semester - I


Numerical and Statistical Methods
Fluid Mechanics
Material Science and Engineering
Kinematics of Machines
Machine Drawing
Mechanics of Deformable Bodies
Environmental Studies


Second Year- Semester – II

Optimization Techniques
Measurement Science and Techniques
Power Generation and Economics
Machine Design – I
Dynamics of Machines
Computer Aided Design
Human Values, Ethics and IPR
Measurement and Metrology Lab


Third Year- Semester – I

Manufacturing Technology
Applied Thermodynamics
Industrial Metallurgy and Materials
Machine Design – II
Industrial Engineering
Total Quality Management
Summer Training(6 Weeks during summer vacations after 2nd year)


Third Year- Semester – II

Project Semester
Project
Industrial Training (6 Weeks )


Fourth Year- Semester – I

Machining Science
Heat and Mass Transfer
Automobile Engineering
Computer Aided Manufacturing
Production Planning and Control
Mechanical Vibrations and Condition Monitoring


Fourth Year- Semester – II

Engineering Economics
Turbomachines
Refrigeration and Air Conditioning
Mechatronics


Finite Element Methods

Introduction: Finite element methods, history and range of applications.

Finite Elements: definition and properties, assembly rules and general assembly procedure, features of assembled matrix, boundary conditions.

Continuum problems: classification of differential equations, variational formulation approach, Ritz method, generalized definition of an element, element equations from variations. Galerkin?s weighted residual approach, energy balance methods.

Element shapes and interpolation functions: Basic element shapes, generalized co-ordinates, polynomials, natural co-ordinates in one-, two- and three-dimensions, Lagrange and Hermite polynomials, two-D and three-D elements for Co and C1 problems, Co-ordinate transformation, iso-parametric elements and numerical integration.

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