Course Structure 32 2 1 ME50104 Project Economics and Management 33 2 2 ME50105 Advanced Machine Design 35 2 3 ME50106 Computer Aided
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Vishwakarma Institute
Department of Mechanical Engineering
Structure &
Vishwakarma Institute of Technology
(An Autonomous Institute affiliated to University of Pune)Structure and Syllabus of
M.E.Vishwakarma Institute
Department of Mechanical Engineering
Structure &
Contents
Sr.No. Subject Code Title Page
Semester I
1 Course Structure 5
1.1 ME50101 Mathematical Methods in Mech.Engg. 6
1.2 ME50102 Advanced Stress Analysis 8
1.3 ME50103 Vibration and Noise Control 11
Elective- I
1.4 ME52101 Reliability Engineering 13
1.5 ME52102 Advanced Manufacturing Methods 15
1.6 ME50107 Thermofluids-I 17
1.7 Elective- II
1.8 ME52103 Analysis and Synthesis of Mechanisms 19
1.9 ME52104 Process Equipment Design 21
1.10 ME52105 Industrial Tribology 24
1.11 ME50301 Design Engg.Lab-I 26
1.12 HS56301 Communication and Soft Skill 28
1.13 ME50401 CVV-I 29
ME57702 Semester Project-I 30
Semester II
2 Course Structure 32
2.1 ME50104 Project Economics and Management 33
2.2 ME50105 Advanced Machine Design 35
2.3 ME50106 Computer Aided Engineering 37
2.4 Elective - III
2.5 ME50109 Advanced Measurement and Data Analysis 40
2.6 ME52106 Mechanics of Composite Materials 42
2.7 ME52107 Optimization Technique 44
2.8 Elective - IV
2.9 ME52108 Vehicle Dynamics 46
2.10 ME52109 Robotics 48
2.11 ME50111 Design of Heat Exchangers 51
Vishwakarma Institute
Department of Mechanical Engineering
Structure &
2.12 ME50302 Design Engg. Lab-II 53
2.13 ME57701 Technical Seminar-I 55
2.14 ME50402 CVV-II 56
2.15 ME57703 Semester Project-II
57Semester III
3 Course Structure 59
3.1 HS66101 Institute level Open Elective 60
3.2 Dept. level Open Elective
ME66101 Advanced Material Science 61
ME66102 Chassis and Body Engineering 63
ME66103 Design of Experiments 65
3.3 ME67702 Dissertation Stage I 67
3.4 ME67701 Technical Seminar II
68Semester IV
Course Structure 70
4.1 ME67703 Dissertation Stage II 71
Vishwakarma Institute
Depar 4Structure &
Semester - I
Vishwakarma Institute
Depar 5Structure &
STRUCTURE
Subject
CodeSubject Name Type Teaching scheme
(Hrs./week)Assessment scheme Credits
ISA# ESA
Lect. Practical CT* MSE HA CA ESE
Semester I
ME50101 Mathematical Methods in Mech.
Engg.Theory 3 - 10 30 10 - 50 3
ME50102 Advanced Stress Analysis Theory 3 - 10 30 10 - 50 3 ME50103 Vibration and Noise Control Theory 3 - 10 30 10 - 50 3Elective I Theory 3 - 10 30 10 - 50 3
ME52101 Reliability Engineering
ME52102 Advanced Manufacturing Methods
ME50107 Thermofluids-I
Elective II Theory 3 - 10 30 10 - 50 3
ME52103 Analysis and Synthesis of
Mechanisms
ME52104 Process Equipment Design
ME52105 Industrial Tribology
ME50301 Design Engg. Lab-I Lab - 4 - - - 100 - 4
HS56301 Communication & Soft Skill Lab - 2 - - - - 100 2ME50401 CVV-I Oral
- - - - - - 100 2 ME57702 Semester Project-I Project - 6 - - - - 100 2Total 15 12 25
Vishwakarma Institute
Depar 6Structure &
Title : Syllabus Format
ME50101: Mathematical Methods in Mechanical EngineeringCourse Objectives:
i. The students will have a thorough knowledge of the mathematical methods to be i. Students develop an in Students develop the ability to formulate and to obtain the numerical solution S iv. SUnit I
Linear Algebra (10Hrs.)
Classical theory, Direct methods LU, SVD, Iterative Methods- Gauss Siedel, tridiagonal systems, eigenvalues, maximum and minimum eigenvalues, applicationsUnit II
Interpolation (2 Hrs.)
Splines Quadratic and Cubic Splines, applicationsUnit III
Nonlinear system (3 Hrs.)
Newton Method for nonlinear systems, applications to engineering systemsVishwakarma Institute
Depar 7Structure &
Unit IV
Ordinary Differential equations (8Hrs.)
Linear systems, classical methods, adaptive numerical methods, implicit methods for stiff systems.Unit V
Variational Methods (5Hrs.)
Energy Methods: Rayleigh-Ritz and Galerkin methods, Introduction to FEM application to one dimensional boundary value problemsUnit VI
Partial Differential Equations (12Hrs.)
Elliptic equations- classical and iterative methods, Parabolic Equations classical and numerical methods; Hyperbolic Equations analytical and numerical methods