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Advanced Structural Analysis 01ST1102 (PCC) : Master of Technology Structural Engineering

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Master of Technology

Structural Engineering

Advanced Structural Analysis


01ST1102 (PCC)
Objective of the Course:

 To analyze the structure using stiffness method member approach


 To apply application of stiffness method into finite element analysis for different type
of elements.
 To understand of determining structural response with complex geometry and
different type of generalized loading pattern using Finite Element Method.

Credit Earned: 4

Students learning outcomes:

After successful completion of the course it is expected that student will be able to,

1. Analyse the skeletal structure using stiffness member approach.


2. Apply the concept of stiffness method to secondary effects.
3. Derive the finite element properties for structural analysis problems.
4. Demonstrate the role and significance of shape functions in finite element
formulations.

Teaching and Examination Scheme

Tutorial/
Teaching Scheme
Theory Marks Practical
(Hours)
Marks Total
Credits
Term Marks
ESE IA CSE Viva
Theory Tutorial Practical Work
(E) (M) (I) (V)
(TW)
03 01 00 04 50 30 20 25 25 150

Detailed Syllabus

Sr Number
Title of the unit
No. of hours
1 Stiffness Member Approach 20
Formulation of stiffness matrix in local and global Axis, Analysis of
Continuous beams, Truss, Frames using Stiffness Member Approach.
Secondary Effects: Concept of Symmetry and Antisymmetry, Effects
of Temperature changes, Lack of Fit, Joint Displacements
2 Introduction to Finite Element Method 11
Principle and Application of Finite Element Method, Idealization
discretization and element aspect ratio, Variational Approach of FEM
Computation of properties for Bar, Torsional and Beam elements using
Cartesian and Natural Coordinates, Lagrange’s Polynomial
Master of Technology

Structural Engineering

3 Finite Element Method for 2 Dimensional Elements 15


Convergence Study and Plane Stress/Plane Strain problem,
Computation of properties for Triangular and Rectangular elements
using Natural Coordinates. Isoperimetric element formulation,
Lagrange’s element, Serendipity Element, Numerical Integration,
Axisymmetric solid element
46

Suggested Theory Distribution


The suggested theory distribution as per Bloom’s taxonomy is as per follows. This
distribution serves as guidelines for teachers and students to achieve effective teaching-
learning process

Distribution of Theory for course delivery and evaluation


Remember Understand Apply Analyze Evaluate Create
5% 5% 20% 25% 25% 20%

Instructional Method and Pedagogy:

1. Use of Learning Management system like canvas


2. Demonstration through presentations on power point and videos and lectures
3. Brainstorming and group discussion sessions
4. Collaborative learning

Recommended Study Material:


Reference Book:
1. Weaver, W., & Gere, J. M. “Matrix Analysis Framed Structures”. Springer Science &
Business Media.
2. Kassimali, A. “Matrix Analysis of Structures” SI Version. Cengage Learning. Wood,
3. Meghre, A. S. & Deshmukh, S. K, “Matrix Methods of Structural Analysis”, Charotar
Publication.
4. Bathe, K. J., & Saunders, H. (1984). “Finite element procedures in engineering
analysis”.
5. Chandrupatla, T. R., Belegundu, A. D., Ramesh, T., & Ray, C., “Introduction to finite
elements in engineering” (Vol. 2). Upper Saddle River, NJ: Prentice Hall.
6. Bhavikatti, S. S., “Finite element analysis”. New Age International.
7. Godbole, P. N., Sonparote, R. S. and Dhote, S. U., “Matrix Methods of Structural
Analysis”, PHI Learing Private Limited.
8. Weaver, W., Johnston, P. R., & Douglas, A. S. (1984). “Finite elements for structural
analysis”. Journal of Applied Mechanics, 51, 705.
9. Desai, Chandrakant S. and Abel, John F., “Introduction to the Finite Element Method:
a numerical method for engineering analysis”, CBS Publications.
10. Deb Debasis, “Finite Element Method: concepts and applications in mechanics”,
Prentice Hall of India Pvt Ltd

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