CIVL 7006 Advanced Structural Analysis

Credit Points 10

Legacy Code 300594

Coordinator Haiping Zhu Opens in new window

Description This subject will introduce students at postgraduate level to structural analysis of trusses, beams, frames and plates. It covers the slope defection method and matrix method for analysis of beams, trusses and frames, and the bending and buckling analysis of beams and plates under various loading conditions. The theories learned in classes will be reinforced in practical sessions by using computer software packages.

School Eng, Design & Built Env

Discipline Civil Engineering

Student Contribution Band HECS Band 2 10cp

Check your fees via the Fees page.

Level Postgraduate Coursework Level 7 subject

Incompatible Subjects LGYA 5845 - Linear and Nonlinear Analysis of Structures LGYA 5976 - Advanced Structural Engineering LGYA 5837 - Numerical and Finite Element Methods


Students must be enrolled in a postgraduate program.

Assumed Knowledge

Students must have knowledge in engineering mathematics, engineering mechanics at intermediate level and structural analysis at fundamental level.

Learning Outcomes

On successful completion of this subject, students should be able to:

  1. improve the skills to analyse beams and frames using the slope deflection method
  2. enhance the ability to use the matrix method to analyse complex structures
  3. analyse bending and buckling of beams and plates
  4. use software packages to analyse structures

Subject Content

Slope deflection method for beams and frames
Matrix method for statically indeterminate structures
Bending of beams and plates
Buckling of beams and plates


The following table summarises the standard assessment tasks for this subject. Please note this is a guide only. Assessment tasks are regularly updated, where there is a difference your Learning Guide takes precedence.

Type Length Percent Threshold Individual/Group Task
Final Exam 2 hours 55 N Individual
Intra-session Exam 1.5 hours 25 N Individual
Quiz 1 hour 10 N Individual
Numerical Problem Solving Tutorial question solutions 10 N Individual

Teaching Periods

Autumn (2024)

Parramatta City - Macquarie St


Subject Contact Haiping Zhu Opens in new window

View timetable Opens in new window