CS3000:03
Structural Engineering 1
Townsville
39 lectures, 26 tutorials, 13 hours practicals. First semester.
Available to civil engineering students.
Determinate structures Conditions for determinacy and stability. Elastic deflections of beams, frames and trusses; conjugate beam, virtual work, strain energy; Castiglianos theorems; Bettis law, Maxwells law; Muller-Breslaus principle; influence lines.
Indeterminate structures Solutions for beams, frames and trusses using the principle of superposition (force method); superposition equations. Sign convention. Slope deflection equations; sidesway; introduction to moment distribution (no sidesway).
Matrix displacement method Outline of force and displacement methods. Displacement method; degrees of freedom. Member and total structure stiffness; truss and frame element; assembly of total structure stiffness; direct displacement method; force-displacement relationship; solution for displacements, external reactions and member forces. Statical condensation; analysis by sub-structures; general loads.
Learning Objectives:
- develop the ability to calculate deflections in beams, frames and trusses using conjugate beam, virtual work or energy methods as appropriate;
- a detailed understanding of the fundamental theory of the matrix displacement method;
- an ability to solve a variety of indeterminate beam, frame and truss problems.
Assessment by examination (50%-70%); on-course assessment (30%-50%).
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