Please note - Swinburne University of Technology
Please note - Swinburne University of Technology
Please note - Swinburne University of Technology
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Part B Vibrations:<br />
A basic course in vibrations covering the response <strong>of</strong> one,<br />
two and multi degree <strong>of</strong> freedom discrete linear system<br />
(with and without damping) to free, transient and steady<br />
state harmonic forcing.<br />
Textbook<br />
Part A Solid mechanics<br />
Benharn, P.P and Crawford, R.J. Mechanics <strong>of</strong> Engineering Materials.<br />
Harlow, England: Longrnans Scientific & Technical 1987<br />
References<br />
Part A Solid mechanics<br />
Fenner, R.T. Mechanics <strong>of</strong> Solids. Oxford: Blackwell. 1989<br />
Alexander, J.M. Strength <strong>of</strong> Materials. Chichester. Ellis Homewood<br />
Series in Engineering Science, 1981<br />
Ford, H. Advanced Mechanics <strong>of</strong> Materials. London: Longman. 1963<br />
Textbook<br />
Part B Vibrations<br />
Thornson, WT. Theory <strong>of</strong> Vibrations with Applications. 3rd ed,<br />
London: Unwin Hyrnan, 1988<br />
References<br />
Part B Vibrations<br />
Bishop, R.E.D. Vibration. 2nd ed, Cambridge: Cambridge Univ. Press,<br />
1979<br />
Rao, 5.5.. Mechanical Vibrations. 2nd ed, Reading, Mass.: Addison<br />
Weslqr, 1990<br />
Steidel, R.F. An lntmduction to Mechanical Vibration. 3rd ed, New<br />
York: Wiley, 1989 (particularly for tutorial examples)<br />
MM341 Mechanics and Machine Systems<br />
No. <strong>of</strong> hours per week: six houa<br />
This subject consists <strong>of</strong> three parts:<br />
MM341A Mechanics <strong>of</strong> Materials;<br />
MM341 B Mechanics <strong>of</strong> Machines;<br />
MM341 C Control Engineering.<br />
MM341A Mechanics <strong>of</strong> Materials<br />
No. <strong>of</strong> hours per week: two hours<br />
Subject aims and description<br />
A course that concentrates on structural analysis, buckling<br />
instability and complex bending.<br />
Beam deflections. Review <strong>of</strong> elastic curve equation for<br />
flexural loading, and beam deflection. Deflection <strong>of</strong> statically<br />
determinate beams by integration, discontinuity functions<br />
and superposition methods. Deflection and reactions in<br />
statically indeterminate beams by discontinuity functions and<br />
superposition methods. Plane structures. Deflection and<br />
forces in plane structures by strain energy and moment<br />
distribution methods or slope deflection equations. Buckling<br />
and instability. Short, intermediate and long columns, with<br />
and without eccentric loading; buckling <strong>of</strong> circular rings and<br />
tubes. Torsion and shear in thin walled open sections in<br />
unsymmetrical bending and the shear centre.<br />
References<br />
Benham, PP and Crawford, R.J. Mechanics <strong>of</strong> Engineering Materials.<br />
Fenner, R.T. Mechanics <strong>of</strong> Solids. Oxford: Blackwell, 1989<br />
Harlw: Longrnans Scientific and Technical. 1988<br />
Hsieh. Y.Y. Elementary Theory <strong>of</strong> Structures. 3rd ed. Englewood Cliffs,<br />
N.J.: Prentice-Hall, 1988<br />
MM341 B Mechanics <strong>of</strong> Machines<br />
No. <strong>of</strong> hours per week: two hours<br />
Subject aims and description<br />
A basic course in vibrations covering the response <strong>of</strong> 1, 2<br />
and multi degree <strong>of</strong> freedom discrete linear systems (with<br />
and without damping) to free, transient and steady state<br />
harmonic forcing.<br />
Single DOF systems. Free vibration <strong>of</strong> single DOF system with<br />
linear viscous damping. Forced vibrations <strong>of</strong> single degree <strong>of</strong><br />
freedom. Harmonic excitation - <strong>of</strong> the mass - <strong>of</strong> the base.<br />
Resonance and the effect <strong>of</strong> damping.<br />
Transmissibility and Dyamic magnification. Examples <strong>of</strong><br />
vibration isolation. Harmonic forcing, Fourier series<br />
representation and superposition. Transient response to<br />
impulsive and step inputs, arbitrary excitation by Duhamel's<br />
integral. DOF Systems. Natural frequencies and mode shapes.<br />
Examples - spring coupled systems - mass coupled<br />
systems. Forced harmonic response <strong>of</strong> systems with damping.<br />
Multi-degree <strong>of</strong> freedom systems. Equations <strong>of</strong> motion;<br />
system modelling with examples by Newton's Law, work and<br />
energy, and Lagrange's method. Matrix representation <strong>of</strong> the<br />
equations <strong>of</strong> motion; mass, stiffness and damping matrices.<br />
Real and complex eigen values and eigen vectors. Examples<br />
<strong>of</strong> linear and torsional systems. Harmonic forcing.<br />
References<br />
Rao, 5.5. Mechanical Vibrations 2nd ed, Reading, Mass.: Addison<br />
Wesley, 1990<br />
Steidel, R.F An Introduction to Mechanical Vibration. 3rd ed, New<br />
York: Wiley, 1989 (particularly for tutorial examples)<br />
Thomson, W.T. Theory <strong>of</strong> Vibrations with Applications. 3rd ed,<br />
London: Unwin Hyman. 1988<br />
MM341 C Control Engineering<br />
No. <strong>of</strong> houa per week: two hours<br />
Subject aims and description<br />
An introduction to the application <strong>of</strong> classical methods for<br />
the analysis <strong>of</strong> the dynamic performance <strong>of</strong> linear systems.<br />
Introduction to closed-loop control. Definitions, terminology<br />
and examples. Mathematical modelling <strong>of</strong> physical systems.<br />
Review <strong>of</strong> complex variables and functions. Transfer<br />
functions. Linearisation. Block diagrams <strong>of</strong> closed-loop<br />
systems. Block diagram algebra. Manipulation and derivation<br />
<strong>of</strong> transfer functions for open and closed-loop linear systems.<br />
Transient analysis. Revision and application <strong>of</strong> the Laplace<br />
transform. The inverse transform and the time solution <strong>of</strong><br />
linear models. Response <strong>of</strong> first and second order systems to<br />
a unit impulse and unit step inputs. Response improvement<br />
<strong>of</strong> second order systems by velocity feedback (proportional<br />
plus derivative control). Stability analysis. Routh's stability<br />
criterion for linear control systems. Frequency response<br />
analysis. Steady state solution to sinusoidal inputs and the<br />
frequency response function G (jw). Real and imaginary<br />
components; magnitude and phase.<br />
Representation on logarithmic plots - Bode diagrams. Basic<br />
factors, plotting procedure, applications to the analysis <strong>of</strong> the<br />
performance <strong>of</strong> linear control systems.<br />
References<br />
Dransfield, P. Systems and Control. Part 1 and 2. Monash <strong>University</strong>,<br />
1988<br />
Ogata, K. Modem Control Engineering. Englewood Cliffs. N.J.:<br />
Prentice-Hall, 1970<br />
Palm, W.J. Contml Systems Engineering. New York: Wiley, 1986<br />
MM350 Design for Manufacture<br />
No. <strong>of</strong> hours per week: four hours<br />
Assessment: examination, assignments and<br />
project work<br />
A third year subject in the degree <strong>of</strong> Bachelor <strong>of</strong><br />
Engineering (Manufacturing).<br />
Subject aims and description<br />
Design <strong>of</strong> Tools for Metalworking: cutting tools, high<br />
removal tools, single points, multipoint and special form<br />
tools design.<br />
Design <strong>of</strong> diesets for sheetmetal work; blanking, bending.<br />
deep drawing diesets design.