Please note - Swinburne University of Technology
Please note - Swinburne University of Technology
Please note - Swinburne University of Technology
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Productivity Press, 1990<br />
Saaty, T.L. Decision Making: The AnaMical Hierarchy Process.<br />
Pittsburgh: T.L. Saaty, 1988<br />
Scnerkenbach, W. The Deming Route to Qualify and Productivity<br />
Rockville, Md: Mercury Press, 1988<br />
Wadsworth, H.M. Modern Methods for Qualify Control and<br />
Improvement New York: Wiley, 1986<br />
Winston, W.L. Operations Research: Applications and Algorithms. 2nd<br />
ed, Boston: RNS Kent, 1991<br />
Computer s<strong>of</strong>tware<br />
SASIQC, EC (AHP packages), PROPS.<br />
SM707<br />
Differential Equations<br />
12.5 credit points<br />
No, <strong>of</strong> hours per week: four houn (total 56<br />
hours)<br />
Prerequisites: nil<br />
Instruction: classroom teaching<br />
5 Assessment: assignments 3046, examination 70%<br />
Y Subject aim<br />
To develop an understanding <strong>of</strong> the theory <strong>of</strong> ordinary and<br />
g partial differential equations, and a knowledge <strong>of</strong> analytical<br />
and computational methods <strong>of</strong> solutions.<br />
g Subject description<br />
Analytical solutions <strong>of</strong> ordinary and partial differential<br />
equations. Existence and uniqueness <strong>of</strong> the solution.<br />
Computational solutions <strong>of</strong> ordinary and partial differential<br />
equations.<br />
References<br />
Davies. A.J. The Finite Element Method. Oxford <strong>University</strong> Press, 1981<br />
Fritz, J. Partial Differential Equations. New York: Springer Verlag, 1982<br />
Press, W.H., Flannety, 8.P Teukolsky. S.A. and Vetterling, W.T.<br />
Numerical Recipes in C. Cambridge: Cambridge <strong>University</strong> Press. 1988<br />
Smith, G.D. Numerical Solutions <strong>of</strong> Partial Differential Equations. 3rd<br />
ed, Oxford: Oxford <strong>University</strong> Press, 1985<br />
Spiegel. M.R. Applied Differential Equations. New Jersey: Prentice<br />
Hall. 1981<br />
Weinberger. H.F. A First Course in Partial Differential Equations. New<br />
York: Wiley, 1965<br />
5~708 industry Based Learning<br />
50.0 credit points<br />
A six-month period <strong>of</strong> industry based learning occurring as<br />
part <strong>of</strong> the fourth year <strong>of</strong> the course leading to the degree<br />
<strong>of</strong> Bachelor <strong>of</strong> Applied Science. Students are supervised by a<br />
member <strong>of</strong>. the academic staff and are required to submit a<br />
report to their employer and to their supervisor.<br />
Industrial Operations Management<br />
10.0 credit points<br />
No. <strong>of</strong> hours per week: four hours<br />
Prerequisites: nil<br />
Instruction: class teaching, laboratory sessions<br />
Assessment: assignments 30%, examination 70%<br />
Subject aims<br />
SM709<br />
To provide a study <strong>of</strong> topics in operations research related to<br />
manufacture.<br />
Subject description<br />
A selection <strong>of</strong> topics from production, scheduling,<br />
distribution, inventory control, transportation.<br />
References<br />
Gilmour, I? The Management <strong>of</strong> Distribution: An Australian<br />
Framework. 2nd ed, Melbourne: Longman Cheshire, 1987<br />
Journal <strong>of</strong> the Operational Research Society<br />
Mercer, A,, Cantley, M. and Rand, G. Operational Dirtribution<br />
Research. London: Taylor and Francis Ltd., 1978<br />
Ravindran, A., Phillips, D.T. and Solberg, J.J. Operations Research,<br />
Principles and Practice. 2nd ed, New York: Wiley, 1987<br />
Winston, W.L. Operations Research Applications and Algorithms. 2nd<br />
ed, Boston: RNS-Kent, 1991<br />
Computer s<strong>of</strong>tware<br />
SASIO R .<br />
SM710 Advanced Mathematical Programming<br />
12.5 credit points<br />
No. <strong>of</strong> hours per week: four hours (total 56<br />
hours)<br />
Prerequisites: nil<br />
Instruction: class teaching, workshops and<br />
computer laboratory sessions<br />
Assessment: assignments 4096, examination 60%<br />
Subject aim<br />
To introduce students to both the theoretical and<br />
computational aspects <strong>of</strong> mathematical programming.<br />
Subject description<br />
Topics selected from: basic convex analysis, minimization<br />
conditions, descent methods, Quasi-Newton methods,<br />
conjugate direction methods, Levenberg-Marquardt method,<br />
constrained minimization, parametric programming and<br />
sensitivity, integer programming, interior point and related<br />
methods, geometric programming, quadratic programming,<br />
separable problems in NLP, non smooth techniques, goal<br />
programming.<br />
References<br />
Dennis, J.E. and Schnable, R.B. Numerical Methods for Unconstrained<br />
Optimization and Nonlinear Equations. Engl~od Cliffs, N.J.: Prentice<br />
Hall, 1983<br />
Fletcher, R. Practical Methods <strong>of</strong> Optimization. 2nd ed. Chichester:<br />
Wiley, 1987<br />
Gill, I?, Murray, W. and Wright, M. Practical Optimizaation. London:<br />
Academic Press, 1981<br />
Computer s<strong>of</strong>tware<br />
SASIOR, MATLAB.<br />
SM711 Research Project<br />
12.5 credit points for the first semester<br />
25.0 credit points for the second semester<br />
No formal hours<br />
Prerequisites: nil<br />
Instruction: individual supervision<br />
Assessment: students will submit written half<br />
semester reports to the supervisor, a written<br />
minor thesis (15,000 words) 70%, a verbal<br />
examination 20%, a seminar presentation to staff<br />
and students 10%<br />
Based on the above a grade and score will be<br />
awarded by the subject panel<br />
Subject aim<br />
To define, plan and carry out a research or industrial project.<br />
Submit a minor thesis.<br />
Subject description<br />
Content will vary from student to student depending on the<br />
particular project undertaken.<br />
Reference<br />
Moses, I. Supe~sing Fbstgraduates. Kensington, N.S.W.: HERDSA<br />
Green Guide No. 3, 1985<br />
sM732 Survey Research Methods<br />
12.5 credit points<br />
No. <strong>of</strong> houn per week: four hours<br />
Prerequisites: SM750, SM751<br />
A subject <strong>of</strong> the Graduate Certificate and Diploma <strong>of</strong><br />
Applied Science (Social Statistics).