Page 84 - Handbook Bachelor Degree of Science Academic Session 20212022

Faculty of Science Handbook, Academic Session 2021/2022

Assessment:
SIM3027 MATHEMATICAL PROGRAMMING
Continuous Assessment: 40%
Final Examination: 60%
Introduction of linear programming in matrix form. Simplex
method in matrix form, two phase simplex method in matrix
form. Revised simplex method in matrix form. Two phase References:
Sreenivas, J. (2018). Computational Fluid Dynamics
1.
revised simplex method in matrix form. Sensitivity analysis.
Dual simplex. Integer linear programming (cutting plane for Engineers and Scientists. Netherlands: Springer.
algorithms, binary (0-1)). Parametric linear programming. 2. Braithwaite, J. (2017). Essential Fluid Dynamics for
Upper bounded variables method. Goal programming Scientists. USA: Morgan & Claypool Publishers
(graphical method, simplex method), Karmarkar’s interior 3. Aref, H., & Balachandar, S. (2017). A First Course in
point algorithm, Dantzig-Wolf decomposition principle. Computational Fluid Dynamics. UK: Cambridge
University Press.
Assessment:
Continuous Assessment: 40%
Final Examination: 60% SIM3030 DYNAMICAL SYSTEMS THEORY
References: Flows on the line. Flows on the circle.
1. Hamdy A. Taha (2017), Operations Research: An
th
Introduction, 10 , Hoboken, New Jersey: Pearson, Two-dimensional flows. Phase plane. Limit cycles.
2. Markland, R.E & Sweigart, J.R (1987), Quantitative Bifurcations.
Methods: Applications to Managerial Decision Making,
John Wiley & Sons. Three- and higher dimensional flows. Phase space. Chaos.
3. Moore, L.J, Lee, S.M & Taylor, B.W (1993),
th
Management Science, 4 edition, Allyn and Bacon. Numerical simulations. Applications.
4. Winston, W.L (1994), Operations Research:
rd
Applications and Algorithms, 3 edition, Duxbury Assessment:
Press. Continuous Assessment: 40%
Final Examination: 60%
SIM3028 INDUSTRIAL OPERATIONS RESEARCH References:
1. Strogatz, S. H. (2018). Nonlinear dynamics and
Introduction chaos (2nd ed.). Boca Raton, FL: CRC Press.
Definition of a network, node, branch, path, chain, cycle and 2. Chou, C, & Friedman, A. (2016). Introduction to
circuit. mathematical biology. Switzerland: Springer
International Publishing Switzerland.
Network flow 3. Jordan, D, & Smith, P. (2007). Nonlinear ordinary
Shortest distance (path), minimum spanning tree, maximum differential equations: An introduction for scientists
flow and maximum flow-minimum cost. and engineers (4th ed.). New York, NY: Oxford
University Press.
Activity network 4. Hale, J. K., & Kocak, H. (1991). Dynamics and
Critical Path Method (CPM). Project Evaluation. Review bifurcations. New York, NY: Springer-Verlag New
Technique (PERT). Probability analysis. Work Inc.
5. Hirsch, M. W., Smale, S., & Devaney, R. L. (2013).
Assessment: Differential equations, dynamical systems and an
Continuous Assessment: 40% introduction to chaos (3rd ed.). Waltham, MA:
Final Examination: 60% Elsevier Inc.
References:
1. Hamdy A. Taha (2017), An Introduction to Operational SIQ1001 INTRODUCTION TO ACCOUNTING
th
Research, 10 , Hoboken, New Jersey: Pearson,
2. Markland, R.E & Sweigart, J.R (1987), Quantitative Basic principles of accounting – including the role of
Methods: Applications to Managerial Decision Making, accounting standards. Different types of business entity.
John Wiley & Sons. Basic structure of company accounts. Interpretation and
3. Moore, L.J, Lee, S.M & Taylor, B.W (1993), limitation of company accounts.
th
Management Science, 4 edition, Allyn and Bacon.
4. Winston, W.L (1994), Operations Research: Assessment:
rd
Applications and Algorithms, 3 edition, Duxbury Continuous Assessment: 40%
Press. Final Examination: 60%
References:
SIM3029 COMPUTATIONAL FLUID DYNAMICS 1. Reimers, Jane L. (2007). Financial Accounting.
Pearson Prentice Hall
Concepts of fluid dynamics: types of fluids and flows. 2. Hermanson, R.H. and J.D. Edwards (1995).
Solution approaches to fluid dynamics. Forces, laws Financial Accounting: A Business Perspective, 6th
governing fluid motion and conservation of momentum. ed, Irwin.
Dynamics in one dimension and motion on a plane. 3. Spieceland, D. J., Thomas, W., & Herrmann, D.
(2013). Financial accounting. McGraw-Hill Higher
Derivation of stream function and equations of Euler, Education.
Bernoulli and Navier-Stokes. Dimensional analysis and 4. Sangster, A., & Wood, F. (2019). Frank Wood's
dimensionless parameters. Dynamic similarity and boundary Business Accounting (Vol. 1). Pearson Higher Ed.
layer approximation. 5. Deegan, C. (2012). Australian financial accounting.
McGraw-Hill Education Australia.
Solutions of flow problems and initial/boundary conditions
using computational fluid dynamics methods.

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