Page 146 - buku panduan 20192020

Faculty of Science Handbook, Session 2019/2020

SIN3002 CRYPTOGRAPHY Assessment
Continuous Assessment: 50%
Basic concept of cryptography, data security, complexity Final Examination: 50%
theory and number theory. Encryption algorithms: Secret
key cryptography, public key cryptography, hash functions. Medium of Instruction:
Quantum cryptography. Applications of cryptographic Bahasa Malaysia/ English
algorithms.
Soft Skills:
Assessment CS4, CTPS5, TS2, LL2
Continuous Assessment: 40%
Final Examination: 60% References
1. Steven H. Strogatz. (2018). Nonlinear dynamics and
nd
Medium of Instruction: chaos (2 ed.) Westview Press.
Bahasa Malaysia/English 2. Dominic Jordan, & Peter Smith. (2007). Nonlinear
ordinary differential equations: An introduction for
th
Soft Skills: scientists and engineers (4 ed.). Oxford University
CS3, CTPS3, LL2 Press.
3. Lawrence Perko. (2001). Differential equations and
rd
References dynamical systems (3 ed.). New Work: Springer
1. Trappe, W., & Washington, L.C. (2014). Introduction to Verlag, Inc.
cryptographywith coding theory. Pearson Prentice 4. Stephen Wiggins. (2003). Introduction to applied
Hall. nonlinear dynamical systems and chaos (2 ed.). New
nd
2. Stallings, W. (2006). Cryptography and network York: Springer-Verlag, Inc.
th
security: Principles and practice (4 ed.). Englewood 5. Morris W. Hirsch, Stephen Smale, & Robert L.
Cliffs (NJ): Prentice Hall. Devaney. (2013). Differential equations, dynamical
nd
3. Schneider, B. (1996). Applied cryptography (2 ed.). systems & an introduction to chaos (3 ed.). Waltham,
nd
New York: John Wiley and Sons. MA: Elsevier, Inc.
4. Martin, M.K. (2012). Everyday cryptography. Oxford
University Press.
5. Stinson, D.R. (1995). Cryptography: Theory and SIN3005 NUMERICAL METHODS AND ANALYSIS
practice. CRC Press.
Approximation methods: Discrete least square
approximation, orthogonal polynomials, Chebyshev
SIN3003 COMPUTATIONAL FLUID DYNAMICS polynomials.

Derivation of conservation equations for mass, momentum Eigenvalue problem: Power method, Householder’s
and energy. Scaling and simplification of Navier-Stokes methods. The QR algorithm.
equation to Bernoulli’s equation, Stokes’ equation and
boundary layer equation. Initial- and boundary-conditions. Initial value problem of Ordinary Differential Equations:
Simple analytical solutions and approximate solutions. Euler’s method, higher order Taylor method, Runge-Kutta
Numerical solutions: finite-element, finite-difference and methods. Multistep methods. Multistep methods.
finite-volume methods. Convergence and stability analysis, error control.
Assessment
Assessment Continuous Assessment: 40%
Continuous Assessment: 40% Final Examination: 60%
Final Examination: 60%
Medium of Instruction:
Medium of Instruction: English
Bahasa Malaysia/English
Soft Skills:
Soft Skills: CS3, CTPS3, LL2
CS4, CTPS5, TS2, LL3
References
References 1. K.E. Atkinson. (1993). Elementary numerical analysis
nd
1. Yunus A. Chengel, & John Cimbala. (2014). Fluid (2 ed.). John Wiley & Sons.
mechanics. McGraw- Hill. 2. R.L. Burden, & J.D. Faires. (2001). Numerical analysis
th
2. S. M. Richardson. (1989). Fluid mechanics. (7 ed.). USA: Brooks/Cole.
Hemisphere Pub. Corp. 3. Brian Bradie. (2011). A friendly introduction to numerical
3. A. R. Peterson. (1987). A first course in fluid analysis. New Jersey: Pearson Education.
dynamics. CUP.
4. G. K. Batchelor. (1967). An introduction to fluid
dynamics. CUP. SIN3006 PRODUCTION AND INVENTORY SYSTEM
5. J. D. Anderson. (1995). Computational fluid dynamics.
McGraw- Hill. The importance of inventory in management. Advanced
6. Joel H. Ferziger, & Milovan Peric. (2011). EOQ models. Inventory model for time-dependent demand:
Computational methods for fluid dynamics. Springer. linear increase or decrease cases. Exact and approximate
methods by minimizing ordering and holding costs.
Applications to real-world problems.
SIN3004 ANALYSIS OF MATHEMATICAL MODELS Assessment
Continuous Assessment: 40%
Building of mathematical models: identifying variables, Final Examination: 60%
obtain relationship between variables – ordinary differential
equations and systems of odes. Analysis of models Medium of Instruction:
analytically and qualitatively. Bifurcations. Phase plane Bahasa Malaysia
analysis, stability.

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