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Module Specifications

Archived Version 2008 - 2009

Module Title Financial Economics I
Module Code MS427
School School of Mathematical Sciences

Online Module Resources

Module Co-ordinatorDr Olaf MenkensOffice Number
Level 4 Credit Rating 7.5
Pre-requisite None
Co-requisite None
Module Aims
  • To provide students with the knowledge of utility theory sufficient for analysis and solution of basic investment problems.
  • To ensure that students have clear understanding of the mean-variance portfolio theory.
  • To introduce students to the capital asset pricing model, and the arbitrage pricing theory.


Learning Outcomes
On completion of this model students should be able to:
  • Use the utility theory for making optimal investment decisions.
  • Derive efficient frontiers and find optimal portfolios within the mean-variance portfolio.
  • Derive equilibrium relationships for expected rates of return.


Indicative Time Allowances
Hours
Lectures 36
Tutorials 12
Laboratories 0
Seminars
Independent Learning Time 64.5

Total 112.5
Placements
Assignments
NOTE
Assume that a 7.5 credit module load represents approximately 112.5 hours' work, which includes all teaching, in-course assignments, laboratory work or other specialised training and an estimated private learning time associated with the module.

Indicative Syllabus
  • Efficient Market Hypothesis CT8 (v)
  • Risk Measures: Define some possible measures of investment risk such as variance of returns, semi-variance of returns, and value at risk. Coherent risk measures and alternatives. CT8 (i)
  • Portfolio Theory: Mean variance portfolio theory and its assumptions. CT8 (ii)
    Models of Asset Return: Multifactor models, single index models, Capital Asset Pricing Model (CAPM), Arbitrage Pricing Model, Principle of No Arbitrage. CT8 (ii, iv, vi)
    Discrete Financial Mathematics: Binomial tree model, derivative pricing, Cox-Ross-Rubinstein model, trinomial tree model, autoregressive models, Wilkie model. (T8 (vi, viii)
  • Portfolio Optimisation: Stochastic control theory in the discrete setting, Martingale method in the discrete setting.
Assessment
Continuous Assessment25% Examination Weight75%
Indicative Reading List
Essential:
  • Edwin J. Elton, Martin J. Gruber, Stephen J. Brown, and William N. Goetzmann, Modern Portfolio Theory and Investment Analysis, 7th Edition, John Wiley & Sons, New York, 2007. (332.6/ELT)
  • John van der Hoek, Robert J. Elliott, Binomial Models in Finance, Springer, Berlin, 2006. (332.64/VAN)
  • Yannick Malevergne, D. Sornette, Extreme Financial Risks: from Dependence to Risk Management, Springer, Berlin, 2006. (332.6015118/MAL)
Supplementary:
  • Michael U. Dothan, Prices in Financial Markets, Oxford University Press, New York, 1990. (332.015192/DOT)
  • John C. Hull, Options, Futures, and other Derivatives, 6th Edition, Pearson Prentice Hall, Upper Saddle River, 2006. (332.632/HUL)
  • David G. Luenberger, Investment Science, Oxford University Press, New York, 1998. (332.6/LUE)
  • Robert L. McDonald, Derivatives markets, Boston and London, Addison-Wesley, 2005. (332.6457/MCD)
  • Giorgio Szego, Portfolio Theory with Application to Bank Asset Management, Academic Press, 1980.
Background:
  • Peter L. Bernstein, Against the Gods: The Remarkable Story of Risk, John Wiley &Sons, New York, 1996. (368/BER)
  • Peter L. Bernstein, Capital ideas: the improbable origins of modern Wall Street, Free Press - Maxwell Macmillan International, 1993. (332.632/BER)
  • Roger Lowenstein, When Genius Failed: the Rise and Fall of Long-Term Capital Management, Random House, New York, 2000. (332.6/LOW)
 
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HMSAOStudy Abroad (Humanities & Soc Science)
MSBSc in Mathematical Sciences
SHSAStudy Abroad (Science & Health)
SHSAOStudy Abroad (Science & Health)
SMPSCSingle Module Professional Science
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