Since the position of quantitative investing (as opposed to trading) within the capital market framework has become increasingly difficult to distinguish, I would just like to use this page to outline my research interests.
Quantitative investment strategies are a 'buy-side' medium-term to long-term perspective of the asset allocation problem. As such, it is typically undertaken by portfolio managers, analysts and investors looking for answers to the following problems:
- The optimal proportions of assets in a portfolio to maximise (expected) returns.
- The optimal proportions of assets in a portfolio to limit/minimise risk.
- How to balance (1) and (2) whilst still managing the asset-liability relationship.
With this in mind, I have developed 2 key principles which dictate my use of computational methods:
- Models should be based upon economic fundamentals. Even when using statistical methods, there should be economic reasoning describing the strategy. For example, mean-reversion techniques can be justified on grounds of investor over-reaction to declining prices. Computational methods allow analysts to generate a large amount of statistics in a short amount of time, and this principle is here to limit the use of spurious statistics.
- Models should limit complexity in favour of practical compromise. A large amount of theoretical research into quantitative methods is still unused by the investment management profession, since at times academics neglect the practicalities of their research. Thus whilst I believe that at times models are necessarily complex, there should still remain a distinction between rigorous mathematics and the quantitative investment industry.
No comments:
Post a Comment