Specialist track, course code PM
Portfolio Management
From mean-variance theory to optimizers that survive estimation error: how quantitative portfolios are constructed and rebalanced.
A portfolio is more than a list of good ideas. The way positions are weighted, constrained and rebalanced often matters more to the result than the ideas themselves, and the mathematics of combining risky assets is the oldest part of quantitative finance. Portfolio management, done quantitatively, is the study of those choices.
What does the portfolio management track cover?
Modern Portfolio Theory and the CAPM covers diversification, the efficient frontier, the tangency portfolio and beta. Portfolio Optimization, Risk Parity and Black-Litterman moves to practice: covariance estimation, shrinkage, constraints and turnover penalties; the strategic mix of asset classes and the risk parity portfolios that pension funds run; and the Bayesian method for combining market equilibrium with an investor’s views.
Where does this track lead?
To the Certificate in Quantitative Portfolio Management, which adds factor investing, performance measurement and Value at Risk and ends in a capstone portfolio built, rebalanced and reported out of sample.
Foundation courses in this track
The mathematics, statistics, data and market knowledge every later course assumes.
Practitioner courses in this track
Lab-based courses. You build, test and cost real strategies and systems on market data.
Credentials that use this track
- Certificate in Systematic InvestingSeven courses and a capstone on rule-based investing over months and years: asset pricing, trend, factors, carry, allocation and the portfolio construction and risk control that hold them together.
- Certificate in Quantitative Portfolio ManagementSeven courses and a capstone on building portfolios with numbers: mean-variance and its failures, robust optimization, Black-Litterman views, factors, asset allocation, bonds, attribution and risk.
- Professional Diploma in Algorithmic TradingThe top credential on the practitioner path. Twenty-one courses and an 80-hour capstone covering everything between the mathematics and a book you could defend to a risk committee.
Questions applicants ask
Why do mean-variance optimizers give extreme weights?
Because they treat estimated returns and covariances as exact. Small errors in expected returns produce large swings in weights. Portfolio Optimization, Risk Parity and Black-Litterman teaches the standard remedies: shrinkage, constraints, robust optimization and Bayesian blending of views.
Is this track for discretionary portfolio managers?
It suits anyone who builds or oversees portfolios. The methods are quantitative, but the outputs are weights and risk reports a discretionary manager also uses.