Option & Derivatives Pricing
Starting from Black-Scholes, we study stochastic volatility, jump-diffusion, and rough volatility.
A research group focused on the pricing of financial assets, especially options and derivatives. We study the deep structure of risk and price at the crossroads of theory, computation, and market data.
No-arbitrage plus diffusion assumptions produce analytic European option prices.
C = SN(d1) - Ke-rTN(d2)
Black-Scholes (1973), Merton extension.
Continuous rebalancing links pricing and hedging.
dΠ = dV - Δ dS, Δ =
Continuous-time derivatives foundations.
Discounted price equals expectation under equivalent martingale measure.
V0 = e-rT EQ[Payoff]
Fundamental theorem of asset pricing.
Mean-variance ideas extend to beta-based premia tests.
E[Ri] - Rf = βi(E[Rm] - Rf)
Markowitz and Sharpe lineage.
Based at the School of Economics, Beijing Institute of Technology, meemlab.cc focuses on theoretical modeling, numerical methods, and empirical research in financial asset pricing.
We believe the dialogue between rigorous mathematical models and real market data is key to understanding how asset prices form.
Starting from Black-Scholes, we study stochastic volatility, jump-diffusion, and rough volatility.
We test factor models, anomalies, and risk premia using high-frequency and cross-sectional data.
We study implied-volatility surface dynamics, variance risk premia, and VIX-like indices.
We develop Monte Carlo, PDE, Fourier, and deep-learning solvers for high-dimensional pricing.
We investigate order books, liquidity provision, and high-frequency trading behavior.
Around VaR, ES, and systemic risk, we build forward-looking risk indicators.
Our joint paper on American option pricing under rough volatility has been accepted by a top-tier journal.
Prof. XX delivered a keynote on option-implied information and macroeconomic forecasting.
We are recruiting 2 PhD and 3 Master students. Interested candidates are welcome to reach out.
The project studies derivative pricing and risk management under nonlinear stochastic volatility.
Covers Black-Scholes, risk-neutral pricing, trees, PDE methods, Monte Carlo, and volatility models.
Factor models, Fama-MacBeth regressions, GMM, and panel methods with China market applications.
Utility theory, CAPM, APT, no-arbitrage pricing, and empirical performance in real markets.
For students pursuing a doctoral degree in finance or quantitative economics.
For students interested in option pricing and financial engineering.
For undergraduates seeking early research exposure and thesis mentorship.
BIT is a national key university directly under the Ministry of Education. The School of Economics spans economics, finance, and international trade.