U.S. Economy and Global Stock Markets: Insights from a Distributional Approach. Joint work with Ping Wu. (Link)
Financial markets are interconnected, with micro-currents propagating across global markets and shaping economic trends. This paper moves beyond traditional stock market indices to examine cross- sectional return distributions—15 in our empirical application, each representing a distinct global market. To facilitate this analysis, we develop a matrix functional VAR method with interpretable factors extracted from cross-sectional return distributions. Our approach extends the existing framework from modeling a single function to multiple functions, allowing for a richer representation of cross-sectional dependencies. By jointly modeling these distributions with U.S. macroeconomic indicators, we uncover the predictive power of financial market in forecasting macro-economic dynamics. Our findings reveal that U.S. contractionary monetary policy not only lowers global stock returns, as traditionally under-stood, but also dampens cross-sectional return kurtosis, highlighting an overlooked policy transmission. This framework enables conditional forecasting, equipping policymakers with a flexible tool to assess macro-financial linkages under different economic scenarios.
Modeling and Forecasting Count Data with Bayesian Vector Autoregressions. Joint work with Davide Pettenuzzo and Aubrey Poon. (Link)
We develop a novel framework for modeling and forecasting time series of count data, extending the traditional Vector Autoregression (VAR) framework to
accommodate count-like outcomes. Our approach allows for joint modeling of multiple count and continuous variables, capturing their dynamic interactions
within a unified system. By introducing a latent utility-based structure and incorporating multivariate stochastic volatility, our method can flexibly handle
over-dispersion, skewness, and time-varying volatility in the data. We cast our model in a Bayesian framework and introduce a novel state-space representation
and an efficient sampler to handle its estimation. An extensive simulation study and two empirical macroeconomic applications illustrate the robustness and forecasting accuracy of the proposed approach.
Fast Posterior Sampling in Tightly Identifed SVARs Using ‘Soft’ Sign Restrictions. Joint work with Matthew Read. (Link)
We propose algorithms for conducting Bayesian inference in structural vector autoregressions identified using sign restrictions. The key feature of our approach is a sampling step based on ‘soft’ sign restrictions. This step draws from a target density that smoothly penalises parameter values violating the restrictions, facilitating the use of computationally efficient Markov chain Monte Carlo sampling algorithms. An importance-sampling step yields draws from the desired distribution conditional on the ‘hard’ sign restrictions. Relative to standard accept-reject sampling, the method substantially improves computational efficiency when identification is ‘tight’. It can also greatly reduce the computational burden of implementing prior-robust Bayesian methods. We illustrate the broad
applicability of the approach in a model of the global oil market identified using a rich set of sign, elasticity and narrative restrictions.
Uncertainty and the Term Structure of Interest Rates. Joint work with Jamie Cross and Aubrey Poon.(Link)
We present a new stylized fact about the link between uncertainty and the term structure of interest rates: Unexpectedly heightened uncertainty elicits a lower, steeper, and fatter yield curve. This result is established through a Yields-Macro model that includes dynamic Nelson-Siegel factors of U.S. Treasury yields, and accounts for endogenous feed back with observable measures of uncertainty, monetary policy, and macroeconomic aggregates. It is also robust to three distinct measures of uncertainty pertaining to the financial sector, the macroeconomy and economic policy. An efficient Bayesian algorithm for estimating the class of Yields-Macro models is also developed.