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Jim E Griffin

Biographic Data

ID8920402
NAMEJim E Griffin
GIVEN NAMESJim E
FAMILY NAMEGriffin
SIGNATUREGRIFFIN J E
AFFILIATIONSDepartment of Statistical Science, University College London
ORCID0000-0002-4828-7368
VERIFIEDYes
TOTAL WORKS3
TOTAL CITATIONS0
WORKS AS AUTHOR3
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2015
LATEST PUBLICATION YEAR2025
H-INDEX0
  • Bayesian Inference of Vector Autoregressions with Tensor Decompositions

    Open Access•Yiyong Luo, Jim E Griffin•ARTICLE•Journal of Business and Economic…•2025

    Vector autoregression (VAR) is a popular model for analyzing multivariate economic time series. However, VARs can be over-parameterized if the numbers of variables and lags are moderately large. Tensor VAR, a recent solution to over-parameterization, treats the coefficient matrix as a third-order tensor and estimates the corresponding tensor decomposition to achieve parsimony. In this paper, we employ the Tensor VAR structure with a CANDECOMP/PAR…

  • A Bayesian Quantile Time Series Model for Asset Returns

    Jim E Griffin, Gelly Mitrodima•ARTICLE•Journal of Business and Economic…•2022

    We consider jointly modeling a finite collection of quantiles over time. Formal Bayesian inference on quantiles is challenging since we need access to both the quantile function and the likelihood. We propose a flexible Bayesian time-varying transformation model, which allows the likelihood and the quantile function to be directly calculated. We derive conditions for stationarity, discuss suitable priors, and describe a Markov chain Monte Carlo a…

  • Flexible Modeling of Dependence in Volatility Processes

    Maria Kalli, Jim Griffin et al.•ARTICLE•Journal of Business and Economic…•2015

    This article proposes a novel stochastic volatility (SV) model that draws from the existing literature on autoregressive SV models, aggregation of autoregressive processes, and Bayesian nonparametric modeling to create a SV model that can capture long-range dependence. The volatility process is assumed to be the aggregate of autoregressive processes, where the distribution of the autoregressive coefficients is modeled using a flexible Bayesian ap…

No prominent works on this page.

  • Flexible Modeling of Dependence in Volatility Processes

    Maria Kalli, Jim Griffin et al.•ARTICLE•Journal of Business and Economic…•2015

    This article proposes a novel stochastic volatility (SV) model that draws from the existing literature on autoregressive SV models, aggregation of autoregressive processes, and Bayesian nonparametric modeling to create a SV model that can capture long-range dependence. The volatility process is assumed to be the aggregate of autoregressive processes, where the distribution of the autoregressive coefficients is modeled using a flexible Bayesian ap…

  • A Bayesian Quantile Time Series Model for Asset Returns

    Jim E Griffin, Gelly Mitrodima•ARTICLE•Journal of Business and Economic…•2022

    We consider jointly modeling a finite collection of quantiles over time. Formal Bayesian inference on quantiles is challenging since we need access to both the quantile function and the likelihood. We propose a flexible Bayesian time-varying transformation model, which allows the likelihood and the quantile function to be directly calculated. We derive conditions for stationarity, discuss suitable priors, and describe a Markov chain Monte Carlo a…

  • Bayesian Inference of Vector Autoregressions with Tensor Decompositions

    Open Access•Yiyong Luo, Jim E Griffin•ARTICLE•Journal of Business and Economic…•2025

    Vector autoregression (VAR) is a popular model for analyzing multivariate economic time series. However, VARs can be over-parameterized if the numbers of variables and lags are moderately large. Tensor VAR, a recent solution to over-parameterization, treats the coefficient matrix as a third-order tensor and estimates the corresponding tensor decomposition to achieve parsimony. In this paper, we employ the Tensor VAR structure with a CANDECOMP/PAR…

Artificial Intelligence (3 works) · Bayesian probability (3 works) · Computer Science (3 works) · Econometrics (3 works) · Mathematics (3 works) · Bayesian inference (2 works) · Financial Risk and Volatility Modeling (2 works) · Inference (2 works) · Markov chain Monte Carlo (2 works) · Statistical Methods and Inference (2 works)

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