2008
DOI: 10.3905/jod.2008.710895
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Variance Reduction for Multivariate Monte Carlo Simulation

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Cited by 3 publications
(3 citation statements)
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“…To improve the computational efficiency and arithmetic stability of MCMC simulations, we employed a non-centered parameterization of the random effects based on a Cholesky factorization of the correlation matrix. This decomposition represents the Hermitian positive-definite correlation matrix as a product of a lower triangular matrix and its conjugate transpose 62 , 63 . We set a Cholesky factorized prior with shape equal to 2 for the parameterized correlation matrix.…”
Section: Methodsmentioning
confidence: 99%
“…To improve the computational efficiency and arithmetic stability of MCMC simulations, we employed a non-centered parameterization of the random effects based on a Cholesky factorization of the correlation matrix. This decomposition represents the Hermitian positive-definite correlation matrix as a product of a lower triangular matrix and its conjugate transpose 62 , 63 . We set a Cholesky factorized prior with shape equal to 2 for the parameterized correlation matrix.…”
Section: Methodsmentioning
confidence: 99%
“…To improve the computational efficiency and arithmetic stability of MCMC simulations, we employed a non-centered parameterization of the random effects based on a Cholesky factorization of the correlation matrix. This decomposition represents the Hermitian positive-definite correlation matrix as a product of a lower triangular matrix and its conjugate transpose 60,61 . We set a Cholesky factorized prior with shape equal to 2 for the parameterized correlation matrix.…”
Section: Model Mfit_i -Individual-level Random Effects Onlymentioning
confidence: 99%
“…Both the LSM and FM use the moment matching (see, e.g., Glasserman, ) and inverse Cholesky (see, e.g., Wang, ) methods to improve the pricing efficiency in all simulation processes. The option is exercisable 50 times per year.…”
mentioning
confidence: 99%