2015
DOI: 10.1080/02664763.2015.1125862
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Box–Cox realized asymmetric stochastic volatility models with generalized Student'st-error distributions

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Cited by 22 publications
(16 citation statements)
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“…Among the well-known ones are Student-t distribution and generalized Student-t distributions (e.g., see Nugroho et al (2014Nugroho et al ( , 2016). …”
Section: Future Workmentioning
confidence: 99%
“…Among the well-known ones are Student-t distribution and generalized Student-t distributions (e.g., see Nugroho et al (2014Nugroho et al ( , 2016). …”
Section: Future Workmentioning
confidence: 99%
“…For example, the basic SV‐ t model (KASTNER, ; ABANTO‐VALLE et al , ) is specified as yt=eht/2·λt1/2zt,λtIG(k/2,k/2),ztiidN(0,1), where λ t is the scaling factor and its prior distribution can be equivalently expressed as a scaled inverse χ 2 distribution with df = k and the scaling parameter =1. Many other variants also adopt this construction, such as the Box–Cox realized asymmetric non‐central SV‐ t (BCR‐ASV‐NCT) model proposed by NUGROHO and MORIMOTO (). For these models, given the typical diffuse prior k ∼Gamma( α , β ) or when α =1, k ∼Exp( β ), the second‐order derivative of the log full conditional is derived as d2dk2normallogπ1(k|bold-italic·)=T4[]2kψ1()k2α1k2, which is negative by using the result of Equation , implying log‐concavity of π 1 ( k | · ).…”
Section: Lf‐dcmsv Modelmentioning
confidence: 99%
“…NUGROHO and MORIMOTO () obtains log‐concavity of π 1 ( k | · ) using the aforementioned argument based on KU et al () in their BCR‐ASV‐NCT model (which includes the BCR‐ASV‐T variant). They further compared the performance of ARS and the Riemannian manifold Hamiltonian Monte Carlo (RMHMC) methods on the posterior simulation.…”
Section: Lf‐dcmsv Modelmentioning
confidence: 99%
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“…These considered distributions are the noncentral Student-t and skewed Student-t as suggested by [26,27] in the context of stochastic volatility. …”
Section: Conclusion and Extensionsmentioning
confidence: 99%