A review on computation methods for Bayesian state-space model with case studies

Sequential Monte Carlo (SMC) and Forward Filtering Backward Sampling (FFBS) are the two most often seen algorithms for Bayesian state space models analysis. Various results regarding the applicability has been either claimed or shown. It is said that SMC would excel under nonlinear, non-Gaussian sit...

Full description

Bibliographic Details
Main Author: Yang, Mengta, 1979-
Format: Others
Language:English
Published: 2010
Subjects:
Online Access:http://hdl.handle.net/2152/ETD-UT-2010-05-1302
id ndltd-UTEXAS-oai-repositories.lib.utexas.edu-2152-ETD-UT-2010-05-1302
record_format oai_dc
spelling ndltd-UTEXAS-oai-repositories.lib.utexas.edu-2152-ETD-UT-2010-05-13022015-09-20T16:55:56ZA review on computation methods for Bayesian state-space model with case studiesYang, Mengta, 1979-BayesianState space modelsSequential Monte CarloMarkov Chain Monte CarloForward filtering backward samplingSequential Monte Carlo (SMC) and Forward Filtering Backward Sampling (FFBS) are the two most often seen algorithms for Bayesian state space models analysis. Various results regarding the applicability has been either claimed or shown. It is said that SMC would excel under nonlinear, non-Gaussian situations, and less computationally expansive. On the other hand, it has been shown that with techniques such as Grid approximation (Hore et al. 2010), FFBS based methods would do no worse, though still can be computationally expansive, but provide more exact information. The purpose of this report to compare the two methods with simulated data sets, and further explore whether there exist some clear criteria that may be used to determine a priori which methods would suit the study better.text2010-11-24T22:13:29Z2010-11-24T22:13:34Z2010-11-24T22:13:29Z2010-11-24T22:13:34Z2010-052010-11-24May 20102010-11-24T22:13:34Zthesisapplication/pdfhttp://hdl.handle.net/2152/ETD-UT-2010-05-1302eng
collection NDLTD
language English
format Others
sources NDLTD
topic Bayesian
State space models
Sequential Monte Carlo
Markov Chain Monte Carlo
Forward filtering backward sampling
spellingShingle Bayesian
State space models
Sequential Monte Carlo
Markov Chain Monte Carlo
Forward filtering backward sampling
Yang, Mengta, 1979-
A review on computation methods for Bayesian state-space model with case studies
description Sequential Monte Carlo (SMC) and Forward Filtering Backward Sampling (FFBS) are the two most often seen algorithms for Bayesian state space models analysis. Various results regarding the applicability has been either claimed or shown. It is said that SMC would excel under nonlinear, non-Gaussian situations, and less computationally expansive. On the other hand, it has been shown that with techniques such as Grid approximation (Hore et al. 2010), FFBS based methods would do no worse, though still can be computationally expansive, but provide more exact information. The purpose of this report to compare the two methods with simulated data sets, and further explore whether there exist some clear criteria that may be used to determine a priori which methods would suit the study better. === text
author Yang, Mengta, 1979-
author_facet Yang, Mengta, 1979-
author_sort Yang, Mengta, 1979-
title A review on computation methods for Bayesian state-space model with case studies
title_short A review on computation methods for Bayesian state-space model with case studies
title_full A review on computation methods for Bayesian state-space model with case studies
title_fullStr A review on computation methods for Bayesian state-space model with case studies
title_full_unstemmed A review on computation methods for Bayesian state-space model with case studies
title_sort review on computation methods for bayesian state-space model with case studies
publishDate 2010
url http://hdl.handle.net/2152/ETD-UT-2010-05-1302
work_keys_str_mv AT yangmengta1979 areviewoncomputationmethodsforbayesianstatespacemodelwithcasestudies
AT yangmengta1979 reviewoncomputationmethodsforbayesianstatespacemodelwithcasestudies
_version_ 1716821017786056704