Dissertations / Theses on the topic 'ARMA-GARCH Model'
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Huang, Xiaoyan. "Predicting Short-Term Exchange Rates with a Hybrid PPP/UIP Model." Scholarship @ Claremont, 2013. http://scholarship.claremont.edu/scripps_theses/236.
Full textQu, Jing. "Market and Credit Risk Models and Management Report." Digital WPI, 2012. https://digitalcommons.wpi.edu/etd-theses/649.
Full textShimizu, Kenichi. "Bootstrapping stationary ARMA-GARCH models." Wiesbaden Vieweg + Teubner, 2009. http://d-nb.info/996781153/04.
Full textWallin, Edvin, and Timothy Chapman. "A heteroscedastic volatility model with Fama and French risk factors for portfolio returns in Japan." Thesis, Stockholms universitet, Statistiska institutionen, 2021. http://urn.kb.se/resolve?urn=urn:nbn:se:su:diva-194779.
Full textSze, Mei Ki. "Mixed portmanteau test for ARMA-GARCH models /." View abstract or full-text, 2009. http://library.ust.hk/cgi/db/thesis.pl?MATH%202009%20SZE.
Full textMori, Renato Seiti. "Mensuração de risco de mercado com modelo Arma-Garch e distribuição T assimétrica." reponame:Repositório Institucional do FGV, 2017. http://hdl.handle.net/10438/18818.
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A proposta do estudo é aplicar ao Ibovespa, modelo paramétrico de VaR de 1 dia, com distribuição dos retornos dinâmica, que procura apreciar características empíricas comumente apresentadas por séries financeiras, como clusters de volatilidade e leptocurtose. O processo de retornos é modelado como um ARMA com erros GARCH que seguem distribuição t assimétrica. A metodologia foi comparada com o RiskMetrics e com modelos ARMA-GARCH com distribuição dos erros normal e t. Os modelos foram estimados diariamente usando uma janela móvel de 1008 dias. Foi verificado pelos backtests de Christoffersen e de Diebold, Gunther e Tay que dentre os modelos testados, o ARMA(2,2)- GARCH(2,1) com distribuição t assimétrica apresentou os melhores resultados.
The proposal of the study is to apply to Ibovespa a 1 day VaR parametric model, with dynamic distribution of returns, that aims to address empirical features usually seen in financial series, such as volatility clustering and leptocurtosis. The returns process is modeled as an ARMA with GARCH residuals that follow a skewed t distribution. The methodology was compared to RiskMetrics and to ARMA-GARCH with normal and t distributed residuals. The models were estimated every daily period using a window of 1008 days. By the backtests of Christoffersen and Diebold, Gunther and Tay, among the tested models, the ARMA(2,2)-GARCH(2,1) with skewed t distribution has given the best results.
Ebert, Michael. "Preisprognosen an europäischen Spotmärkten für Elektrizität." [S.l. : s.n.], 2005. http://www.bsz-bw.de/cgi-bin/xvms.cgi?SWB12103664.
Full textOliver, Muncharaz Javier. "MODELIZACIÓN DE LA VOLATILIDAD CONDICIONAL EN ÍNDICES BURSÁTILES : COMPARATIVA MODELO EGARCH VERSUS RED NEURONAL BACKPROPAGATION." Doctoral thesis, Editorial Universitat Politècnica de València, 2014. http://hdl.handle.net/10251/35803.
Full textOliver Muncharaz, J. (2014). MODELIZACIÓN DE LA VOLATILIDAD CONDICIONAL EN ÍNDICES BURSÁTILES : COMPARATIVA MODELO EGARCH VERSUS RED NEURONAL BACKPROPAGATION [Tesis doctoral]. Editorial Universitat Politècnica de València. https://doi.org/10.4995/Thesis/10251/35803
Alfresco
Strohe, Hans Gerhard. "Time series analysis : textbook for students of economics and business administration ; [part 2]." Universität Potsdam, 2004. http://stat.wiso.uni-potsdam.de/documents/zeitr/Time_Series_Analysis_Script2.pdf.
Full texthua, wu ching, and 吳晴華. "Analysis of RMB’s Exchange Rate Floating:Application of ARMA-GARCH Model." Thesis, 2007. http://ndltd.ncl.edu.tw/handle/02867589526989931301.
Full text清雲科技大學
經營管理研究所
95
Mainland China keep reducing the currency under the standard value since its economical development intermediate stage. Because China is the export country under the weak monetary policy, the exporting product price is more competitive which is similar to the export oriented policy. Due to the advantage of Mainland China export trade continues to grow, Driving Taiwan’s the hot money goes to China .The favorable balance of trade keep increasing, however Taiwan and the mainland mutually dependent highly. No matter Taiwanese businessman, who is trading with mainland China in Taiwan, or directly trading in the mainland, the Renminbi exchange rate will impact on their business. Therefore grasping the change of the Renminbi exchange rate becomes urgent. This paper discusses exchange rate statistical characteristics and its econometrics by reading the Renminbi exchange rate path and using the ARMA-GARCH to establish exchange rate model. We discovered the Renminbi exchange rate presents continues small revaluation. Further we can forecast the trend of the Renminbi exchange rate and the undulation in the short term. Renminbi exchange rate by using ones differencing estimated parameters is significant。Using estimated models to simulate the tendency of the characteristics of the Renminbi sequence, and all there models present good export forecast performance.
TSUN, LIU MING, and 劉銘村. "On Estimation of Fractionally Integrated ARMA-GARCH Models." Thesis, 2001. http://ndltd.ncl.edu.tw/handle/86711588598236782787.
Full textChiu, Yi-ting, and 邱怡婷. "Empirical Study on TAIEX Programming Trading Strategies under ARMA-GARCH Models." Thesis, 2012. http://ndltd.ncl.edu.tw/handle/75298990257475379810.
Full text國立高雄第一科技大學
風險管理與保險研究所
100
Using the five mines TAIEX intra-day high frequency data and closing price from 2001 to 2011, this paper empirically tests the trading strategies according to the moving average approach. This paper applies three variation GARCH-type volatility models: GARCH, GJR and EGARCH models with normal and Student’ t distributions to forecast TAIEX prices. Based on the moving average of the forecast prices, this paper constructs the relevant trading strategies and empirically tests their performance for investors’ reference. From the empirical results, this paper demonstrates that the moving average trading strategies according to GARCH-normal model provides a better performance.
Hsieh, Ming-Hsuan, and 謝明軒. "A Bayesian Analysis of ARMA-GARCH Models Using the Reversible Jump MCMC Approach." Thesis, 2009. http://ndltd.ncl.edu.tw/handle/98189601608348619086.
Full text中原大學
應用數學研究所
97
Time series analysis has a good many applications on all kinds of fields. Especially,GARCH models have been a tool to explain the leptokurtosis and the volatility clusteringphenomenon commonly seen in financial data. In the literature, Harvey and Shephard (1993) and Harvey (1994) used the quasi-maximum likelihood to estimate the parameters of GARCH models. So (1997) and Shephard (1994) applied the EM algorithm. Shephard (1993), Jacquier (1994), Pitt (1997), Pitt and Shephard (1999), Kim (1998) and So (1998) employed the Bayesian approaches. Some information criterion are the traditional ways to check the model fitting problems, such as AIC, BIC, Consistent AIC, Consistent AIC with Fisher information. On the other hand, Green (1995) provided the reversible jump Markoc Chain Monte Carlo (RJMCMC) method that viewed the model as an other parameter,and updated all parameters, including models themselves in different dimension. We continue the works of Hsu (2005), Chen (2006), and Hsu (2007), and extend the study to the ARMA-GARCH models. Simulation studies show that our method successfully estimate the parameters of ARMA parts. Although we only consider 11 targeted models in simulation studies, our method can accurately identify the correct model from possibly infinitely many models. Finally, this method is applied to the Texas oil data (2000-2009).
"Finite Gaussian mixture and finite mixture-of-expert ARMA-GARCH models for stock price prediction." 2003. http://library.cuhk.edu.hk/record=b5891578.
Full textThesis (M.Phil.)--Chinese University of Hong Kong, 2003.
Includes bibliographical references (leaves 76-80).
Abstracts in English and Chinese.
Abstract --- p.i
Acknowledgment --- p.iii
Chapter 1 --- Introduction --- p.1
Chapter 1.1 --- Background --- p.2
Chapter 1.1.1 --- Linear Time Series --- p.2
Chapter 1.1.2 --- Mixture Models --- p.3
Chapter 1.1.3 --- EM algorithm --- p.6
Chapter 1.1.4 --- Model Selection --- p.6
Chapter 1.2 --- Main Objectives --- p.7
Chapter 1.3 --- Outline of this thesis --- p.7
Chapter 2 --- Finite Gaussian Mixture ARMA-GARCH Model --- p.9
Chapter 2.1 --- Introduction --- p.9
Chapter 2.1.1 --- "AR, MA, and ARMA" --- p.10
Chapter 2.1.2 --- Stationarity --- p.11
Chapter 2.1.3 --- ARCH and GARCH --- p.12
Chapter 2.1.4 --- Gaussian mixture --- p.13
Chapter 2.1.5 --- EM and GEM algorithms --- p.14
Chapter 2.2 --- Finite Gaussian Mixture ARMA-GARCH Model --- p.16
Chapter 2.3 --- Estimation of Gaussian mixture ARMA-GARCH model --- p.17
Chapter 2.3.1 --- Autocorrelation and Stationarity --- p.20
Chapter 2.3.2 --- Model Selection --- p.24
Chapter 2.4 --- Experiments: First Step Prediction --- p.26
Chapter 2.5 --- Chapter Summary --- p.28
Chapter 2.6 --- Notations and Terminologies --- p.30
Chapter 2.6.1 --- White Noise Time Series --- p.30
Chapter 2.6.2 --- Lag Operator --- p.30
Chapter 2.6.3 --- Covariance Stationarity --- p.31
Chapter 2.6.4 --- Wold's Theorem --- p.31
Chapter 2.6.5 --- Multivariate Gaussian Density function --- p.32
Chapter 3 --- Finite Mixture-of-Expert ARMA-GARCH Model --- p.33
Chapter 3.1 --- Introduction --- p.33
Chapter 3.1.1 --- Mixture-of-Expert --- p.34
Chapter 3.1.2 --- Alternative Mixture-of-Expert --- p.35
Chapter 3.2 --- ARMA-GARCH Finite Mixture-of-Expert Model --- p.36
Chapter 3.3 --- Estimation of Mixture-of-Expert ARMA-GARCH Model --- p.37
Chapter 3.3.1 --- Model Selection --- p.38
Chapter 3.4 --- Experiments: First Step Prediction --- p.41
Chapter 3.5 --- Second Step and Third Step Prediction --- p.44
Chapter 3.5.1 --- Calculating Second Step Prediction --- p.44
Chapter 3.5.2 --- Calculating Third Step Prediction --- p.45
Chapter 3.5.3 --- Experiments: Second Step and Third Step Prediction . --- p.46
Chapter 3.6 --- Comparison with Other Models --- p.50
Chapter 3.7 --- Chapter Summary --- p.57
Chapter 4 --- Stable Estimation Algorithms --- p.58
Chapter 4.1 --- Stable AR(1) estimation algorithm --- p.59
Chapter 4.2 --- Stable AR(2) Estimation Algorithm --- p.60
Chapter 4.2.1 --- Real p1 and p2 --- p.61
Chapter 4.2.2 --- Complex p1 and p2 --- p.61
Chapter 4.2.3 --- Experiments for AR(2) --- p.63
Chapter 4.3 --- Experiment with Real Data --- p.64
Chapter 4.4 --- Chapter Summary --- p.65
Chapter 5 --- Conclusion --- p.66
Chapter 5.1 --- Further Research --- p.69
Chapter A --- Equation Derivation --- p.70
Chapter A.1 --- First Derivatives for Gaussian Mixture ARMA-GARCH Esti- mation --- p.70
Chapter A.2 --- First Derivatives for Mixture-of-Expert ARMA-GARCH Esti- mation --- p.71
Chapter A.3 --- First Derivatives for BYY Harmony Function --- p.72
Chapter A.4 --- First Derivatives for stable estimation algorithms --- p.73
Chapter A.4.1 --- AR(1) --- p.74
Chapter A.4.2 --- AR(2) --- p.74
Bibliography --- p.80
Jánský, Ivo. "Value-at-risk forecasting with the ARMA-GARCH family of models during the recent financial crisis." Master's thesis, 2011. http://www.nusl.cz/ntk/nusl-297428.
Full textHuang, Xinxin. "Analyzing value at risk and expected shortfall methods: the use of parametric, non-parametric, and semi-parametric models." 2014. http://hdl.handle.net/1993/23875.
Full textOctober 2014
Afonso, Anabela. "Análise da volatilidade do índice PSI-20." Master's thesis, 2002. http://hdl.handle.net/10174/1151.
Full textDrobuliak, Matúš. "Pojistně-matematické a expoziční modely pro riziko krupobití." Master's thesis, 2019. http://www.nusl.cz/ntk/nusl-404286.
Full text