§ 瀏覽學位論文書目資料
  
系統識別號 U0002-1408201716020900
DOI 10.6846/TKU.2017.00471
論文名稱(中文) 臺灣指數期貨與現貨的避險績效之研究:門檻共整合的應用
論文名稱(英文) A Study of the Hedging Effectiveness of Taiwan Index Futures and Spot: An Application of Threshold Cointegration
第三語言論文名稱
校院名稱 淡江大學
系所名稱(中文) 管理科學學系碩士班
系所名稱(英文) Master's Program, Department of Management Sciences
外國學位學校名稱
外國學位學院名稱
外國學位研究所名稱
學年度 105
學期 2
出版年 106
研究生(中文) 林筱寧
研究生(英文) Xiao-Ning Lin
學號 604620111
學位類別 碩士
語言別 繁體中文
第二語言別
口試日期 2017-06-16
論文頁數 46頁
口試委員 指導教授 - 莊忠柱
共同指導教授 - 李達期
委員 - 林忠機
委員 - 陳怡妃
關鍵字(中) 期貨
套利交易理論
誤差修正模型
門檻誤差修正模型
避險績效
DCC-GARCH模型
關鍵字(英) futures
arbitrage theory
error correction model
threshold error correction model
hedge effectiveness
第三語言關鍵字
學科別分類
中文摘要
避險是投資活動中相當重要的項目之一。當市場存在套利交易理論時,則須考慮套利交易對避險的影響,因而須利用具有門檻的誤差修正模型,探討避險組合的避險績效。本研究以2001年1月2日至2016年9月30日的臺灣加權股價指數現貨每日收盤價及臺灣加權股價指數期貨的最靠近13:30交易價格為研究樣本,利用移動視窗法(Rolling-Window)探討樣本外的動態避險績效,針對普通最小平方法(OLS)、向量誤差修正模型(VECM)及門檻向量誤差修正模型(TVECM)的DCC-GARCH模型來做比較。本研究發現OLS的避險績效顯著優於VECM-DCC-GARCH及TVECM-DCC-GARCH模型。此外,VECM-DCC-GARCH與TVECM-DCC-GARCH模型的避險績效則沒有顯著差異,此或許隱含套利交易理論不存在於台灣的指數現貨與期貨市場,因此有門檻的模型反而績效較差。本研究的研究發現可做為投資人的參考。
英文摘要
Hedging is playing an important role in investment. When arbitrage theory exists, it needs to consider the effect of arbitrage on hedging. So the error correction model with thresholds should be used to investigate hedging effectiveness of hedging portfolio. This study examined Taiwan index spot daily close price and Taiwan index futures transaction price that is occurred close to 13:30 from January 2, 2001 to September 30, 2016. The rolling-window method is used to investigate dynamic out-of-sample hedging effectiveness of OLS, VECM-DCC-GARCH and TVECM-DCC-GARCH model. The results show that hedging effectiveness of OLS model is significantly better than that of VECM-DCC-GARCH and TVECM-DCC-GARCH models. Furthermore, there is no significant difference in hedging effectiveness of VECM-DCC-GARCH and TVECM-DCC-GARCH model, which implying arbitrage theory does not exist in Taiwan index spot and index futures market. These findings in this study can be used as a reference for investors.
第三語言摘要
論文目次
中文摘要	I
英文摘要	II
目錄 III
表目錄 V
圖目錄 VI
第一章	緒論 1
1.1 研究背景與動機 1
1.2 研究目的 7
1.3 研究範圍與限制 8
1.4 研究架構與流程 8
第二章	資料與方法 11
2.1 樣本資料與來源 11
2.2 實證模型 11
2.3 避險比率 21
2.4 避險績效 22
第三章	臺灣指數期貨與現貨的實證避險績效的結果 24
3.1 基本敘述統計量分析 24
3.2 單根檢定 27
3.3 共整合檢定 28
3.4 門檻共整合檢定 29
3.5 實證模型的參數估計 30
3.6 臺灣指數期貨與現貨的避險績效分析 32
第四章	結論與建議 35
4.1 結論 35
4.2 建議 36
參考文獻	38

表目錄
表3-1 日報酬基本敘述統計量分析 26
表3-2 單根檢定 27
表3-3 JOHANSEN共整合檢定(跡檢定) 28
表3-4 JOHANSEN共整合檢定(最大特徵根檢定) 29
表3-5 門檻共整合檢定 29
表3-6 VECM-DCC-GARCH模型的參數估計 31
表3-7 TVECM-DCC-GARCH模型的參數估計(全部樣本) 32
表3-8 避險比率與避險績效比較 34
表3-9 避險績效的比較 34
 
圖目錄
圖1-1 研究流程 10
圖3-1 臺指現貨與期貨價格走勢圖 24
圖3-2 臺指現貨與期貨報酬走勢圖 25
圖3-3 移動視窗架構示意圖 30
參考文獻
1. Andrews, D. W. (1993). Tests for parameter instability and structural change with unknown change point. Econometrica: Journal of the Econometric Society, 821-856.
2. Baillie, R. T., and Myers, R. J. (1991). Bivariate GARCH estimation of the optimal commodity futures hedge. Journal of Applied Econometrics, 6(2), 109-124.
3. Balke, N. S., and Fomby, T. B. (1997). Threshold cointegration. International Economic Review, 38(3), 627-645.
4. Basher, S. A., and Sadorsky, P. (2016). Hedging emerging market stock prices with oil, gold, VIX, and bonds: A comparison between DCC, ADCC and GO-GARCH. Energy Economics, 54, 235-247.
5. Benet, B. A. (1992). Hedge period length and Ex-ante futures hedging effectiveness: The case of foreign-exchange risk cross hedges. Journal of Futures Markets, 12(2), 163-175.
6. Bhaduri, S. N., and Sethu Durai, S. R. (2008). Optimal hedge ratio and hedging effectiveness of stock index futures: Evidence from India. Macroeconomics and Finance in Emerging Market Economies, 1(1), 121-134.
7. Bollerslev, T. (1986). Generalized autoregressive conditional heteroskedasticity. Journal of Econometrics, 31(3), 307-327.
8. Bollerslev, T., Engle, R. F., and Wooldridge, J. M. (1988). A capital asset pricing model with time-varying covariances. Journal of Political Economy, 116-131.
9. Byström, H. N. (2003). The hedging performance of electricity futures on the Nordic power exchange. Applied Economics, 35(1), 1-11.
10. Caner, M., and Hansen, B. E. (2001). Threshold autoregression with a unit root. Econometrica, 69(6), 1555-1596.
11. Chan, K. S. (1993). Consistency and limiting distribution of the least squares estimator of a threshold autoregressive model. Annals of Statistics, 21(1), 520-533.
12. Chang, C. L., McAleer, M., and Tansuchat, R. (2011). Crude oil hedging strategies using dynamic multivariate GARCH. Energy Economics, 33(5), 912-923.
13. Chen, L. H., Finney, M., and Lai, K. S. (2005). A threshold cointegration analysis of asymmetric price transmission from crude oil to gasoline prices. Economics Letters, 89(2), 233-239.
14. Chung, H., Ho, T. W., and Wei, L. J. (2005). The dynamic relationship between the prices of ADRs and their underlying stocks: Evidence from the threshold vector error correction model. Applied Economics, 37(20), 2387-2394.
15. Cifarelli, G., and Paladino, G. (2015). A dynamic model of hedging and speculation in the commodity futures markets. Journal of Financial Markets, 25, 1-15.
16. Clements, M. P., and Krolzig, H. M. (1998). A comparison of the forecast performance of Markov-switching and threshold autoregressive models of US GNP. Econometrics Journal, 1(1), 47-75.
17. Davies, R. B. (1987). Hypothesis testing when a nuisance parameter is present only under the alternatives. Biometrika, 33-43.
18. Ederington, L. H. (1979). The hedging performance of the new futures markets. The Journal of Finance, 34(1), 157-170.
19. Égert, B. (2015). Public debt, economic growth and nonlinear effects: Myth or reality?. Journal of Macroeconomics, 43, 226-238.
20. Eicker, F. (1967). Limit theorems for regressions with unequal and dependent errors. In LM Le Cam, J Neyman (eds.), Proceedings of the Fifth Berkeley Symposium on Mathematical Statistics and Probability, 1, (pp. 59-82). University of California Press, Berkeley.
21. Engle, R. (2002). Dynamic conditional correlation: A simple class of multivariate generalized autoregressive conditional heteroskedasticity models. Journal of Business and Economic Statistics, 20(3), 339-350.
22. Engle, R. F. (1982). Autoregressive conditional heteroscedasticity with estimates of the variance of United Kingdom inflation. Econometrica: Journal of the Econometric Society, 50(4), 987-1007.
23. Engle, R. F., and Granger, C. W. (1987). Co-integration and error correction: Representation, estimation, and testing. Econometrica: journal of the Econometric Society, 55(2), 251-276.
24. Fama, E. F. (1965). The behavior of stock-market prices. Journal of Business, 38(1), 34-105.
25. Fan, J. H., Akimov, A., and Roca, E. (2013). Dynamic hedge ratio estimations in the European Union Emissions offset credit market. Journal of Cleaner Production, 42, 254-262.
26. Floros, C., and Vougas, D. V. (2004). Hedge ratios in Greek stock index futures market. Applied Financial Economics, 14(15), 1125-1136.
27. Giuliodori, D., and Rodriguez, A. (2015). Analysis of the stainless steel market in the EU, China and US using co-integration and VECM. Resources Policy, 44, 12-24.
28. Granger, C. W. (1981). Some properties of time series data and their use in econometric model specification. Journal of Econometrics, 16(1), 121-130.
29. Greb, F., von Cramon-Taubadel, S., Krivobokova, T., and Munk, A. (2013). The estimation of threshold models in price transmission analysis. American Journal of Agricultural Economics, 95(4), 900-916.
30. Hansen, B. E., and Seo, B. (2002). Testing for two-regime threshold cointegration in vector error-correction models. Journal of Econometrics, 110(2), 293-318.
31. Holmes, P. (1995). Ex ante hedge ratios and the hedging effectiveness of the FTSE-100 stock index futures contract. Applied Economics Letters, 2(3), 56-59.
32. Hou, Y., and Li, S. (2016). Information transmission between US and China index futures markets: An asymmetric DCC GARCH approach. Economic Modelling, 52, 884-897.
33. Johansen, S. (1988). Statistical analysis of cointegration vectors. Journal of Economic Dynamics and Control, 12(2-3), 231-254.
34. Johansen, S., and Juselius, K. (1990). Maximum likelihood estimation and inference on cointegration—with applications to the demand for money. Oxford Bulletin of Economics and Statistics, 52(2), 169-210.
35. Johnson, L. L. (1960). The theory of hedging and speculation in commodity futures. Review of Economic Studies, 27(3), 139-151.
36. Jones, P. M., and Olson, E. (2013). The time-varying correlation between uncertainty, output, and inflation: Evidence from a DCC-GARCH model. Economics Letters, 118(1), 33-37.
37. Kasch, M., and Caporin, M. (2013). Volatility threshold dynamic conditional correlations: An international analysis. Journal of Financial Econometrics, 11 (4), 706-742.
38. Kavussanos, M. G., and Nomikos, N. K. (2000). Hedging in the freight futures market. Journal of Derivatives, 8(1), 41-58.
39. Kavussanos, M. G., Visvikis, I. D., and Menachof, D. (2004). The unbiasedness hypothesis in the freight forward market: Evidence from cointegration tests. Review of Derivatives Research, 7(3), 241-266.
40. Kim, J. H., and Ryoo, H. H. (2011). Common stocks as a hedge against inflation: Evidence from century-long US data. Economics Letters, 113(2), 168-171.
41. Kim, J. M., Jung, H., and Qin, L. (2016). Linear time-varying regression with a DCC-GARCH model for volatility. Applied Economics, 48(17), 1573-1582.
42. Li, M. Y. L. (2010). Dynamic hedge ratio for stock index futures: Application of threshold VECM. Applied Economics, 42(11), 1403-1417.
43. Lien, D., Tse, Y. K., and Tsui, A. K. (2002). Evaluating the hedging performance of the constant-correlation GARCH model. Applied Financial Economics, 12(11), 791-798.
44. Malliaris, A. G., and Urrutia, J. L. (1991). The impact of the lengths of estimation periods and hedging horizons on the effectiveness of a hedge: Evidence from foreign currency futures. Journal of Futures Markets, 11(3), 271-289.
45. Maysami, R. C., and Koh, T. S. (2000). A vector error correction model of the Singapore stock market. International Review of Economics and Finance, 9(1), 79-96.
46. Meyer, J. (2004). Measuring market integration in the presence of transaction costs– A threshold vector error correction approach. Agricultural Economics, 31(2‐3), 327-334.
47. Miffre, J. (2004). Conditional OLS minimum variance hedge ratios. Journal of Futures Markets, 24(10), 945-964.
48. Moosa, I. (2003). The sensitivity of the optimal hedge ratio to model specification. Finance Letters, 1(1), 15-20.
49. Nelson, C. R., and Plosser, C. R. (1982). Trends and random walks in macroeconmic time series: Some evidence and implications.  Journal of Monetary Economics, 10(2), 139-162.
50. Newbold, P., and Granger, C. W. (1974). Experience with forecasting univariate time series and the combination of forecasts. Journal of the Royal Statistical Society. Series A (General), 137(2), 131-165.
51. Pan, Z., Wang, Y., and Yang, L. (2014). Hedging crude oil using refined product: A regime switching asymmetric DCC approach. Energy Economics, 46, 472-484.
52. Park, H., and Lee, S. (2015). A study on nonlinear dynamic adjustment of spot prices of major crude oils. Environmental and Resource Economics Review, 24(4), 657-677.
53. Pedersen, R. S. (2016). Targeting estimation of CCC-GARCH models with infinite fourth moments. Econometric Theory, 32(02), 498-531.
54. Pradhan, R. P., and Bagchi, T. P. (2013). Effect of transportation infrastructure on economic growth in India: The VECM approach. Research in Transportation Economics, 38(1), 139-148.
55. Root, T. H., and Lien, D. (2003). Can modeling the natural gas futures market as a threshold cointegrated system improve hedging and forecasting performance?. International Review of Financial Analysis, 12(2), 117-133.
56. Serra, T., and Goodwin, B. K. (2003). Price transmission and asymmetric adjustment in the Spanish dairy sector. Applied Economics, 35(18), 1889-1899.
57. Syriopoulos, T., Makram, B., and Boubaker, A. (2015). Stock market volatility spillovers and portfolio hedging: BRICS and the financial crisis. International Review of Financial Analysis, 39, 7-18.
58. Tong, H., and Lim, K. (1980). Threshold autoregression, limit cycles and cyclical data. Journal of the Royal Statistical Society. Series B (Methodological), 42(3), 245-292.
59. Tsay, R. S. (1989). Testing and modeling threshold autoregressive processes. Journal of the American Statistical Association, 84(405),   231-240.
60. Tsay, R. S. (1998). Testing and modeling multivariate threshold models. Journal of the American Statistical Association, 93(443), 1188-1202.
61. Tsiboe, F., Dixon, B. L., and Wailes, E. J. (2016). Spatial dynamics and determinants of Liberian rice market integration. African Journal of Agricultural and Resource Economics Volume, 11(3), 183-196.
62. White, H. (1980). A heteroskedasticity-consistent covariance matrix estimator and a direct test for heteroskedasticity. Econometrica: Journal of the Econometric Society, 817-838.
63. Yang, W., and Allen, D. E. (2005). Multivariate GARCH hedge ratios and hedging effectiveness in Australian futures markets. Accounting and Finance, 45(2), 301-321.
64. Yin, L., and Liu, B. (2015). The hedging practice with Chinese energy futures. International Journal of Ecological Economics and Statistics™, 36(2), 39-46.
65. Yin-Wong, C., and Chinn, M. D. (1996). Deterministic, stochastic, and segmented trends in aggregate output: A cross-country analysis. Oxford Economic Papers, 48(1), 134-162.
66. Zuppiroli, M., and Revoredo-Giha, C. (2016). Hedging effectiveness of European wheat futures markets: An application of multivariate GARCH models. International Journal of Applied Management Science, 8(2), 132-148.
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