|
[1]馮科, 李昕昕. (2014). 我國商品期貨價格指數與宏觀經濟指標關係的實證研究. 經濟與管理, 236(1):52-56. [2]李敬輝, 範志勇. (2005). 利率調整和通貨膨脹預期對大宗商品價格波動的影響——基於中國市場糧價和通貨膨脹關係的經驗研究. 經濟研究, (6):61-68. [3]梁強, 范英, 魏一鳴. (2005). 基於小波分析的石油價格長期趨勢預測方法及其實證研究. 中國管理科學, 13(1):30-36. [4]劉漢, 劉金全. (2011). 中國宏觀經濟總量的即時預報與短期預測——基於混頻資料預測模型的實證研究. 經濟研究, (3):4-17. [5]劉明, 馬冠群. (2014). 中國農產品期貨市場通貨膨脹預期成分分解——基於修正F-F模型與Hamilton方法. 陝西師範大學學報(哲學社會科學版), (3):5-15. [6]劉平. (2012). 大宗商品價格波動對通貨膨脹影響的實證研究[J]. 統計與決策, (8):164-167. [7]宋國青. (2002). 利率、通貨膨脹預期與儲蓄傾向——從兩次高通脹期間的儲蓄傾向看預期的作用. 經濟研究(7):5-12. [8]宋宜美, 奚振斐, 宋國鄉. (2002). 股票市場分佈特性的小波方法研究. 西安電子科技大學學報(自然科學版), 29(6):826-829. [9]譚屹然, 石柱鮮, 趙紅強. (2010). 小波分析模型在經濟領域中的應用. 工業技術經濟, 29(12):114-118. [10]王哲, 王春峰, 顧培亮. (1999). 小波分析在股市資料分析中的應用. 系統工程學報, 14(3):286-289. [11]危慧惠, 李昕賀. (2013). 商品期貨價格指數能有效預測通貨膨脹嗎——基於NHCI的實證研究. 宏觀經濟研究, (10):32-39. [12]危慧惠. (2015). 貨幣政策傳導微觀機理研究:基於商品期貨交易價格的實證. 宏觀經濟研究, (4):71-79. [13]徐梅, 張世英. (2005). 基於小波分析的金融波動分析. 系統工程理論與實踐, 25(2):1-9. [14]張樂. (2006). 通貨膨脹、存貨和大商品真實價格的關係, 北京大學碩士論文. [15]張橋雲, 杜世光. (2006). 再論中國貨幣乘數變動規律及其影響因素——基於小波分析方法的研究. 征信, 24(4):54-58. [16]張樹忠, 李天忠, 丁濤. (2006). 農產品期貨價格指數與CPI關係的實證研究. 金融研究, 11:103-115. [17]鄭挺國, 王霞. (2013). 中國經濟週期的混頻資料測度及即時分析. 經濟研究, (6):58-70. [18]鄭尊信, 徐曉光. (2013). 基於庫存視角的貨幣政策與商品價格動態演變——來自上海期貨市場的實證檢驗. 經濟研究, (3):70-82. [19]鄒昆侖, 張欣. (2011). 我國金屬商品期貨價格指數與PPI關係探析. 上海金融, (10):75-78. [20]Aguiar‐Conraria, L., Soares, M. J. (2014). The continuous wavelet transform: moving beyond uni‐and bivariate analysis. Journal of Economic Surveys, 28(2): 344-375. [21]Andreou, E., Ghysels, E., Kourtellos, A. (2010). Regression models with mixed sampling frequencies. Journal of Econometrics, 158(2): 246-261. [22]Angell, W. D. (1987). A commodity price guide to monetary aggregate targeting. Lehrman Institute, New York City, 10 December. [23]Awokuse, T. O., Yang, J. (2002). The informational role of commodity prices in formulating monetary policy: a reexamination. Economics Letters, 79(2):219-224. [24]Barsky, R., Kilian, L. (2000). A Monetary explanation of the great stagflation of the 1970s. Working Papers. [25]Barsky, R. B., Kilian, L (2004). Oil and the macroeconomy since the 1970s. Journal of Economic Perspectives, 18(4):115-134. [26]Becker, R., Enders, W., Lee, J. (2006). A stationarity test in the presence of an unknown number of smooth breaks. Journal of Time, 27(3):381–409. [27]Belke, A. H., Bordon, I. G., Hendricks, T. W. (2014). Monetary policy, global liquidity and commodity price dynamics. North American Journal of Economics & Finance, 28(971):1-16. [28]Bessler, D. A. (1984). Relative Prices and Money: A vector autoregression on Brazilian data. American Journal of Agricultural Economics, 66(1):25-30. [29]Blomberg, S. B., Harris, E. S. (1995). The commodity-consumer price connection: fact or fable? Economic Policy Review, (10):21-38. [30]Bloomfield, D. S., McAteer, R. T. J., Lites, B. W., Judge, P, G., Mathioudakis, M., Keenan, F. P. (2004). Wavelet phase coherence analysis: application to a quiet-sun magnetic element. The Astrophysical Journal, 617(1): 623-632. [31]Browne, F., Cronin, D. (2010). Commodity prices, money and inflation. Journal of Economics & Business, 62(4):331-345. [32]Boughton, J. M., Branson, W. H. (1988). Commodity prices as a leading indicator of inflation. NBER Working Papers. [33]Camacho, M., Perez‐Quiros, G. (2010). Introducing the euro‐sting: short‐term indicator of euro area growth. Journal of Applied Econometrics, 25(4): 663-694. [34]Chen, H., Chow, K., Tillmann, P. (2017). The effectiveness of monetary policy in China: Evidence from a Qual VAR. China Economic Review, 43: 216-231. [35]Chen, Y., Turnovsky, S. J., Zivot, E. (2014). Forecasting inflation using commodity price aggregates. Journal of Econometrics, 183(1): 117-134. [36]Chinn, M. D., Coibion, O. (2014). The predictive content of commodity futures. Journal of Futures Markets, 34(7): 607-636. [37]Ciner, C. (2011). Commodity prices and inflation: testing in the frequency domain. Research in International Business & Finance, 25(3):229-237. [38]Clements, M. P., Galvão, A. B. (2008). Macroeconomic forecasting with mixed-frequency data: Forecasting output growth in the United States. Journal of Business & Economic Statistics, 26(4): 546-554. [39]Clements, M. P., Galvão, A. B., Kim, J. H. (2008). Quantile forecasts of daily exchange rate returns from forecasts of realized volatility. Journal of Empirical Finance, 15(4): 729-750. [40]Clements, M. P., Galvão, A. B. (2009). Forecasting US output growth using leading indicators: an appraisal using MIDAS models. Journal of Applied Econometrics, 24(7): 1187-1206. [41]Cody, B. J., Mills, L. O. (1991). The role of commodity prices in formulating monetary policy. Review of Economics & Statistics, 73(2):358-365. [42]Delle Chiaie, S., Ferrara, L., Giannone, D. (2017). Common factors of commodity prices. European Central Bank Working Paper Series No 2112 . [43]Dickey, D. A., Fuller, W. A. (1979). Distribution of the estimators for autoregressive time series with a unit root. Journal of the American Statistical Association, 74(366):427-431. [44]Enders, W., Lee, J. (2012). A unit root test using a fourier series to approximate smooth breaks. Oxford Bulletin of Economics & Statistics, 74(4):574–599. [45]Ghysels, E., Sinko, A., Valkanov, R. (2007). MIDAS regressions: further results and new directions. Econometric Reviews, 26(1):53-90. [46]Frankel, J. A. (1984). Commodity prices and money: lessons from international finance. American Journal of Agricultural Economics, 66(5):560-566. [47]Furlong, F. T. (1989). Commodity prices as a guide for monetary policy. Economic Review-Federal Reserve Bank of San Francisco, 1: 21-38. [48]Gallant, A. R. (1981). On the bias in flexible functional forms and an essentially unbiased form: The fourier flexible form. Journal of Econometrics, 15(2):211-245. [49]Galvão, A. B. (2010). The role of high frequency data and regime changes in predicting economic activity with financial variable. Working paper. [50]Garner, C. A. (1989). Commodity prices: policy target or information variable?: note. Journal of Money Credit & Banking, 21(4):508-514. [51]Garratt, A., Petrella, I. (2019). Commodity prices and inflation risk. Economic Modelling and Forecasting Group. [52]Ghysels, E., Santa-Clara, P., Valkanov, R. (2004). The MIDAS touch: mixed data sampling regressions. Cirano Working Papers, 5(1):512-517. [53]Ghysels, E., Wright, J. H. (2009). Forecasting professional forecasters. Journal of Business & Economic Statistics, 27(4): 504-516. [54]Ghysels, E., Sinko, A., Valkanov, R. (2007). MIDAS regressions: further results and new directions. Econometric Reviews, 26(1): 53-90. [55]Ghysels, E., Valkanov, R. (2012). Forecasting volatility with MIDAS. Handbook of volatility models and their applications: 383-401. [56]Gospodinov, N., Ng, S. (2013). Commodity prices, convenience yields, and inflation. Review of Economics and Statistics, 95(1): 206-219. [57]Gospodinov, N. (2016). The role of commodity prices in forecasting US core inflation. Federal Reserve Bank of Atlanta Working Paper 2016-5, [58]Grinsted, A., Moore, J. C., Jevrejeva, S. (2004). Application of the cross wavelet transform and wavelet coherence to geophysical time series. Nonlinear Processes in Geophysics, 11(5/6): 561-566. [59]Grossmann, A., Morlet, J. (1984). Decomposition of Hardy functions into square integrable wavelets of constant shape. SIAM Journal on Mathematical Analysis, 15(4): 723-736. [60]Guérin, G., Mercier, N., Adamiec, G. (2011). Dose-rate conversion factors: update. Ancient TL, 29(1): 5-8. [61]Hamori, S. (2007). The information role of commodity prices in formulating monetary policy: some evidence from Japan. Economics Bulletin, 5(13):1-7. [62]Hiang Liow, K. (2012). Co‐movements and correlations across Asian securitized real estate and stock markets. Real Estate Economics, 40(1): 97-129. [63]Horrigan, B. R. (1986). Monetary indicators, commodity prices, and inflation. [64]Hua, P. (1998). On Primary Commodity Prices : The Impact of Macroeconomic/Monetary Shocks. Journal of Policy Modeling, 20(6):767-790. [65]Hudgins, L., Friehe, C. A., Mayer, M. E. (1993). Wavelet transforms and atmopsheric turbulence. Physical Review Letters, 71(20): 3279. [66]Kwiatkowski, D., Phillips, P. C. B., Schmidt, P., Shin, Y. (1990). Testing the null hypothesis of stationarity against the alternative of a unit root: How sure are we that economic time series have a unit root?. Journal of Econometrics, 54(1-3):159-178. [67]Kyrtsou, C., Labys, W. C. (2006). Evidence for chaotic dependence between US inflation and commodity prices. Journal of Macroeconomics, 28(1):256-266. [68]Labys, W. C. (2000). Can world market volatility upset the US economy? Prepared for the forty-eighth lecture in the Alex G. McKenna Economic Education Series,St.Vincent College, January 26. [69]Leybourne, S., Newbold, P., Vougas, D. (2010). Unit roots and smooth transitions. Journal of Time series Analysis, 19(1):83-97. [70]Loh, L. (2013). Co-movement of Asia-Pacific with European and US stock market returns: A cross-time-frequency analysis. Research in International Business and Finance, 29: 1-13. [71]Mahadevan, R., Suardi, S. (2013). An examination of linear and nonlinear causal relationships between commodity prices and U.S. inflation. Economic Inquiry, 51(4):1932-1947. [72]Marquis, M. H., Cunningham, S. R. (1990). Is there a role for commodity prices in the design of monetary policy? some empirical evidence. Southern Economic Journal, 57(2):394-412. [73]Olivera, J. H. G. (1970). On passive money. Journal of Political Economy, 78(4):805-814. [74]Perron, P. (1989). The great crash, the oil price shock, and the unit root hypothesis. Econometrica, 57(6):1361-1401. [75]Phillips, P. C., Perron, P. (1988). Testing for a unit root in time series regression. Biometrika, 75(2):335-346. [76]Phillips, P. C., Wu, Y., Yu, J. (2011). Explosive behavior in the 1990s nasdaq: when did exuberance escalate asset values ?.International Economic Review, 52(1): 201-226. [77]Phillips, P. C., Yu, J. (2011). Dating the timeline of financial bubbles during the subprime crisis. Quantitative Economics, 2(3): 455-491. [78]Phillips, P., Shi, S., Yu, J. (2011). Testing for multiple bubbles. Social Science Electronic Publishing, 52. [79]Phillips, P. C., Shi, S., Yu, J. (2015). Testing for multiple bubbles: historical episodes of exuberance and collapse in the S&P 500. International Economic Review, 56(4): 1043-1078. [80]Roueff, F., Von Sachs, R. (2011). Locally stationary long memory estimation. Stochastic Processes and their Applications, 121(4): 813-844. [81]Saleuddin, R., Coffman, D. M. (2018). Can inflation expectations be measured using commodity futures prices?. Structural Change and Economic Dynamics, 45: 37-48. [82]Sims, C. A. (1992). Interpreting the macroeconomic time series facts: The effects of monetary policy. European Economic Review, 36(5): 975-1000. [83]Sinkó, B., Garrigues, T. M., Balogh, G. T., Nagy, Z. K., Tsinman, O., Avdeef, A., Takács-Novák, K. (2012). Skin–PAMPA: A new method for fast prediction of skin penetration. European Journal of Pharmaceutical Sciences, 45(5): 698-707. [84]Stock, J. H., Watson, M. W. (2003). How did leading indicator forecasts perform during the 2001 recession?. FRB Richmond Economic Quarterly, 89(3): 71-90. [85]Timmermann, A. (2006). Forecast combinations. Handbook of economic forecasting, 1: 135-196. [86]Tiwari, A. K., Mutascu, M., Andries, A. M. (2013). Decomposing time-frequency relationship between producer price and consumer price indices in Romania through wavelet analysis. Economic Modelling, 31: 151-159. [87]Torrence, C., Compo, G. P. (1998). A practical guide to wavelet analysis. Bulletin of the American Meteorological Society, 79(1): 61-78. [88]Torrence, C., Webster, P. J. (1999). Interdecadal changes in the ENSO–monsoon system. Journal of Climate, 12(8): 2679-2690. [89]Wei, Y. (2015). The informational role of commodity prices in formulating monetary policy: a reexamination under the frequency domain. Empirical Economics, 49(2): 537-549. [90]Whitt, J. A. (1988). Commodity prices and monetary policy (No. 88-8). Federal Reserve Bank of Atlanta. [91]Zhou, J. (2010). Comovement of international real estate securities returns: a wavelet analysis. Journal of Property Research, 27(4): 357-373. [92]Grossmann, A. and Morlet, J. (1984) Decomposition of Hardy functions into square integrable wavelets of constant shape. SIAM Journal on Mathematical Analysis, 15, 723-736.
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