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Research on the phase characteristics and driving mechanism of Chinese business cycle fluctuation--Empirical analysis based on MS-TVTP model
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作者 Zhang Tongbin Gao Tiemei 《China Finance and Economic Review》 2016年第2期93-112,共20页
Based on the Keynesian IS curve and MS-TVTP model,this paper studies the phase operating characteristics and driving mechanism of Chinese business growth cycle fluctuation by specifying output gap series through coinc... Based on the Keynesian IS curve and MS-TVTP model,this paper studies the phase operating characteristics and driving mechanism of Chinese business growth cycle fluctuation by specifying output gap series through coincident composite index and estimating expectation variable through state space model.The results are that the influences of output gap expectation on business growth cycle are positive and the effects of real interest rate are negative.Both of them exert asymmetric features in different regimes.The estimation results of smoothed probability and transition probability show that the financial and investment composite indexes are the significant driving factors of business growth cycle switch among different regimes.Compared to promoting economic growth,the monetary policy plays a more effective role in decelerating the growth speed.Although the speed of investment’s influence during the economic downturn phase is rapid,the lag of its effects is lengthened due to the investment cycle and capital formation.Releasing reform dividend through stabilizing expectation and reducing the fluctuation of business cycle by employing the macro prudent government are important ways to maintain the steady growth of Chinese economy. 展开更多
关键词 growth cycle output gap driving effect MS-TVTP model
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Approximate Solutions of Nonlinear Fractional Kolmogorov-Petrovskii-Piskunov Equations Using an Enhanced Algorithm of the Generalized Two-Dimensional Differential Transform Method
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作者 宋丽哪 王维国 《Communications in Theoretical Physics》 SCIE CAS CSCD 2012年第8期182-188,共7页
By constructing the iterative formula with a so-called convergence-control parameter, the generalized two-dimensional differential transform method is improved. With the enhanced technique, the nonlinear fractional Ko... By constructing the iterative formula with a so-called convergence-control parameter, the generalized two-dimensional differential transform method is improved. With the enhanced technique, the nonlinear fractional Kolmogorov-Petrovskii-Piskunov equations are dealt analytically and approximate solutions are derived. The results show that the employed approach is a promising tool for solving many nonlinear fractional partial differential equations. The algorithm described in this work is expected to be employed to solve more problems in fractional calculus. 展开更多
关键词 differential transform method fractional differential equation approximate solution
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