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Trigonometric series with piecewise mean value bounded variation coefficients 被引量:1
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作者 ZHOU SongPing FENG FenJun ZHANG LiJun 《Science China Mathematics》 SCIE 2013年第8期1661-1677,共17页
In the present paper,we generalize some classical results in convergence and integrability for trigonometric series with varying coefficients(may change signs),by introducing a new ultimate condition upon coefficient ... In the present paper,we generalize some classical results in convergence and integrability for trigonometric series with varying coefficients(may change signs),by introducing a new ultimate condition upon coefficient sequences.This is a comprehensive systematic work on the topic. 展开更多
关键词 trigonometric series piecewise mean value bounded variation CONVERGENCE INTEGRABILITY
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Trigonometric Series with a Generalized Monotonicity Condition 被引量:3
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作者 Lei FENG Vilmos TOTIK Song Ping ZHOU 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2014年第8期1289-1296,共8页
In this paper,we consider numerical and trigonometric series with a very general monotonicity condition.First,a fundamental decomposition is established from which the sufficient parts of many classical results in Fou... In this paper,we consider numerical and trigonometric series with a very general monotonicity condition.First,a fundamental decomposition is established from which the sufficient parts of many classical results in Fourier analysis can be derived in this general setting.In the second part of the paper a necessary and sufficient condition for the uniform convergence of sine series is proved generalizing a classical theorem of Chaundy and Jolliffe. 展开更多
关键词 Uniform convergence MONOTONICITY mean value bounded variation DECOMPOSITION
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Doppler Radar Data Assimilation with a Local SVD-En3DVar Method 被引量:3
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作者 徐道生 邵爱梅 邱崇践 《Acta meteorologica Sinica》 SCIE 2012年第6期717-734,共18页
An observation localization scheme is introduced into an ensemble-based three-dimensional variational (3DVar) assimilation method based on the singular value decomposition technique (SVD-En3DVar) to im- prove assi... An observation localization scheme is introduced into an ensemble-based three-dimensional variational (3DVar) assimilation method based on the singular value decomposition technique (SVD-En3DVar) to im- prove assimilation skill. A point-by-point analysis technique is adopted in which the weight of each obser- vation decreases with increasing distance between the analysis point and the observation point. A set of numerical experiments, in which simulated Doppler radar data are assimilated into the Weather Research and Forecasting (WRF) model, is designed to test the scheme. The results are compared with those ob- tained using the original global and local patch schemes in SVD-En3DVar, neither of which includes this type of observation localization. The observation localization scheme not only eliminates spurious analysis increments in areas of missing data, but also avoids the discontinuous analysis fields that arise from the local patch scheme. The new scheme provides better analysis fields and a more reasonable short-range rainfall forecast than the original schemes. Additional forecast experiments that assimilate real data from i0 radars indicate that the short-term precipitation forecast skill can be improved by assimilating radar data and the observation localization scheme provides a better forecast than the other two schemes. 展开更多
关键词 Doppler radar ENSEMBLE data assimilation 3DVar (three-dimensional variational) method SVD (singular value decomposition) localization
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