In the present study,the partial gene sequences of P32 protein,an immunogenic envelope protein of Capripoxviruses (CaPV),were analyzed to assess the genetic relationship among sheeppox and goatpox virus isolates,and r...
funded by National Natural Science Foundation of China (Grant No. 41375038);China Meteorological Administration Special Public Welfare Research Fund (Grant No. GYHY201306040,GYHY201306075)
Using numerical simulation data of the forward differential propagation shift (ΦDP) of polarimetric radar,the principle and performing steps of noise reduction by wavelet analysis are introduced in detail.Profiting...
Projects(51208071,51108312) supported by the National Natural Science Foundation of China
Top structure and basement will confront the risk of being damaged on account of large stress and strain fields incurred by differential uplift and settlement between inner column and diaphragm wall in top-down method...
supported by the U.S. National Science Foundation (Grant OCE- 0526177);the U.S. Office of Naval Research (Grant N00014-06-10729);supported by a WHOI/NOAA Cooperative Institute for Climate and Ocean Research Postdoctoral Scholarship
We present numerical computations of a new wind-wave coupling theory that is governed by a system of nonlinear advance-delay differential equations (NLADDE). NLADDE are functional differential equations for which the ...
Seifert's conjecture has been solved and other interesting problems in difFerential topology have been discussed. Certain properties of vector fields on S2 and 53 have been achieved while one treats S2 and S3 as subma...
The project supported by the State Key Project of Fundamental Research of China under Grant No. G2000067101
In this paper, the solution of Chebyshev equation with its argument being greater than 1 is obtained. The initial value of the derivative of the solution is the expression of magnetization, which is valid for any spin...
This paper investigates the oscillatory and nonoscillatory behaviour of solu- tions of a class of third order nonlinear differential equations. Results extend and improve some known results in the literature.
Project supported by the National Natural Science Foundation of China (Grant No. 19531070).
The existence of center manifolds of general quasi-periodic differential equations is concerned Suffi cient conditions for the differential,equations to have global or local center manifolds are obtained.