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Nevanlinna Class and Its Integral Representation or Factorization Theorem in Sector and Angular Domain
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作者 Pin Hong LONG Shi Meng XU Chuan Qing XU 《Journal of Mathematical Research and Exposition》 CSCD 2010年第5期808-816,共9页
In this paper we give some sufficient conditions for analytic functions which are not identically zero and belong to Nevanlinna class in the sector and angular domain. Moreover, their integral expressions or factoriza... In this paper we give some sufficient conditions for analytic functions which are not identically zero and belong to Nevanlinna class in the sector and angular domain. Moreover, their integral expressions or factorization theorems are obtained. 展开更多
关键词 Nevanlinna class integral representation factorization theorem.
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QCD factorization Drell–Yan process
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作者 周高亮 《Communications in Theoretical Physics》 SCIE CAS CSCD 2016年第2期193-203,共11页
An alternative proof of factorization theorem for Drell–Yan process that works at operator level is presented in this paper. Contributions of interactions after the hard collision for such inclusive processes are pro... An alternative proof of factorization theorem for Drell–Yan process that works at operator level is presented in this paper. Contributions of interactions after the hard collision for such inclusive processes are proved to be canceled at operator level according to the unitarity of time evolution operator. After this cancellation, there are no longer leading pinch singular surface in Glauber region in the time evolution of electromagnetic currents. Effects of soft gluons are absorbed into Wilson lines of scalar-polarized gluons. Cancelation of soft gluons is attribute to unitarity of time evolution operator and such Wilson lines. 展开更多
关键词 A Proof of factorization theorem of Drell–Yan Process at Operator Level
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Energy analysis of stability on shallow tunnels based on non-associated flow rule and non-linear failure criterion 被引量:6
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作者 张佳华 王成洋 《Journal of Central South University》 SCIE EI CAS CSCD 2015年第3期1070-1078,共9页
On the basis of upper bound theorem, non-associated flow rule and non-linear failure criterion were considered together.The modified shear strength parameters of materials were obtained with the help of the tangent me... On the basis of upper bound theorem, non-associated flow rule and non-linear failure criterion were considered together.The modified shear strength parameters of materials were obtained with the help of the tangent method. Employing the virtual power principle and strength reduction technique, the effects of dilatancy of materials, non-linear failure criterion, pore water pressure,surface loads and buried depth, on the stability of shallow tunnel were studied. In order to validate the effectiveness of the proposed approach, the solutions in the present work agree well with the existing results when the non-associated flow rule is reduced to the associated flow rule and the non-linear failure criterion is degenerated to the linear failure criterion. Compared with dilatancy of materials, the non-linear failure criterion exerts greater impact on the stability of shallow tunnels. The safety factor of shallow tunnels decreases and the failure surface expands outward when the dilatancy coefficient decreases. While the increase of nonlinear coefficient, the pore water pressure coefficient, the surface load and the buried depth results in the small safety factor. Therefore, the dilatancy as well as non-linear failure criterion should be taken into account in the design of shallow tunnel supporting structure. The supporting structure must be reinforced promptly to prevent potential mud from gushing or collapse accident in the areas with abundant pore water, large surface load or buried depth. 展开更多
关键词 non-associated flow rule non-linear failure criterion shallow tunnel upper bound theorem safety factor
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