Physical characters of KLS time-periodic universe 被引量：2

Physical characters of KLS time-periodic universe

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摘要 In this paper we consider the physical characters of the new time-periodic solution of the vacuum Einstein’s field equations which was constructed by Kong, Liu and Shen. By the analysis of the Penrose diagram associated with this solution, we find that this solution is very different from the other solutions. In this paper we consider the physical characters of the new time-periodic solution of the vacuum Einstein’s field equations which was constructed by Kong, Liu and Shen. By the analysis of the Penrose diagram associated with this solution, we find that this solution is very different from the other solutions.

作者 WANG ZengGui 1,21 Department of Mathematics, Shanghai Jiaotong University, Shanghai 200240, China 2 School of Mathematical Science, Liaocheng University, Liaocheng 252059, China

出处《Science China Mathematics》 SCIE 2010年第1期101-104,共4页 中国科学：数学（英文版）

关键词 time-periodic solution NULL curves Finkelstein DIAGRAM Penrose DIAGRAM time-periodic solution null curves Finkelstein diagram Penrose diagram

分类号 O411.1 [理学—理论物理]

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参考文献6

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同被引文献21

1KONG DeXing1,LIU KeFeng2,& SHEN Ming3 1Department of Mathematics,Zhejiang University,Hangzhou 310027,China,2Department of Mathematics,University of California at Los Angeles,CA 90095,USA,3Center of Mathematical Sciences,Zhejiang University,Hangzhou 310027,China.Time-periodic solutions of the Einstein's field equations II:geometric singularities[J].Science China Mathematics,2010,53(6):1507-1520. 被引量：3
2KONG DeXing1 & LIU KeFeng2 1Department of Mathematics,Zhejiang University,Hangzhou 310027,China,2Department of Mathematics,University of California at Los Angeles,CA 90095,USA.Time-periodic solutions of the Einstein's field equations Ⅰ:general framework[J].Science China Mathematics,2010,53(5):176-193. 被引量：5
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引证文献2

1KONG DeXing,LIU KeFeng,SHEN Ming.Time-periodic solutions of the Einstein's field equations Ⅲ:physical singularities[J].Science China Mathematics,2011,54(1):23-33. 被引量：2
2WANG JinHua.Symmetries and solutions to geometrical flows[J].Science China Mathematics,2013,56(8):1689-1704. 被引量：3

二级引证文献5

1KONG DeXing1 & LIU KeFeng2 1Department of Mathematics,Zhejiang University,Hangzhou 310027,China,2Department of Mathematics,University of California at Los Angeles,CA 90095,USA.Time-periodic solutions of the Einstein's field equations Ⅰ:general framework[J].Science China Mathematics,2010,53(5):176-193. 被引量：5
2WANG JinHua.Symmetries and solutions to geometrical flows[J].Science China Mathematics,2013,56(8):1689-1704. 被引量：3
3朱春蓉,储佩佩,黄守军.几何流方程的分离变量解[J].高校应用数学学报（A辑）,2016,31(2):203-214.
4GAO Ben,YIN Qing-lian.Symmetries and conservation laws associated with a hyperbolic mean curvature flow[J].Applied Mathematics(A Journal of Chinese Universities),2022,37(4):583-597.
5丁冉,王增桂.一维双曲逆平均曲率流的对称群和不变解[J].聊城大学学报（自然科学版）,2019,32(1):6-11. 被引量：1

1余洪伟,荆继良,王永久.THE NEWMAN-PENROSE FORMALISM OF THE COUPLED SU(5)EINSTEIN-YANG-MILLS HIGGS FIELD EQUATIONS[J].Science China Mathematics,1992,35(3):317-325.
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4KONG DeXing1,LIU KeFeng2,& SHEN Ming3 1Department of Mathematics,Zhejiang University,Hangzhou 310027,China,2Department of Mathematics,University of California at Los Angeles,CA 90095,USA,3Center of Mathematical Sciences,Zhejiang University,Hangzhou 310027,China.Time-periodic solutions of the Einstein's field equations II:geometric singularities[J].Science China Mathematics,2010,53(6):1507-1520. 被引量：3
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6KONG DeXing 1 , LIU KeFeng 2 & WANG YuZhu 3, 1 Department of Mathematics, Zhejiang University, Hangzhou 310027, China,2 Department of Mathematics, University of California at Los Angeles, CA 90095, USA,3 Department of Mathematics, Shanghai Jiao Tong University, Shanghai 200248, China.Global existence of smooth solutions to two-dimensional compressible isentropic Euler equations for Chaplygin gases[J].Science China Mathematics,2010,53(3):719-738. 被引量：5
7宋德功,王绵森,朱广田.ON THE SPECTRUM OF NEUTRON TRANSPORT OPERATOR WITH CONTINUOUS ENERGY VARYING FROM NULL TO A FINITE CONSTANT[J].Chinese Science Bulletin,1992,37(9):708-712.
8KONG DeXing1 & LIU KeFeng2 1Department of Mathematics,Zhejiang University,Hangzhou 310027,China,2Department of Mathematics,University of California at Los Angeles,CA 90095,USA.Time-periodic solutions of the Einstein's field equations Ⅰ:general framework[J].Science China Mathematics,2010,53(5):176-193. 被引量：5
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Physical characters of KLS time-periodic universe 被引量：2

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