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Characteristics of Fluid Inclusions and Determination of Hydrocarbon Accumulation Period of Caofeidian 18-1/2Buried Hill Reservoirs in Bozhong Depression,Bohai Bay Basin
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作者 Xiaoping LUO Tengjiao SUN +4 位作者 Hairuo QING zhongmin shen Xiaoxing GONG Zhiyao XIAN Chuan CAI 《Meteorological and Environmental Research》 CAS 2020年第2期65-67,共3页
The study area Caofeidian 18-1/2 structure is located in the Shadongnan structural belt at the southeast subduction end of the Shaleitian salient in the western Bohai Sea. The characteristics of reservoirs and fluid i... The study area Caofeidian 18-1/2 structure is located in the Shadongnan structural belt at the southeast subduction end of the Shaleitian salient in the western Bohai Sea. The characteristics of reservoirs and fluid inclusions from 13 core samples near the buried hills in the study area are studied,and regional geology and conditions for reservoir formation are analyzed to reveal the characteristics and the processes of reservoir formation. Phase I oil and gas inclusions are mainly developed,and the abundance of oil and gas inclusions in this period is high( GOI is about 15%). The homogenization temperature of the hydrocarbon-containing brine inclusions accompanying them is mainly 90-120 ℃ . The simulation results of burial history and thermal history show that the main charging period of oil and gas is the present Himalayan tectonic movement period since 8 Ma,and mainly through unconformities,faults,and drainage systems,they are migrated and accumulated into fault anticline traps of Dongying Formation mudstone( E_d). 展开更多
关键词 CHARACTERISTICS of fluid INCLUSIONS HYDROCARBON accumulation period Buried HILL RESERVOIRS Caofeidian Bozhong depression
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Spray几何中的几何量及其在Finsler几何中的应用
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作者 李本伶 沈忠民 《中国科学:数学》 CSCD 北大核心 2024年第10期1569-1584,共16页
本文主要对spray几何研究进展作一个概要的综述和进一步理解.对spray几何中的S-曲率、χ-曲率和Ricci曲率等几何量进行探讨,重新给出它们之间的联系并探讨它们在局部射影平坦情形和射影等价情形的应用.介绍以上几何量在Finsler几何中的... 本文主要对spray几何研究进展作一个概要的综述和进一步理解.对spray几何中的S-曲率、χ-曲率和Ricci曲率等几何量进行探讨,重新给出它们之间的联系并探讨它们在局部射影平坦情形和射影等价情形的应用.介绍以上几何量在Finsler几何中的应用,主要包括Finsler度量的χ-曲率以及spray能否由Finsler度量诱导的逆问题的研究进展. 展开更多
关键词 FINSLER度量 SPRAY S-曲率 χ-曲率 RICCI曲率
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Riemann-Finsler Geometry with Applications to Information Geometry 被引量:28
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作者 zhongmin shen 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2006年第1期73-94,共22页
Information geometry is a new branch in mathematics, originated from the applications of differential geometry to statistics. In this paper we briefly introduce Riemann-Finsler geometry, by which we establish Informat... Information geometry is a new branch in mathematics, originated from the applications of differential geometry to statistics. In this paper we briefly introduce Riemann-Finsler geometry, by which we establish Information Geometry on a much broader base, so that the potential applications of Information Geometry will be beyond statistics. 展开更多
关键词 Riemann-Finsler geometry Information geometry
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On the projective Ricci curvature 被引量:1
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作者 zhongmin shen Liling Sun 《Science China Mathematics》 SCIE CSCD 2021年第7期1629-1636,共8页
The notion of the Ricci curvature is defined for sprays on a manifold.With a volume form on a manifold,every spray can be deformed to a projective spray.The Ricci curvature of a projective spray is called the projecti... The notion of the Ricci curvature is defined for sprays on a manifold.With a volume form on a manifold,every spray can be deformed to a projective spray.The Ricci curvature of a projective spray is called the projective Ricci curvature.In this paper,we introduce the notion of projectively Ricci-flat sprays.We establish a global rigidity result for projectively Ricci-flat sprays with nonnegative Ricci curvature.Then we study and characterize projectively Ricci-flat Randers metrics. 展开更多
关键词 SPRAY Finsler metric Randers metric projective Ricci curvature
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On a class of two-dimensional Finsler manifolds of isotropic S-curvature
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作者 Xinyue Cheng zhongmin shen Guojun Yang 《Science China Mathematics》 SCIE CSCD 2018年第1期57-72,共16页
For an(α, β)-metric(non-Randers type) of isotropic S-curvature on an n-dimensional manifold with non-constant norm ‖β‖α, we first show that n = 2, and then we characterize such a class of two-dimensional(α, β)... For an(α, β)-metric(non-Randers type) of isotropic S-curvature on an n-dimensional manifold with non-constant norm ‖β‖α, we first show that n = 2, and then we characterize such a class of two-dimensional(α, β)-manifolds with some PDEs, and also construct some examples for such a class. 展开更多
关键词 β)-metric Randers metric S-CURVATURE
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