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相对Gorenstein投射模(英文) 被引量:1
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作者 常会敏 《数学进展》 CSCD 北大核心 2017年第5期717-728,共12页
设环A是环B的扩张环,即B是与A有相同单位的A的子环.记P(A,B)是由所有相对投射模构成的范畴.对于扩张B→A,本文介绍相对Gorenstein投射模的概念.由于Gorenstein投射模与投射模具有紧密的联系,并且关于Gorenstein维数有较好的性质,本文想... 设环A是环B的扩张环,即B是与A有相同单位的A的子环.记P(A,B)是由所有相对投射模构成的范畴.对于扩张B→A,本文介绍相对Gorenstein投射模的概念.由于Gorenstein投射模与投射模具有紧密的联系,并且关于Gorenstein维数有较好的性质,本文想给出相对Gorenstein投射模和相对投射模之间类似的关系.本文主要结果是:(1)设B→A是具有相同单位的环的扩张,则由所有相对Gorenstein投射模构成的范畴是相对可解的.(2)设B→A是具有相同单位的环的扩张,若gl.dim(A,B)≤n,则每一个相对Gorenstein投射模都是相对投射的,其中gl.dim(A,B)表示所有A-模的相对投射维数的上确界. 展开更多
关键词 相对Gorenstein投射模 相对整体维数 相对可解
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Editorial
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作者 XU HaiJiao HUANG ChangQin +5 位作者 PAN Peng ZHAO GanSen XU ChunYan LU YanSheng CHEN Deng WU JiYi 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS CSCD 2015年第12期1-2,共2页
This issue of Science China Physics, Mechanics & Astronomy celebrates the Centenary of Einstein's General Theory of Rela- tivity, which changed the way humanity understood the concepts of space, time and matter. Pri... This issue of Science China Physics, Mechanics & Astronomy celebrates the Centenary of Einstein's General Theory of Rela- tivity, which changed the way humanity understood the concepts of space, time and matter. Prior to 1915 Einstein had intro- duced his theory of Special Relativity, and Minkowski had introduced the spacetime metric. General Relativity overthrew the Newtonian idea that space, time and matter were independent, replacing it with the idea that space, time and matter are inex- tricably linked. Within a year of the publication of General Relativity came Schwartzchild's exact solution of Einstein's field equations which describes the spacetime structure of black holes. In 1916 and 1918 Einstein showed that his theory predicted the existence of gravitational waves. Within 7 years, in 1922, Friedmann published a solution for Einstein's field equations applied to a homogeneous universe, uncovering the basic physics of Big Bang cosmology. 展开更多
关键词 multi-concept image retrieval semantic correlation probability estimation concept learning visual evidence
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The Quasi-Exactly Solvable Problems in Relativistic Quantum Mechanics
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作者 刘丽彦 郝清海 《Communications in Theoretical Physics》 SCIE CAS CSCD 2014年第6期683-685,共3页
We study the quasi-exactly solvable problems in relativistic quantum mechanics. We consider the problems for the two-dimensional Klein–Gordon and Dirac equations with equal vector and scalar potentials, and try to fi... We study the quasi-exactly solvable problems in relativistic quantum mechanics. We consider the problems for the two-dimensional Klein–Gordon and Dirac equations with equal vector and scalar potentials, and try to find the general form of the quasi-exactly solvable potential. After obtaining the general form of the potential, we present several examples to give the specific forms. In the examples, we show for special parameters the harmonic potential plus Coulomb potential, Killingbeck potential and a quartic potential plus Cornell potential are quasi-exactly solvable potentials. 展开更多
关键词 quasi-exactly solvable Dirac equation Klein-Gordon equation scalar and vector potentials
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