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标量算符本征值对g壳层LSQ耦合态的完全分类计算
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作者 李晓梅 陈健华 《计算物理》 CSCD 北大核心 2000年第4期426-432,共7页
按 (U ,D)L LSQ格式构造l壳层LSQ耦合态 ,这里U(D)是自旋向上 (向下 )电子的轨道角动量 ,L、S、Q是总轨道角动量、总自旋和准旋。由 4个产生—湮灭算符构造与轨道、自旋、准旋算符均对易的标量算符并用其本征值对LSQ耦合态进一步分类 ,... 按 (U ,D)L LSQ格式构造l壳层LSQ耦合态 ,这里U(D)是自旋向上 (向下 )电子的轨道角动量 ,L、S、Q是总轨道角动量、总自旋和准旋。由 4个产生—湮灭算符构造与轨道、自旋、准旋算符均对易的标量算符并用其本征值对LSQ耦合态进一步分类 ,实现了对f、g壳层耦合态的完全分类 ,列出了 g壳层耦合态完全分类的主要结果。 展开更多
关键词 原子物理 耦合态分类 壳模型 标量算符本征值
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轨道角动量算符与矢量算符及标量算符对易关系的严格证明
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作者 秦绪明 康东彪 +2 位作者 郝红军 赵冬秋 张希威 《大学物理》 2022年第12期12-16,共5页
本文利用矢量算符和标量算符在空间发生旋转时的变换特性,证明了轨道角动量算符与矢量算符及标量算符的对易关系,并构造了几个具体的标量算符和矢量算符,对此对易关系进行验证.最后还讨论了矢量算符和标量算符的定义.
关键词 角动量算符 矢量算符 标量算符 对易关系
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矢量拉普拉斯算符简析 被引量:1
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作者 金杰 张瑞峰 《电气电子教学学报》 2018年第1期102-104,共3页
为了加深对于矢量拉普拉斯算符的理解,本文选择直角坐标系,从矢量的双旋度出发,详细推导了矢量拉普拉斯算符的解析表达式,即等于矢量梯度的散度减去双旋度,然后分析了其在矢量磁位泊松方程化简过程中的应用,最后在此基础上推导了圆柱坐... 为了加深对于矢量拉普拉斯算符的理解,本文选择直角坐标系,从矢量的双旋度出发,详细推导了矢量拉普拉斯算符的解析表达式,即等于矢量梯度的散度减去双旋度,然后分析了其在矢量磁位泊松方程化简过程中的应用,最后在此基础上推导了圆柱坐标和球坐标系下矢量拉普拉斯算符的表达式。 展开更多
关键词 矢量拉普拉斯算符 双旋度 标量矢量拉普拉算符
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Generalized Virial Theorem for Mixed State When Hamiltonians Include Coordinate-Momentum Couplings
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作者 WANG Min 《Communications in Theoretical Physics》 SCIE CAS CSCD 2008年第5期1173-1176,共4页
The generalized Virial theorem for mixed state, derived from the generalized Hellmann Feynman theorem, only applies to Hamiltonians in which potential of coordinates is separate from momentum energy term. In this pape... The generalized Virial theorem for mixed state, derived from the generalized Hellmann Feynman theorem, only applies to Hamiltonians in which potential of coordinates is separate from momentum energy term. In this paper we discuss Virial theorem for mixed state for some Hamiltonians with coordinate-momentum couplings in order to know their contributions to internal energy. 展开更多
关键词 generalized Virial theorem mixed state
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Weyl Ordering Expansion of Power Product of Coordinate and Momentum Operators
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作者 范洪义 《Communications in Theoretical Physics》 SCIE CAS CSCD 2010年第9期439-442,共4页
By virtue of the technique of integration within Weyl ordered of operators we derive the formula of Weyl ordering expansion of power product of coordinate and momentum operators (√2Q)^m(√2iP) ^τ=:: Hm,r (√2... By virtue of the technique of integration within Weyl ordered of operators we derive the formula of Weyl ordering expansion of power product of coordinate and momentum operators (√2Q)^m(√2iP) ^τ=:: Hm,r (√2Q, √2iP)::, the introduction of two-variable Hermite polynomial Hm,r brings much convenience to the study of Weyl correspondence. 展开更多
关键词 Weyl ordering operator IWWOP technique two-variable Hermite polynomial
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New fundamental quantum mechanical operator-ordering identities for the coordinate and momentum operators 被引量:4
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作者 FAN HongYi 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2012年第5期762-766,共5页
In quantum mechanics theory one of the basic operator orderings is Q-P and P-Q ordering,where Q and P are the coordinate operator and the momentum operator,respectively.We derive some new fundamental operator identiti... In quantum mechanics theory one of the basic operator orderings is Q-P and P-Q ordering,where Q and P are the coordinate operator and the momentum operator,respectively.We derive some new fundamental operator identities about their mutual reordering.The technique of integration within Q-P ordering and P-Q ordering is introduced.The Q-P ordered and P-Q ordered formulas of the Wigner operator are also deduced which makes arranging the operators in either Q-P or P-Q ordering much more convenient. 展开更多
关键词 Q-ordering and B-ordering IWOP technique operator-ordering identities Wigner operator
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