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基于维格纳方程的电子的古斯-汉欣位移
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作者 程受广 尹云倩 +1 位作者 钟菊莲 许坤远 《计算物理》 CSCD 北大核心 2021年第4期431-440,共10页
通过求解电子的维格纳方程研究二维电子气中电子的输运性质。我们发现电子在倾斜入射到势垒界面并反射时,出现与光波类似的古斯-汉欣位移。通过维格纳方程可以得到电子的瞬态演化,不仅可以计算古斯-汉欣位移还能研究电子在势垒内部的运... 通过求解电子的维格纳方程研究二维电子气中电子的输运性质。我们发现电子在倾斜入射到势垒界面并反射时,出现与光波类似的古斯-汉欣位移。通过维格纳方程可以得到电子的瞬态演化,不仅可以计算古斯-汉欣位移还能研究电子在势垒内部的运动轨迹以及出现稳定古斯-汉欣位移的时间。与稳定相位法得到的古斯-汉欣位移对比发现,考虑古斯-汉欣位移的界面反射较几何光学反射在时间上有一定迟缓,这种迟缓与入射角无关,但会随着势垒宽度的增加而增加;电子的古斯-汉欣位移与势垒厚度无关,随着入射角或入射能量的增大而增大。基于此,我们提出一种电子分束器模型,向输入端注入初始动能不同的高斯波包,当电子能量低于0.01 eV时,约85%的电子运动至第二输出端;而当电子能量高于0.07 eV时,约85%的电子运动至第一输出端。 展开更多
关键词 古斯-汉欣位移 维格纳方程 电子分束器 平面纳米器件
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Relationship Between Wave Function and Corresponding Wigner Function Studied in Entangled State Representation 被引量:2
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作者 XU Xing-Lei LI Hong-Qi FAN Hong-Yi 《Communications in Theoretical Physics》 SCIE CAS CSCD 2008年第5期1159-1162,共4页
By using the explicit form of the entangled Wigner operator and the entangled state representation we derive the relationship between wave function and corresponding Wigner function for bipartite entangled systems. Th... By using the explicit form of the entangled Wigner operator and the entangled state representation we derive the relationship between wave function and corresponding Wigner function for bipartite entangled systems. The technique of integration within an ordered product (IWOP) of operators is employed in our discussions. 展开更多
关键词 Wigner function entangled state representation IWOP technique
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A Note on Wigner Functions and *-Genvalue Equation
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作者 JING Si-Cong LIN Bing-Sheng 《Communications in Theoretical Physics》 SCIE CAS CSCD 2009年第4期605-608,共4页
In deformation quantization, static Wigner functions obey functional ,-genvalue equation, which is equivalent to time-independent Schrodinger equation in Hilbert space operator formalism of quantum mechanics. This equ... In deformation quantization, static Wigner functions obey functional ,-genvalue equation, which is equivalent to time-independent Schrodinger equation in Hilbert space operator formalism of quantum mechanics. This equivalence is proved mostly for Hamiltonian with form H^ = (1/2)p^2 + V(x^) [D. Fairlie, Proc. Camb. Phil. Soc. 60 (1964) 581]. In this note we generalize this proof to a very general Hamiltonian H^(x^,p^) and give examples to support it. 展开更多
关键词 Wigner function -genvalue equation deformation quantization
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Investigation of Fermions in Non-commutative Space by Considering Kratzer Potential
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作者 Fateme Hoseini Jayanta K.Saha Hassan Hassanabadi 《Communications in Theoretical Physics》 SCIE CAS CSCD 2016年第6期695-700,共6页
The two-dimensional Dirac equation for a fermion moving under Kratzer potential in the presence of an external magnetic field is analytically being solved for the energy eigenvalues and eigenfunctions. Subsequently, w... The two-dimensional Dirac equation for a fermion moving under Kratzer potential in the presence of an external magnetic field is analytically being solved for the energy eigenvalues and eigenfunctions. Subsequently, we have obtained the Wigner function corresponding to the eigenfunctions. 展开更多
关键词 Kratzer potential non-commutative space Dirac equation Wigner function
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