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There Is a Way to Comprise Half-Integer Eigenvalues for Photon Spin
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作者 ShaoXu Ren 《Journal of Modern Physics》 2016年第11期1364-1374,共12页
In this article, an attempt based on Spin Topological Space, STS, to give areasonable detailed account of the cause of photonic fermionization phenomena of light photon is made. STS is an unconventional spin space in ... In this article, an attempt based on Spin Topological Space, STS, to give areasonable detailed account of the cause of photonic fermionization phenomena of light photon is made. STS is an unconventional spin space in quantum mechanics, which can be used to account for where the unconventional half-integer spin eigenvalues phenomenon of light photon comes from. We suggest to dectect the possible existence of photonic one-third-spinization phenomenon of light photon, by using three beams of light photon in interference experiment. 展开更多
关键词 Spin Topological Space STS Non-Hermitian matrix Casimir operator photonic fermionization phenomena half-integer spin eigenvalues one third one fourth spin eigenvalues of photon spin
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A Formulation of Spin Dynamics Using Schrodinger Equation
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作者 Vu B.Ho 《Journal of Modern Physics》 2019年第11期1374-1393,共20页
In quantum mechanics, there is a profound distinction between orbital angular momentum and spin angular momentum in which the former can be associated with the motion of a physical object in space but the latter canno... In quantum mechanics, there is a profound distinction between orbital angular momentum and spin angular momentum in which the former can be associated with the motion of a physical object in space but the latter cannot. The difference leads to a radical deviation in the formulation of their corresponding dynamics in which an orbital angular momentum can be described by using a coordinate system but a spin angular momentum cannot. In this work, we show that it is possible to treat spin angular momentum in the same manner as orbital angular momentum by formulating spin dynamics using Schr&ouml;dinger equation in an intrinsic coordinate system. As an illustration, we apply the formulation to the dynamics of a hydrogen atom and show that the intrinsic spin angular momentum of the electron can take half-integral values and, in particular, the intrinsic mass of the electron can take negative values. We also consider a further extension by generalising the formulation so that it can be used to describe other intrinsic dynamics that may associate with a quantum particle, for example, when a hydrogen atom radiates a photon, the photon associated with the electron may also possess an intrinsic dynamics that can be described by an intrinsic wave equation that has a similar form to that for the electron. 展开更多
关键词 Spin Angular Momentum Spin Dynamics Orbital Angular Momentum Schrodinger Equation half-integer Values Intrinsic Coordinate Systems Negative Mass
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