Spin Angular Momentum of Proton Spin Puzzle in Complex Octonion Spaces

Zi-Hua Weng
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引用次数: 2

Abstract

The paper focuses on considering some special precessional motions as the spin motions, separating the octonion angular momentum of a proton into six components, elucidating the proton angular momentum in the proton spin puzzle, especially the proton spin, decomposition, quarks and gluons, and polarization and so forth. J. C. Maxwell was the first to use the quaternions to study the electromagnetic fields. Subsequently the complex octonions are utilized to depict the electromagnetic field, gravitational field, and quantum mechanics and so forth. In the complex octonion space, the precessional equilibrium equation infers the angular velocity of precession. The external electromagnetic strength may induce a new precessional motion, generating a new term of angular momentum, even if the orbital angular momentum is zero. This new term of angular momentum can be regarded as the spin angular momentum, and its angular velocity of precession is different from the angular velocity of revolution. The study reveals that the angular momentum of the proton must be separated into more components than ever before. In the proton spin puzzle, the orbital angular momentum and magnetic dipole moment are independent of each other, and they should be measured and calculated respectively.
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复八元空间中质子自旋的角动量问题
本文重点考虑一些特殊的旋进运动作为自旋运动,将质子的八元角动量分成六个分量,阐明了质子自旋谜题中的质子角动量,特别是质子自旋、分解、夸克和胶子、极化等。麦克斯韦是第一个用四元数来研究电磁场的人。随后,复八元数被用于描述电磁场、引力场和量子力学等。在复八元空间中,用进动平衡方程推导进动的角速度。即使轨道角动量为零,外部电磁强度也会引起新的进动,产生新的角动量项。这个新的角动量项可以看作是自旋角动量,它的进动角速度不同于公转角速度。研究表明,质子的角动量必须被分解成比以往更多的分量。在质子自旋难题中,轨道角动量和磁偶极矩是相互独立的,需要分别进行测量和计算。
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