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在coshine Yukawa张量相互作用下,旋转和伪旋转对称的近似解决方案
C A Onate1, I B Okon2, E Omugbe3
1Physics Programme, College of Agriculture, Engineering and Science, Bowen University, Iwo, Nigeria. oaclems14@physicist.net.
相互关联的Yukawa张量潜能有效地消除了迪拉克方程对称的能量退化. 这种新的潜能模型提供了与真实Yukawa潜能相比更有界限的能量固有值.
科学领域:
- 量子力学就是量子力学.
- 相对论量子力学的量子力学.
- 数学物理学的数学物理.
背景情况:
- 狄拉克方程描述了相对论量子力学.
- 迪拉克方程中的旋转和伪旋转对称性往往导致能量退化.
- 传统的超对称方法 (SUSY) 是一种用于解决量子力学问题的方法.
研究的目的:
- 通过使用相邻的尤卡瓦电位来研究狄拉克方程的近似解.
- 提出并应用一个相连的Yukawa张量潜力,以消除旋转和伪旋转对称性的能量退化.
- 为了比较coshine Yukawa张量潜力的有效性与真实的Yukawa张量.
主要方法:
- 使用超对称方法 (SUSY) 解决与Yukawa潜在相邻的迪拉克方程.
- 引入和应用一个coshine Yukawa张量潜力来打破退化.
- 执行转换以获得非相对论极限.
主要成果:
- 协同的Yukawa张量潜能成功地消除了在小张量强度的旋转和伪旋转对称性中的能量退化双重体.
- 发现coshine Yukawa张量潜力比真正的Yukawa张量更有效.
- 来自coshine Yukawa潜能模型的能量固有值比来自真实Yukawa潜能模型的能量更有界限.
结论:
- 拟议的coshine Yukawa张量潜力提供了一种有效的方式来解决相对论量子系统中的能量退化.
- 相应的Yukawa潜能模型提供了比真实Yukawa潜能更稳定的能量固有值.
- 这项研究突出了张量潜力的实用性,用于提炼迪拉克方程的解决方案.
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