论文标题
QCPB理论中的几何量化规则
Geometric quantization rules in QCPB theory
论文作者
论文摘要
使用量子协变量泊松支架（QCPB）理论，我们可以完成对G-Dynemics支持的量子力学的更兼容的解释。我们进一步研究了配备了I型G型的广义量子谐波振荡器，例如几何创建和歼灭操作员，以及几何数字运算符作为数字操作员的扩展，以深入讨论，几何汉密尔顿操作员被称为另一种形式。尤其是，然后计算基于QCPB理论的几何量化规则。
Using the quantum covariant Poisson bracket (QCPB) theory, we can accomplish much more compatible explanations of the quantum mechanics supported by the G-dynamics. We further study the generalized quantum harmonic oscillator equipped with the G-dynamics of type I, such as geometric creation and annihilation operators, and the geometric number operator as an extension of the number operator is well given for the deep discussions, the geometric Hamiltonian operator is expressed as another form. Especially, the geometric quantization rules based on the QCPB theory is then calculated.
