论文标题
通过几何去量化在连续体中的相干状态路径积分
Coherent-state path integrals in the continuum via geometric de-quantization
论文作者
论文摘要
我们提出了一种新方法，该方法是使用半量化理论始终如一地构建时间连续的相干状态路径积分。通过量化过程的反转，我们构造了一个将一阶操作员带到其相应的路径积分的去量化图。我们使用功能技术概括了我们的结果，从而允许对更普通运营商的一致路径积分研究，包括更高的订单和相互作用。
We present a new method for the consistent construction of time-continuous coherent-state path integrals using the theory of half-form quantization. Through the inversion of the quantization procedure we construct a de-quantization map taking first order operators to their corresponding path integrals. We generalize our results using functional techniques, allowing for the consistent path integral study of more general operators, including higher orders and interactions.
