基于 QCPB 理论中环境变量的 Heisenberg 不确定性关系修正
A revision for Heisenberg uncertainty relation based on environment variable in the QCPB theory
AI总结：
基于量子协变 Poisson 括号理论提出量子几何确定性关系，修正 Heisenberg 不确定性原理，通过可观测量与环境间的纠缠项解释环境对测量的影响。
摘要：
Heisenberg 不确定性原理及其扩展均仍为保持上界近似估计的不等式形式。基于量子协变 Poisson 括号理论，我们提出量子几何确定性关系，以修正并解释不确定性关系，从而正面给出对现实的完整描述，以确定性增强每次测量的结果。它表明可观测量与环境之间存在纠缠项，并很好地解释了环境如何对测量产生影响从而造成不可避免的影响。
英文摘要：
The Heisenberg uncertainty principle and its extensions are all still inequalities form which hold the superior approximate estimations. Based on quantum covariant Poisson bracket theory, we propose quantum geomertainty relation to modify and explain the uncertainty relation to positively give a complete description of reality that enhances the outcome of each measurement with certainty. It demonstrates that entanglement term exists between the observable and the environment and nicely explains how the environment has an effect on the measurement which causes the unavoidable influences.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
