量子纠缠的数学解析

Mathematical Analysis of Quantum Entanglement

研究揭示了在极坐标系中波函数的变化规律,证明了粒子接近光速时质量变成相互联系的不同形式,阐述了质量不会因速度的增加趋于无穷大,且通过超光速的等效性,证明了量子纠缠中超光速的存在,以及相距遥远粒子之间的联系.

This study reveals the change law of wave function in the polar coordinate system,and uses Lorentz transformation to obtain different forms of mass when the particle approaches the speed of light.This paper concludes that the mass does not tend to infinity due to the increase of velocity.It also demonstrates the existence of superluminal velocity in quantum entanglement,and gives the correlation between distant particles through the equivalence of the speed of light.