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arXiv 2610.11121hep-phhep-thnucl-thquant-ph

量子魔力与强耦合常数

Quantum Magic and the Strong Coupling Constant

  • Northwestern University(西北大学)
  • Argonne National Laboratory(阿贡国家实验室)
  • Institute of High Energy Physics, Chinese Academy of Sciences(中国科学院高能物理研究所)

机构由 AI 辅助整理,请以论文原文为准。

Qiaofeng Liu, Ian Low, Zhewei Yin

AI总结:

该研究通过分析六种味对角色单态道的树图水平魔力产生,发现最小化魔力可重现标准模型的强耦合常数α_s,推测其背后是量子计算效率原理。

AI中文摘要:

标准模型(SM)的三种规范耦合可参数化为精细结构常数α、弱混合角sin²θ_w和强耦合α_s,它们是数值尚未得到解释的基本常数。此前我们已证明,在带电轻子散射中最小化魔力产生量可高精度重现sin²θ_w。本文研究树图水平下六种味对角色单态道q\bar q→q\bar q中的魔力产生,包含光子、胶子、W/Z及希格斯玻色子的交换过程。在每个质心系能量下固定所有其他输入仅改变α_s,我们发现顶夸克道中有限α_s的魔力最小值可在1 TeV至10^9 GeV范围内重现α_s的\bar{MS}值,误差在5%以内,涉及大顶夸克汤川耦合的希格斯交换是该一致性的关键。所有六道在SM耦合下均产生近最小魔力,将α_s向α减小会增加其魔力产生量,这或可解释强相互作用为何“强”。为理解为何最小化魔力可同时重现sin²θ_w和α_s,我们推测色单态间基本相互作用的参数反映了量子计算效率原理,物理宇宙源自受资源约束的量子模拟。

英文摘要:

The three gauge couplings of the Standard Model (SM) can be parameterized as the fine structure constant $α$, the weak mixing angle $\sin^2θ_w$, and the strong coupling $α_s$. They are fundamental constants whose values remain unexplained. Previously we showed that minimizing magic production in charged-lepton scattering reproduces $\sin^2θ_w$ with great precision. Here we study magic production in the six flavor-diagonal color-singlet channels $q\bar q\to q\bar q$ at tree level, including photon, gluon, $W/Z$, and Higgs exchange. Varying only $α_s$, with all other inputs fixed at each center-of-mass energy, we find that the finite-$α_s$ magic minimum in the top channel reproduces the $\overline{\mathrm{MS}}$ value of $α_s$ to within $5\%$ from $1~$TeV to $10^9~$GeV. Higgs exchange involving the large top Yukawa coupling is essential for this agreement. All six channels produce near-minimal magic at the SM couplings, and reducing $α_s$ toward $α$ increases their magic production, potentially explaining why the strong interaction is ``strong.'' To understand why minimizing magic reproduces both $\sin^2θ_w$ and $α_s$, we conjecture that the parameters of fundamental interactions among color singlets reflect a principle of quantum computational efficiency, with the physical universe emerging from a quantum simulation subject to constrained resources.

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