论文标题
基本颗粒的磁电荷上的非缔合氢和上限的基态
The ground state of non-associative hydrogen and upper bounds on the magnetic charge of elementary particles
论文作者
论文摘要
量子力学的希尔伯特空间配方中的磁单孔的配方需要迪拉克的磁电荷量化条件，这意味着可以通过标准原子光谱法轻松将基本颗粒排除的巨大值。但是，非缔合量子力学的代数公式在数学上与小值的分数磁电荷一致。在这里，非缔合量子力学中的光谱特性被得出，并用带有磁性核的氢应用于氢的基态。产生的能量导致新的强上限，用于各种基本颗粒的磁电荷，这些颗粒可以作为氢原子的核，例如妈妈或抗蛋白质。
Formulations of magnetic monopoles in a Hilbert-space formulation of quantum mechanics require Dirac's quantization condition of magnetic charge, which implies a large value that can easily be ruled out for elementary particles by standard atomic spectroscopy. However, an algebraic formulation of non-associative quantum mechanics is mathematically consistent with fractional magnetic charges of small values. Here, spectral properties in non-associative quantum mechanics are derived, applied to the ground state of hydrogen with a magnetically charged nucleus. The resulting energy leads to new strong upper bounds for the magnetic charge of various elementary particles that can appear as the nucleus of hydrogen-like atoms, such as the muon or the antiproton.
