In this paper, we introduce a new characterization of spherical electric and magnetic flow density of magnetic spherical Heisenberg ${\mathbb{S}}_{\mathbb{H}}\mathbf{\alpha }$ particle by spherical frame in spherical Heisenberg space ${\mathbb{S}}_{{\mathbb{H}}^3}^2$. Thus, we get some new optical qualifications of magnetic spherical Heisenberg ${\mathbb{S}}_{\mathbb{H}}\mathbf{\alpha }$ electric and magnetic phase by using spherical magnetic fields. Also, we demonstrate spherical electric and magnetic flow density for spherical vector fields. Then, their fractional solutions are examined by using magnetic and optical geometric quantities with the conformable fractional derivative modeling. Finally, magnetic spherical Heisenberg${\mathbb{S}}_{\mathbb{H}}\mathbf{\alpha }$ electric and magnetic phase of spherical surface are demonstrated in uniform spherical magnetic surface by using analytical and fractional numerical developments.

在本文中，我们介绍了磁性球形 Heisenberg 的球形电流和磁流密度的新表征。 ${\mathbb{秒}}_{\mathbb{H}}\mathbf{\alpha }$ 在球形海森堡空间中逐球框架的粒子 ${\mathbb{秒}}_{{\mathbb{H}}^3}^2$. 因此，我们得到了磁性球面海森堡的一些新的光学条件${\mathbb{秒}}_{\mathbb{H}}\mathbf{\alpha }$通过使用球形磁场来实现电和磁相。此外，我们展示了球形矢量场的球形电流和磁流密度。然后，通过使用磁和光学几何量以及可整合的分数阶导数建模来检查它们的分数解。最后，磁球海森堡${\mathbb{秒}}_{\mathbb{H}}\mathbf{\alpha }$ 通过使用解析和分数数值发展，在均匀球面磁表面中证明了球面的电和磁相。