Optical quantum longitudinal conformable normalization energy of timelike spherical magnetic fibers
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In this work, we calculate new concept for their Fermi-Walker conformable derivatives with spherical timelike magnetic fiber in spherical de-Sitter space ??(2)(1). The description is advanced for timelike magnetic trajectory. First, we find conformable fractional derivatives of spherical magnetic Lorentz fields. Moreover, we compute the Fermi-Walker conformable derivatives of the normalization and recursion operators for these spherical vector fields. Furthermore, we give some characterizations of Lorentz fields of electromagnetic fields of associated with spherical magnetic conformable particle. Finally, we obtain the energy of the conformable derivative of the normalization function of the Lorentz forces and we have energy relations of some vector fields associated with spherical frame in the de-Sitter space ??(2)(1).










