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The dark energy candidate has been reconstructed in fractional action cosmology proposed by [1].
Based on the concept of fractional calculus of variations mainly the fractional action-like variational approach (FALVA), the fractional action cosmology (FAC) with fractional weight function has been proposed recently [1, 2, 3, 4, 5, 6, 7].
Fractional action cosmology (FAC) is based on the principles and formalism of the fractional calculus applied to cosmology.
In this work, we discussed the 'modified holographic Ricci dark energy' cosmological model based on El-Nabulsi fractional action cosmology.
In the present work f ( R ) Open image in new window has been considered, whereas in [31] the fractional action cosmology was considered.
In Figures 1, 2, and 3, we have plotted the potentials versus the scalar fields for the quintessence and phantom fields in emergent, logamediate, and intermediate scenarios of the universe, respectively, in fractional action cosmology.
Similar(49)
Although absolute glycosuria decreases with declining GFR, the efficiency of ipragliflozin action (fractional glucose excretion) is maintained in patients with severe renal impairment.
This assumption is based on two principles: (i) according to the law of mass action, fractional receptor occupancy depends only on the concentration of the drug in the biophase and its affinity for the target receptor, and (ii) drugs that penetrate the blood brain barrier (BBB) reach an equilibrium concentration in the biophase that is similar everywhere within the BBB.
It is shown that variation of the corresponding new action using fractional Lagrangian gives fractional Nambu equations.
In this paper we consider a fractional principle of stationary action with Riesz-type fractional derivatives.
As a result, the stationary action principle for fractional nonlocal continuum gives eq. (20) that is the fractional Euler-Lagrange equation for the model described by the Lagrangian density (mathcal {L} = mathcal {L}left (varphi, {D^{1}_{t}} varphi,^{RT}mathbbb {D}^{alpha _{1}}_{j} varphi,^{RT}mathbbb {D}^{alpha _{2}}_{j} varphi right)).
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