Abstract
AbstractThe holographic dark energy (HDE) model resides in quantum gravity in connection with the entropy, which requires an appropriate IR-cutoff to support the accelerating universe. Of these, the BHDE is corresponding to the quantum-corrected Barrow entropy $$S_{B}\propto A^{1+\Delta /2}$$
S
B
∝
A
1
+
Δ
/
2
for which the Granda–Oliveros (GO) IR-cutoff $$L_{IR}=(\alpha H^2 + \beta \dot{H})^{-\frac{1}{2}}$$
L
IR
=
(
α
H
2
+
β
H
˙
)
-
1
2
avoids the causality problem of the typically used future event-horizon. As the cosmological evolution of the model has recently been studied, we include the relic-neutrinos to constraint the well-motivated model’s parameters ($$\alpha , \beta , \Delta $$
α
,
β
,
Δ
) along with the total mass of neutrinos $$\sum m_{\nu }$$
∑
m
ν
and the effective number of their species $$N_{eff}$$
N
eff
using a variety of the latest observational data. Utilizing the basic observations from 2018 Planck CMB-data, BAO-data, Pantheon sample of type Ia supernovae (SNIa), H(z) measurements of cosmic chronometers (CC) and various combinations of them, we find $$\sum m_{\nu } < 0.119$$
∑
m
ν
<
0.119
eV (95 % CL) for CMB + ALL combination, aligning with $$\sum m_{\nu } < 0.12$$
∑
m
ν
<
0.12
eV, (95% CL) of 2018 Planck release plus BAO data. The value of $$N_{eff}=2.98^{+0.25}_{-0.25}$$
N
eff
=
2
.
98
-
0.25
+
0.25
(68% CL) is also determined which is consistent with BAO+Planck’s $$N_{eff}=2.99^{+0.17}_{-0.17}$$
N
eff
=
2
.
99
-
0.17
+
0.17
(68% CL). The AIC analysis shows that the model (especially its $$\alpha =1$$
α
=
1
case) is (mildly) favored over the concordance $$\Lambda $$
Λ
CDM for that complete combination. Furthermore, the Barrow–Granda–Oliveros parameters are found in using the above datasets, as they get $$\alpha =0.98^{+0.06}_{-0.06}$$
α
=
0
.
98
-
0.06
+
0.06
, $$\beta =0.597^{+0.07}_{-0.08}$$
β
=
0
.
597
-
0.08
+
0.07
and $$\Delta =0.0054^{+0.0076}_{-0.0076}$$
Δ
=
0
.
0054
-
0.0076
+
0.0076
for CMB + ALL combination, where are in agreement with previous studies. The use of these best-fitting values in plotting the deceleration parameter q(z) shows that the universe undergoes a deceleration-acceleration transition at $$z_{tr}=0.63$$
z
tr
=
0.63
, by entering the current phase of dark-energy domination with $$q_0=-\,0.573$$
q
0
=
-
0.573
.
Publisher
Springer Science and Business Media LLC
Cited by
2 articles.
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