University of Sistan and Baluchestan

output

20062024

most citedStability of the Einstein static Universe in

f (R, T)

gravity

119 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

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4 papers · 1 filter

hep-ph2022★ 4 cited

Chiral Nonet Mixing in $π η$ Scattering

Amir H. Fariborz, Soodeh Zarepour, Esmaiel Pourjafarabadi +1

The generalized linear sigma model for mixing among two- and four-quark components of scalar (and psedudosclar) mesons below and above 1 GeV is applied to the $π η$ channel in which…

hep-ph2022★ 4 cited

Heavy quarks structure functions $F_{2}^{q q ˉ} (x, Q^{2})$ and $F_{L}^{q q ˉ} (x, Q^{2})$ at the NLO approximation

S. Zarrin, S. Dadfar

We provide compact formulas for the heavy quarks structure functions $F_{2}^{q q ˉ} (x, Q^{2})$ and $F_{L}^{q q ˉ} (x, Q^{2})$ , with $q = c, b$ and $t$ , in $e^{-} p$ interaction…

hep-ph2022

Nonlinear corrections to the single differential cross section for neutral current e-p scattering at the NLO approximation

S. Zarrin, S. Dadfar

We present the effects of nonlinear corrections to the single differential cross section dσ/dQ^2 and the reduced cross section σ_r (x,Q^2) for the neutral current (NC) e-p scatteri…

hep-ph2018★ 9 cited

Mixing among lowest-lying scalar mesons and scalar glueball

Hajar Noshad, S. Mohammad Zebarjad, Soodeh Zarepour

Scalar glueball is implemented in single nonet linear sigma model (SNLSM) which basically includes lowest lying scalar and pseudoscalar mesons. Our new version of SNLSM involves mi…

Chiral Nonet Mixing in πη Scattering

Heavy quarks structure functions F2qqˉ​​(x,Q2) and FLqqˉ​​(x,Q2) at the NLO approximation

Nonlinear corrections to the single differential cross section for neutral current e-p scattering at the NLO approximation

Mixing among lowest-lying scalar mesons and scalar glueball

Chiral Nonet Mixing in $π η$ Scattering

Heavy quarks structure functions $F_{2}^{q q ˉ} (x, Q^{2})$ and $F_{L}^{q q ˉ} (x, Q^{2})$ at the NLO approximation