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Study of charged stellar structures in f(R, T) gravity

机译:F(R,T)重力的带电恒星结构的研究

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This paper explores charged stellar structures whose pressure and density are related through polytropic equation of state (p =omega rho(sigma); omega is polytropic constant, p is pressure, rho denotes density and sigma is polytropic exponent) in the scenario of f(R, T) gravity (where R is the Ricci scalar and T is the trace of energy-momentum tensor). The Einstein-Maxwell field equations are solved together with the hydrostatic equilibrium equation for f(R, T) = R + 2 lambda T where lambda is the coupling constant, also called model parameter. We discuss different features of such configurations (like pressure, mass and charge) using graphical behavior for two values of sigma. It is found that the effects of model parameter lambda on different quantities remain the same for both cases. The energy conditions are satisfied and stellar configurations are stable in each case.
机译:本文探讨了带电的恒星结构,其压力和密度通过状态的多元状态相关(P = Omega rho(Sigma); Omega是多细胞常数,p是压力,rho表示密度和σ是多重的,在f( R,T)重力(其中R是RICCI标量,T是能量动量张量的痕迹)。 EINSTEIN-MAXWELL场方程与F(R,T)= R + 2 LABDA T的静电平衡方程一起解决,其中Lambda是耦合常数,也称为模型参数。 我们使用图形行为讨论这种配置的不同特征(如压力,质量和电荷),用于两个Sigma的两个值。 结果发现,对于两种情况,模型参数Lambda对不同量的影响仍然是相同的。 能量条件满足,并且在每种情况下,恒星配置稳定。

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