A geometrical model for the evolution of spherical planetary nebulae based on thin-shell formalism

S. Forghani, Ibrahim Gullu, S. Mazharimousavi
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Abstract

A spherical planetary nebula is described as a geometric model. The nebula itself is considered as a thin-shell which visualized as a boundary of two spacetimes. The inner and outer curvature tensors of the thin-shell are found in order to get an expression of the energy-momentum tensor on the thin-shell. The energy density and pressure expressions are derived using the energy-momentum tensor. The time evolution of the radius of the thin-shell is obtained in terms of the energy density. The model is tested by using a simple power function for decreasing energy density and the evolution pattern of the planetary nebula is attained.
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基于薄壳理论的球形行星状星云演化的几何模型
一个球形行星状星云被描述为一个几何模型。星云本身被认为是一个薄壳,它被看作是两个时空的边界。求出薄壳的内外曲率张量,得到薄壳上能量动量张量的表达式。能量密度和压力使用的能量-动量张量表达式派生。得到了薄壳半径随能量密度的时间演化规律。利用能量密度递减的简单幂函数对模型进行了验证,得到了行星状星云的演化规律。
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