标题
Generalized polytropic models in Finch-Skea spacetime
作者
关键词
Exact solutions, Generalized polytropic models
出版物
NEW ASTRONOMY
Volume 89, Issue -, Pages 101651
出版商
Elsevier BV
发表日期
2021-06-25
DOI
10.1016/j.newast.2021.101651
参考文献
相关参考文献
注意：仅列出部分参考文献，下载原文获取全部文献信息。- A generalized Finch–Skea class one static solution
- (2019) Ksh. Newton Singh et al. EUROPEAN PHYSICAL JOURNAL C
- Anisotropic compact objects in f(T) gravity with Finch–Skea geometry
- (2019) A. Chanda et al. EUROPEAN PHYSICAL JOURNAL C
- Relativistic star in higher dimensions with Finch and Skea geometry
- (2018) Bikash Chandra Paul et al. ASTROPHYSICS AND SPACE SCIENCE
- Generalized spheroidal spacetimes in 5-D Einstein–Maxwell–Gauss–Bonnet gravity
- (2017) Sudan Hansraj EUROPEAN PHYSICAL JOURNAL C
- Cracking of charged polytropes with generalized polytropic equation of state
- (2017) M. Azam et al. EUROPEAN PHYSICAL JOURNAL C
- Cracking of anisotropic cylindrical polytropes
- (2017) S. A. Mardan et al. EUROPEAN PHYSICAL JOURNAL C
- Buchdahl–Vaidya–Tikekar model for stellar interior in pure Lovelock gravity
- (2017) Alfred Molina et al. GENERAL RELATIVITY AND GRAVITATION
- A family of Finch and Skea relativistic stars
- (2017) S. D. Maharaj et al. INTERNATIONAL JOURNAL OF MODERN PHYSICS D
- Compact objects in pure Lovelock theory
- (2017) Naresh Dadhich et al. INTERNATIONAL JOURNAL OF MODERN PHYSICS D
- Strange star admitting Chaplygin equation of state in Finch–Skea spacetime
- (2015) Piyali Bhar ASTROPHYSICS AND SPACE SCIENCE
- A new class of solutions of anisotropic charged distributions on pseudo-spheroidal spacetime
- (2015) B. S. Ratanpal et al. ASTROPHYSICS AND SPACE SCIENCE
- Exact EGB models for spherical static perfect fluids
- (2015) Sudan Hansraj et al. EUROPEAN PHYSICAL JOURNAL C
- n-dimensional isotropic Finch-Skea stars
- (2015) Brian Chilambwe et al. European Physical Journal Plus
- Exact Solution of a (2+1)-Dimensional Anisotropic Star in Finch and Skea Spacetime
- (2014) Piyali Bhar et al. COMMUNICATIONS IN THEORETICAL PHYSICS
- Models of universe with a polytropic equation of state: I. The early universe
- (2014) Pierre-Henri Chavanis European Physical Journal Plus
- Models of universe with a polytropic equation of state: II. The late universe
- (2014) Pierre-Henri Chavanis European Physical Journal Plus
- Anisotropic quintessence stars
- (2013) Mehedi Kalam et al. ASTROPHYSICS AND SPACE SCIENCE
- Finch-Skea star in $$(2+1)$$ dimensions
- (2013) Ayan Banerjee et al. GENERAL RELATIVITY AND GRAVITATION
- Some charged polytropic models
- (2013) P. Mafa Takisa et al. GENERAL RELATIVITY AND GRAVITATION
- RELATIVISTIC STELLAR MODEL ADMITTING A QUADRATIC EQUATION OF STATE
- (2013) R. SHARMA et al. INTERNATIONAL JOURNAL OF MODERN PHYSICS D
- A class of exact strange quark star model
- (2013) S THIRUKKANESH et al. PRAMANA-JOURNAL OF PHYSICS
- Compact models with regular charge distributions
- (2012) P. Mafa Takisa et al. ASTROPHYSICS AND SPACE SCIENCE
- Regular models with quadratic equation of state
- (2012) S. D. Maharaj et al. GENERAL RELATIVITY AND GRAVITATION
- Exact anisotropic sphere with polytropic equation of state
- (2012) S THIRUKKANESH et al. PRAMANA-JOURNAL OF PHYSICS
- Charged anisotropic matter with quadratic equation of state
- (2010) Tooba Feroze et al. GENERAL RELATIVITY AND GRAVITATION
- The Importance of Anisotropy for Relativistic Fluids with Spherical Symmetry
- (2010) B. V. Ivanov INTERNATIONAL JOURNAL OF THEORETICAL PHYSICS
- Charged anisotropic matter with linear or nonlinear equation of state
- (2010) Victor Varela et al. PHYSICAL REVIEW D
- Bounds onM/Rfor static objects with a positive cosmological constant
- (2009) Håkan Andréasson et al. CLASSICAL AND QUANTUM GRAVITY
- Charged anisotropic matter with a linear equation of state
- (2008) S Thirukkanesh et al. CLASSICAL AND QUANTUM GRAVITY
- Charged relativistic spheres with generalized potentials
- (2008) S. Thirukkanesh et al. MATHEMATICAL METHODS IN THE APPLIED SCIENCES
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