2019
DOI: 10.1140/epjp/i2019-12905-6
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Generalized geodesic radiating models

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Cited by 8 publications
(4 citation statements)
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“…A useful transformation, for Riccati equations, was suggested by Ivanov [27][28][29] called the horizon function as it is related to the formations of horizons. Other treatments related to the horizon function are contained in the works of Mahomed et al [30][31][32]. A transformation related to that of Ivanov was considered by Thirukkanesh and Maharaj [33].…”
Section: Introductionmentioning
confidence: 99%
“…A useful transformation, for Riccati equations, was suggested by Ivanov [27][28][29] called the horizon function as it is related to the formations of horizons. Other treatments related to the horizon function are contained in the works of Mahomed et al [30][31][32]. A transformation related to that of Ivanov was considered by Thirukkanesh and Maharaj [33].…”
Section: Introductionmentioning
confidence: 99%
“…The interior matter distribution is heat conducting and the exterior spacetime is given by the conventional Vaidya metric. For comprehensive treatments of recent exact solutions for radiating stellar models see Abebe and Maharaj [52], Mohanlal et al [53] and Mohamed et al [54][55][56]. The generalized Vaidya spacetime may also be used to model a radiating star in general relativity.…”
Section: Radiating Starsmentioning
confidence: 99%
“…arises in the matching process, that governs the evolution of the radiating star is given by (p −q) = ρ . (55) This fundamental equation relates the external null string density ρ to the internal pressurep and the heat fluxq. at the surface of a star with a generalized atmosphere.…”
Section: Radiating Starsmentioning
confidence: 99%
“…Years later, with the solution of the field equations for a null fluid presented by Vaidya (1951) and with the junction conditions deduced by Santos (1985), it was possible to build more realistic gravitational collapse scenarios for isotropic fluids including dissipative fluxes such as heat flow (de Oliveira et al 1985;Herrera et al 1989;Bonnor et al 1989;Herrera et al 2006;Ivanov 2012) and shear and bulk viscosities (Chan et al 1994). In addition, models of gravitational collapse for anisotropic fluids with dissipative processes (Chan 2001;Govender et al 2019) and even with electric charge (Pinheiro & Chan 2013;Ivanov 2019a,b;Mahomed et al 2019) have been developed in recent years.…”
Section: Introductionmentioning
confidence: 99%