2008
DOI: 10.1007/s10509-008-9907-3
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Bianchi type-III bulk viscous dust filled universe in Lyra geometry

Abstract: Bianchi Type III bulk viscous dust filled cosmological models in Lyra geometry are investigated. To get the deterministic model of the universe, we have assumed two conditions: (i) ζ θ = constant; and (ii) shear (σ ) is proportional to the expansion (θ ). This condition leads to B = C n where ζ the coefficient of bulk viscosity, θ the expansion in the model; B and C are metric potentials and n a constant. The physical and geometrical aspects of the model and singularities in the model are also discussed.

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Cited by 12 publications
(7 citation statements)
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“…Considering same form of the displacement vector field β = β 0 t −n as in previous section, we get the same value of V as in (21), using the value of V in terms of cosmic time, we can easily obtained the relations between scale factors and cosmic time t , as shown in (22)- (24). Now, with the help of (22)-(24), (49) and (50), (43), (44) suggest Truncated causal theory (ε = 0) ξ = a 0 t 4n−4 +a 1 t 2n−2 +a 2 t 2n−1 (a 3 t 2n−2 +a 4 )…”
Section: Cosmological Models With Uniform Gravitational Constant In Tmentioning
confidence: 99%
See 1 more Smart Citation
“…Considering same form of the displacement vector field β = β 0 t −n as in previous section, we get the same value of V as in (21), using the value of V in terms of cosmic time, we can easily obtained the relations between scale factors and cosmic time t , as shown in (22)- (24). Now, with the help of (22)-(24), (49) and (50), (43), (44) suggest Truncated causal theory (ε = 0) ξ = a 0 t 4n−4 +a 1 t 2n−2 +a 2 t 2n−1 (a 3 t 2n−2 +a 4 )…”
Section: Cosmological Models With Uniform Gravitational Constant In Tmentioning
confidence: 99%
“…Rahaman et al [18,19] have studied inhomogeneous spherically symmetric higher dimensional model in presence of a mass less scalar field and cosmological models with negative constant deceleration parameter in Lyra's geometry. Bali and Chandnani [20,21] discussed Bianchi Type I cosmological model for perfect fluid distribution and Bianchi type-III bulk viscous dust filled cosmological model in Lyra geometry. Singh [22] has discussed Bianchi type-V anisotropic cosmological model in the presence and absence of a magnetic field within the framework of Lyra geometry.…”
Section: Introductionmentioning
confidence: 99%
“…Bali and Chandnani [25] have investigated a Bianchi type-III bulk viscous dust filled universe in Lyra geometry under certain physical assumptions. Recently, V. K. Yadav and L. Yadav [26] have presented Bianchi type-III bulk viscous and barotropic perfect fluid cosmological models in Lyra's geometry with the assumption that the coefficient of viscosity of dissipative fluid is a power function of the energy density.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Bali et al [38] have described Bianchi type-III cosmological models for barotropic perfect fluid distribution with variable G and in general relativity. Bali and Chandnani [39] have investigated Bianchi type-III bulk viscous dust filled universe in Lyra geometry.…”
mentioning
confidence: 99%