Table 1.

Models discussed in this paper. |$M_{200, \rm cor}$| and |$L_{200, \rm cor}$| are the total mass and total angular momentum of the corona contained in the virial sphere of radius |$r_{\rm 200}=237\, {\rm kpc}$|⁠. |$L_0=10^{14}\, \mathrm{M}_\odot \, {\rm km\, s^{-1}}\, {\rm kpc}$| represents the order of magnitude of the total angular momentum contained in the Milky Way stellar disc (e.g. Peebles 1969). |$\lambda=j_{200, \rm cor} / (\sqrt{2} \, r_{200} v_{200})$| is the spin parameter according to the definition of Bullock et al. (2001), where |$j_{200, \rm cor}=L_{200,\rm cor}/ M_{200,\rm cor}$| is the averaged specific angular momentum of the corona.

NameqaxisPaxisTaxis|$M_{200,\rm cor}/\, \mathrm{M}_\odot$||$L_{200,\rm cor}/L_0$|λ
Model 11 (spherical)Equation (22)Isothermal3.4 × 101000
Model 2Equations (23)–(24)Equation (22)Isothermal4.0 × 10100.910.038
Model 3Equations (25)–(26)Equation (22)Isothermal3.9 × 10100.450.019
Model 41 (spherical)Equation (27)Polytropic Γ = 5/32.8 × 101000
Model 5Equations (23)–(24)Equation (27)Polytropic Γ = 5/33.1 × 10100.730.039
Model 6Equations (25)–(26)Equation (27)Polytropic Γ = 5/33.1 × 10100.380.021
NameqaxisPaxisTaxis|$M_{200,\rm cor}/\, \mathrm{M}_\odot$||$L_{200,\rm cor}/L_0$|λ
Model 11 (spherical)Equation (22)Isothermal3.4 × 101000
Model 2Equations (23)–(24)Equation (22)Isothermal4.0 × 10100.910.038
Model 3Equations (25)–(26)Equation (22)Isothermal3.9 × 10100.450.019
Model 41 (spherical)Equation (27)Polytropic Γ = 5/32.8 × 101000
Model 5Equations (23)–(24)Equation (27)Polytropic Γ = 5/33.1 × 10100.730.039
Model 6Equations (25)–(26)Equation (27)Polytropic Γ = 5/33.1 × 10100.380.021
Table 1.

Models discussed in this paper. |$M_{200, \rm cor}$| and |$L_{200, \rm cor}$| are the total mass and total angular momentum of the corona contained in the virial sphere of radius |$r_{\rm 200}=237\, {\rm kpc}$|⁠. |$L_0=10^{14}\, \mathrm{M}_\odot \, {\rm km\, s^{-1}}\, {\rm kpc}$| represents the order of magnitude of the total angular momentum contained in the Milky Way stellar disc (e.g. Peebles 1969). |$\lambda=j_{200, \rm cor} / (\sqrt{2} \, r_{200} v_{200})$| is the spin parameter according to the definition of Bullock et al. (2001), where |$j_{200, \rm cor}=L_{200,\rm cor}/ M_{200,\rm cor}$| is the averaged specific angular momentum of the corona.

NameqaxisPaxisTaxis|$M_{200,\rm cor}/\, \mathrm{M}_\odot$||$L_{200,\rm cor}/L_0$|λ
Model 11 (spherical)Equation (22)Isothermal3.4 × 101000
Model 2Equations (23)–(24)Equation (22)Isothermal4.0 × 10100.910.038
Model 3Equations (25)–(26)Equation (22)Isothermal3.9 × 10100.450.019
Model 41 (spherical)Equation (27)Polytropic Γ = 5/32.8 × 101000
Model 5Equations (23)–(24)Equation (27)Polytropic Γ = 5/33.1 × 10100.730.039
Model 6Equations (25)–(26)Equation (27)Polytropic Γ = 5/33.1 × 10100.380.021
NameqaxisPaxisTaxis|$M_{200,\rm cor}/\, \mathrm{M}_\odot$||$L_{200,\rm cor}/L_0$|λ
Model 11 (spherical)Equation (22)Isothermal3.4 × 101000
Model 2Equations (23)–(24)Equation (22)Isothermal4.0 × 10100.910.038
Model 3Equations (25)–(26)Equation (22)Isothermal3.9 × 10100.450.019
Model 41 (spherical)Equation (27)Polytropic Γ = 5/32.8 × 101000
Model 5Equations (23)–(24)Equation (27)Polytropic Γ = 5/33.1 × 10100.730.039
Model 6Equations (25)–(26)Equation (27)Polytropic Γ = 5/33.1 × 10100.380.021
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