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Table 3.

Main features of the relaxed high-density rotating polytropes (ρmax = 1014 g cm−3 prior to relaxation) calculated with γ = 5/3 and mass M = 2 M.

m A J ρmax j Np hmin EI/EG Ek/EG ET/E0 V.T Ωc F
×1049 erg s ×1014 g cm−3 ×106 km ×10−5 ×10−3 s−1
B1 1 2 2.3354 0.656 0.05129 1.0 0.55 0.429 0.0685 −7.822 4.4 1336 0.68
EM1 0.05129 0.432 0.0679 −7.759 0.43 0.68

B2 1 0.2 1.2946 0.664 0.02849 1.0 0.55 0.469 0.0385 −2.583 3.0 7116 0.76
EM2 0.02849 0.463 0.0377 −2.633 0.54 0.77

B3 1 0.2 2.1707 0.422 0.04429 1.0 0.63 0.413 0.0852 −6.275 3.2 10937 0.54
EM3 0.04429 0.419 0.0808 −6.280 0.49 0.55

B4 1/2 2 2.4306 0.647 0.05326 1.0 0.55 0.427 0.0747 −8.320 2.7 1260 0.60
EM4 0.05326 0.427 0.0731 −8.386 0.40 0.65

B5 1/2 0.2 3.0946 0.368 0.06173 1.0 0.67 0.388 0.1110 −12.0 2.2 4429 0.54
EM5 0.06173 0.396 0.1037 −11.8 0.45 0.57

Notes. Models Bn refer to the 3D-SPH calculations and EMn are the reference results by Eriguchi & Mueller (1985). Columns: model name, exponent in the rotation law of Eq. (3) (m), A = Rc/RNS, total angular momentum (J), maximum density (ρmax), dimensionless angular momentum (j), number of SPH particles (Np), minimum smoothing length (hmin), internal-to-gravitational energy ratio, kinetic-to-gravitational energy ratio, total energy conservation, virial theorem, central angular velocity, and polar-to-equatorial radius ratio. The symbol “–” indicates that the corresponding magnitude was not available in the paper by EM.

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