Critical angular velocity of uniformly rotating white dwarfs

Statistics – Computation

Scientific paper

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Angular Velocity, Dwarf Stars, Computation, Configurations, Finite Difference Theory, Numerical Analysis

Scientific paper

The equilibrium configurations of uniformly rotating white dwarfs are calculated numerically as an application of the finite difference - finite expansion method pioneered by Stoeckly. The latest version of the Harrison-Wheeler equation of state is used, together with the post-Newtonian equations of structure. No other approximation is made. The resulting critical values for the angular velocity agree in order of magnitude with a 'crude' approximation to these values by Hartle and Thorne, but fractional differences in mean radius and in mass and eccentricities are very different.

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