Physical characteristics of N-dimensional, radially-symmetric polytropes

Statistics – Computation

Scientific paper

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Gamma Function, Internal Energy, Polytropic Processes, Stellar Gravitation, Stellar Physics, Virial Theorem, Computational Fluid Dynamics, Euler Equations Of Motion, Poisson Equation, Radii, Stellar Mass

Scientific paper

The physical characteristics radius, mass, mean density, gravitational potential and acceleration, gravitational and internal energy are presented with the aid of the gamma function for N-dimensional, radially-symmetric polytropes. The virial theorem with external pressure is derived in the relativistic limit, with Newtonian gravitation still valid. The gravitational energy of polytropes obeying the generalized Schuster-Emden integral is shown to be finite. Finiteness of mass and radius is discussed for the cases of practical interest N = 1 (slab), N = 2 (cylinder), and N = 3 (sphere). Uniform contraction or expansion of N-dimensional polytropes is considered in the last section.

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