Relativistic fluid flows around cosmic strings

Computer Science – Sound

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Particle-Theory And Field-Theory Models Of The Early Universe, Exact Solutions

Scientific paper

The motion of a relativistic perfect fluid in the spacetime of a static, cylindrically symmetric, cosmic string is studied. The fluid equations are solved to first order in μ, the mass per unit length of the string (μ~=10-6 for typical grand unified theories), for subsonic flow of a relativistic fluid with arbitrary equation of state past a cosmic string. As the adiabatic sound speed (∂p/∂ρ)1/2s is approached, a shock forms, orthogonal to the flow and containing the string. The formalism developed by Taub for treating shocks in relativistic perfect fluids is applied to supersonic flow past a cosmic string. The shock equations are then solved for weak shocks in a fluid with an arbitrary equation of state, and also in the (extreme) strong-shock limit for an arbitrary equation of state which approaches an ideal gas in its high-temperature limit. We find that strongly shocked fluid forms a dense, thin sheet behind the string, as expected. The density contrast across the shock remains small until the four-velocity of the string is at least of order μ-1 times the sound four-velocity.

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