A critical one-parameter family of Rayleigh random flights on Poisson line SIRSNs has a speed process that is neighborhood-recurrent, giving evidence for the conjecture that SIRSN geodesics never halt en route.
On countable dense random sets
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Rayleigh Random Flights on the Poisson line SIRSN
A critical one-parameter family of Rayleigh random flights on Poisson line SIRSNs has a speed process that is neighborhood-recurrent, giving evidence for the conjecture that SIRSN geodesics never halt en route.