Can a nonextremal black hole be a particle accelerator?
O. B. Zaslavskii

TL;DR
This paper investigates the potential of nonextremal black holes to act as particle accelerators, deriving conditions under which high-energy collisions can occur near their horizons, and exploring implications for astrophysics.
Contribution
It provides a theoretical framework for particle collisions near nonextremal black holes, showing how high center-of-mass energies can be achieved under specific conditions.
Findings
High-energy collisions are possible near nonextremal black holes if particles are ultrarelativistic and the black hole is near-extremal.
The center-of-mass energy scales as $E_{1}\kappa^{-1/2}$, becoming large when surface gravity $\kappa$ is small.
Multiple collisions can lead to unbounded energies if new near-critical particles are sufficiently heavy.
Abstract
We consider particle collisions in the background of a nonextremal black hole. Two particles fall from infinity, particle 1 is fine-tuned (critical), collision occurs in its turning point. The first example is the Reissner-Nordstr\"{o}m (RN) one. If the energy at infinity is big enough, the turning point is close to the horizon. Then, we derive a simple formula according to which , where is a surface gravity. Thus significant growth of is possible if (i) particle 1 is ultrarelativistic (if both particles are ultrarelativistic, this gives no gain as compared to collisions in flat space-time), (ii) a black hole is near-extremal (small ). In the scenario of multiple collisions the energy is finite in each individual collision. However, it can grow in subsequent collisions, provided new near-critical…
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