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Magnetic Field and Curvature Effects on Pair Production I: Scalars and Spinors
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Magnetic Field and Curvature Effects on Pair Production I: Scalars and Spinors
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The pair production rates for spin-zero and spin-$\frac{1}{2}$ particles are calculated on spaces of the form $M \times {\mathbb R}^{1,1}$ with $M$ corresponding to ${\mathbb R}^2$ (flat), $T^2$ (flat, compactified), $S^2$ (positive curvature) and $H^2$ (negative curvature), with and without a background magnetic field on $M$. The motivation is to elucidate the effects of curvature and background magnetic field. Contrasting effects for positive and negative curvature on the two cases of spin are obtained. For positive curvature, we find enhancement for spin-zero and suppression for spin-$\frac{1}{2}$, with the opposite effect for negative curvature.
Forward citations
Cited by 2 Pith papers
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Morse Bridge between Planar Kepler and Hyperbolic Landau Dynamics
The radial Kepler problem and sectors of the hyperbolic Landau problem are mapped to the Morse spectral problem, relating their bound spectra, resonances, and scattering data.
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Morse Bridge between Planar Kepler and Hyperbolic Landau Dynamics
Planar Kepler and hyperbolic Landau dynamics both reduce to the Morse Hamiltonian, connecting Coulomb coupling to magnetic field times horocyclic momentum and Kepler shells to Morse threshold resonances.
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