1995
DOI: 10.1103/physrevd.51.3940
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Schwinger particle-production mechanism for a finite-length flux tube with transverse confinement

Abstract: Previous results for the pair production probability in a strong electric field with a finite longitudinal separation are generalized to the case of a finitelength flux tube with transverse confinement. The threshold length of the flux tube, below which pair production cannot occur, increases as a result of transverse confinement.

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Cited by 22 publications
(28 citation statements)
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“…The external field is cylindrically symmetric. It vanishes outside the tube, A 3 (t, r > r 0 , ϕ, x 3 ) = 0, and it is homogeneous inside the flux tube, [17,18,19]. The Klein-Gordon equation (2) reads for the boson field φ(t, r, ϕ, x 3 ) as…”
Section: Bosons and Fermions In External Fieldmentioning
confidence: 99%
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“…The external field is cylindrically symmetric. It vanishes outside the tube, A 3 (t, r > r 0 , ϕ, x 3 ) = 0, and it is homogeneous inside the flux tube, [17,18,19]. The Klein-Gordon equation (2) reads for the boson field φ(t, r, ϕ, x 3 ) as…”
Section: Bosons and Fermions In External Fieldmentioning
confidence: 99%
“…Lattice calculations were performed also to describe strong classical fields under finite space-time conditions [13,14]. Fermion pair production together with boson pair production were investigated by kinetic models of particle production from strong abelian [15,16,17,18,19,20,21,22] and non-abelian [23] fields. These calculations concentrated mostly on bulk properties, the time dependence of energy and particle number densities.…”
Section: Introductionmentioning
confidence: 99%
“…As pions are the most predominantly produced particle, the phenomenological treatment then involves in replacing µ 0 by M = m 2 π + p 2 ⊥,π . We can review the rapidity distribution for massless QED2 obtained previously [63]. The relation between the bosonic and the fermionic quantities in massless QED2 is [42,49,50] …”
Section: Particle Production As An Initial-value Problem In Bosonmentioning
confidence: 99%
“…The eigenvalue m ⊥ depends on J z and is independent of the quantum number η. Some examples of m(r), m ⊥ and transverse wave functions have been presented previously [55,62,63]. We can write the wave function ψ with the quantum number J z and a mass m ⊥ as a two-component wave function in an abstract two-dimensional QED2 space as…”
Section: Early Particle Production At High Energiesmentioning
confidence: 99%
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