Collapsing domain walls generically form cuspidal edge and vertex singularities captured by Nambu-Goto and eikonal approximations and reproduced in field theory simulations.
Singularities of differentiable maps
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Sideband occupations at a sharp Fermi edge in Floquet-driven non-interacting fermions are governed exactly by the discrete Bessel kernel, converging to the Airy kernel on the A^{1/3} scale with direct consequences for shot-noise slopes.
The first correction term in the mean first capture time of shrinking geodesic balls by isotropic Lévy flights on Zoll surfaces is determined by the degree of the conjugate point.
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Cuspidal Singularities in Collapsing Domain Walls
Collapsing domain walls generically form cuspidal edge and vertex singularities captured by Nambu-Goto and eikonal approximations and reproduced in field theory simulations.