A generalized finite-time scaling form unifies Kibble-Zurek scaling for slow drives and De Grandi-Gritsev-Polkovnikov scaling for sudden quenches across arbitrary rates in critical dynamics.
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In the supersymmetric gapped phase of an interacting Majorana chain, the lowest excitations are soliton-antisoliton pairs, each binding a localized Majorana mode that together form a nonlocal Dirac fermion distinguishing even and odd fermion parity states.
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Finite-time Scaling with Arbitrary Driving Rates: Bridging the Kibble-Zurek and De Grandi-Gritsev-Polkovnikov Limits
A generalized finite-time scaling form unifies Kibble-Zurek scaling for slow drives and De Grandi-Gritsev-Polkovnikov scaling for sudden quenches across arbitrary rates in critical dynamics.
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Soliton-antisoliton pairs in the supersymmetric gapped phase of an interacting Majorana chain
In the supersymmetric gapped phase of an interacting Majorana chain, the lowest excitations are soliton-antisoliton pairs, each binding a localized Majorana mode that together form a nonlocal Dirac fermion distinguishing even and odd fermion parity states.