Re-examination of minimal models for sheared particles reveals anomalous absorbing-state criticality at high densities, including new transitions and Griffiths smearing, explained by a fractional-time field theory.
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Permutation symmetries generate permutation saddles and equal-loss valleys linking equivalent global minima, yielding a lower bound on symmetry-induced critical points.
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Anomalous Criticality of Absorbing State Transition toward Jamming
Re-examination of minimal models for sheared particles reveals anomalous absorbing-state criticality at high densities, including new transitions and Griffiths smearing, explained by a fractional-time field theory.
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Weight-space symmetry in deep networks gives rise to permutation saddles, connected by equal-loss valleys across the loss landscape
Permutation symmetries generate permutation saddles and equal-loss valleys linking equivalent global minima, yielding a lower bound on symmetry-induced critical points.