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The generalized TAP free energy II
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abstract
In a recent paper [14], we developed the generalized TAP approach for mixed $p$-spin models with Ising spins at positive temperature. Here we extend these results in two directions. We find a simplified representation for the energy of the generalized TAP states in terms of the Parisi measure of the model and, in particular, show that the energy of all states at a given distance from the origin is the same. Furthermore, we prove the analogues of the positive temperature results at zero temperature, which concern the ground-state energy and the organization of ground-state configurations in space.
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Dynamics for spherical spin glasses: disorder dependent initial conditions
Spherical spin-glass Langevin dynamics started in bands around critical points converges to explicit integro-differential equations with a new overlap coordinate, reducing to Cugliandolo-Kurchan for unbiased starts.
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