Convergence rate of $\ell^p$-energy minimization on graphs: sharp polynomial bounds and a phase transition at $p=3$

Ähnliche Einträge

• Convergence rate of $\ell^p$-relaxation on a graph to a $p$-harmonic function with given boundary values
  von: Gan, Chenyu, et al.
  Veröffentlicht: (2025)
• Existence and sharpness of the phase transition for the frog model on transitive graphs
  von: Angel, Omer, et al.
  Veröffentlicht: (2025)
• Optimal lower bound for the variance of hitting times for simple random walks on graphs
  von: Chiclana, Rafael, et al.
  Veröffentlicht: (2023)
• Explosion versus decay for boundary derivatives of $p$-harmonic functions as $p$ tends to 1: nonlocality
  von: Peres, Yuval, et al.
  Veröffentlicht: (2026)
• Speed of random walk on dynamical percolation in nonamenable transitive graphs
  von: Gu, Chenlin, et al.
  Veröffentlicht: (2024)