Log d observation time is sufficient and necessary to exactly recover the latent network for sparse weak-interaction stationary Hawkes processes.
Elsevier, 2014
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
citation-role summary
background 1
citation-polarity summary
roles
background 1polarities
background 1representative citing papers
Langevin dynamics on spiked Wigner matrices achieve O(log N) mixing from symmetric initializations even below the critical temperature, while worst-case mixing times are exponential with rate equal to the free-energy difference between spiked and null models.
A new one-parameter linear benchmark SDE is derived and used to demonstrate that lower-order explicit stochastic integrators can outperform higher-order ones in stability and accuracy over ranges of time-step sizes.
Existence and uniqueness of variational solutions are proved for a coupled SPDE-ODE system modeling stochastically perturbed cell electropermeabilization with degenerate multiplicative noise.
citing papers explorer
-
On Observation Time for Recovering Latent Hawkes Networks
Log d observation time is sufficient and necessary to exactly recover the latent network for sparse weak-interaction stationary Hawkes processes.
-
Mixing times of Langevin dynamics for spiked matrix models
Langevin dynamics on spiked Wigner matrices achieve O(log N) mixing from symmetric initializations even below the critical temperature, while worst-case mixing times are exponential with rate equal to the free-energy difference between spiked and null models.
-
Numerical stability revisited: A family of benchmark problems for the analysis of explicit stochastic differential equation integrators
A new one-parameter linear benchmark SDE is derived and used to demonstrate that lower-order explicit stochastic integrators can outperform higher-order ones in stability and accuracy over ranges of time-step sizes.
-
Stochastically perturbed model of cell electropermeabilization
Existence and uniqueness of variational solutions are proved for a coupled SPDE-ODE system modeling stochastically perturbed cell electropermeabilization with degenerate multiplicative noise.