HAWKES PROCESSES ON LARGE NETWORKS
By Sylvain Delattre, Nicolas G. Fournier, Marc Hoffmann. 2016
102 citations recorded by the source corpus.
Subfields: Applied Mathematics, Molecular Biology
View Paper: https://www.semanticscholar.org/paper/a42725c5d2d72404063945c07a16e918711ff3b8
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In Applied Mathematics
- Eduardo Abi Jaber
- Sergio Pulido
- Carl Graham
- Laurence Marsalle
- Christa Cuchiero
- Manon Costa
- Viet Chi Tran
- Martin Larsson
In Molecular Biology
- Eduardo Abi Jaber
- Sergio Pulido
- Martin Larsson
- Carl Graham
- Laurence Marsalle
- Christa Cuchiero
- Manon Costa
- Viet Chi Tran
Citations in the corpus
- A weak solution theory for stochastic Volterra equations of convolution type (2019, methodology): “ity satisfies λt = g 0(t) + Z [0,t) K(t−s)dNs. 2 Various multivariate and nonlinear generalizations have also been studied and applied; see Br´emaud and Massouli´e (1996); Daley and Vere-Jones (2003); Delattre et al. (2016) and the references there. Solutions of (1.1) are neither semimartingales nor ”
- Renewal in Hawkes processes with self-excitation and inhibition (2018, methodology): “ce of a latency period before the successive activations of a neuron. A large part of the literature on Hawkes processes for neurosciences uses large systems approximations by mean-field limits (e.g., [7, 12, 11, 13]) or stabilization properties (e.g., [14] using Erlang kernels). Here, we consider a ”