## A few additions to the publication page

Two papers on which I appear as a co-author have recently been published in **Physical Review E**!

First, a deep cut by Guillaume St-Onge: The paper tackles SIS dynamics on time-varying networks with fixed degree sequences. By changing the relative time-scale of the epidemics and of the network’s evolution, we can effectively interpolate between quenched and annealed formalisms of SIS dynamics on networks, thereby unifying *many* theoretical frameworks in one. My favourite result comes towards the end of the paper, where we show that the endemic phase can be *heterogeneous* near its onset: If you look at high degree nodes, then you’ll find that the disease’s prevalence scales faster with the network’s size than if you had inspected low degree nodes.

Second, a fun numerical paper with Edward Laurence, Sergey Melnik and Louis J. Dubé, where we show how to *exactly* solve cascade dynamics on small networks. By exact, I mean that we show how to calculate the probability of every single outcome, with arbitrary precision. Our algorithm scales pretty badly—exponentially to be precise—because there are exponentially many outcomes in the first place. Still, there are a few tricks involved in reaching such a “simple” algorithm.

I should also mention that I have recently uploaded a preprint to the arXiv. This joint work with the extended Dynamica family grew out of a workshop held in 2016. Our goal was to infer the past states of a network, given its current structure as input. I’ll present this work at NetSci 2018 during the first parallel session. Comments are more than welcome!