activity
19982021
most citedQuantification and interpretation of the climate variability record

74 citations · 169 across the 11 of their papers we have counts for

collaborators
Showing 2019Show all

6 papers · 1 filter

physics.ao-ph2019

Extreme sensitivity and climate tipping points

Peter Ashwin, Anna S. von der Heydt

A climate state close to a tipping point will have a degenerate linear response to perturbations, which can be associated with extreme values of the equilibrium climate sensitivity…

math.DS2019

State-dependent effective interactions in oscillator networks through coupling functions with dead zones

Peter Ashwin, Christian Bick, Camille Poignard

The dynamics of networks of interacting dynamical systems depend on the nature of the coupling between individual units. We explore networks of oscillatory units with coupling func…

q-bio.NC2019

Noisy network attractor models for transitions between EEG microstates

Jennifer Creaser, Peter Ashwin, Claire Postlethwaite +1

The brain is intrinsically organized into large-scale networks that constantly re-organize on multiple timescales, even when the brain is at rest. The timing of these dynamics is c…

math.DS2019

Bifurcation of critical sets and relaxation oscillations in singular fast-slow systems

Karl Nyman, Peter Ashwin, Peter Ditlevsen

Fast-slow dynamical systems have subsystems that evolve on vastly different timescales, and bifurcations in such systems can arise due to changes in any or all subsystems. We class…

physics.ao-ph201968 cited

Basin bifurcations, oscillatory instability and rate-induced thresholds for AMOC in a global oceanic box model

Hassan Alkhayuon, Peter Ashwin, Laura C Jackson +2

The Atlantic Meridional Overturning Circulation (AMOC) transports substantial amounts of heat into the North Atlantic sector, and hence is of very high importance in regional clima…

math.DS2019

The uncoupling limit of identical Hopf bifurcations with an application to perceptual bistability

A. Pérez-Cervera, P. Ashwin, G. Huguet +2

We study the dynamics arising when two identical oscillators are coupled near a Hopf bifurcation where we assume a parameter uncouples the system at . Using a normal form…