Computation of extreme heat waves in climate models using a large deviation algorithm
arXiv:1709.03757 · doi:10.1073/pnas.1712645115
Abstract
Studying extreme events and how they evolve in a changing climate is one of the most important current scientific challenges. Starting from complex climate models, a key difficulty is to be able to run long enough simulations in order to observe those extremely rare events. In physics, chemistry, and biology, rare event algorithms have recently been developed to compute probabilities of events that cannot be observed in direct numerical simulations. Here we propose such an algorithm, specifically designed for extreme heat or cold waves, based on statistical physics approaches. This gives an improvement of more than two orders of magnitude in the sampling efficiency. We describe the dynamics of events that would not be observed otherwise. We show that European extreme heat waves are related to a global teleconnection pattern involving North America and Asia. This tool opens a full range of studies, so far impossible, aimed at assessing quantitatively climate change impacts.
Proceedings of the National Academy of Sciences (2017)
References in corpus (6)
- The large deviation approach to statistical mechanics
- A review of linear response theory for general differentiable dynamical systems
- A numerical approach to large deviations in continuous-time
- Probing rare physical trajectories with Lyapunov weighted dynamics
- Langevin dynamics, large deviations and instantons for the quasi-geostrophic model and two-dimensional Euler equations
- Computation of rare transitions in the barotropic quasi-geostrophic equations
Cited by in corpus (10)
- Applications of large deviation theory in geophysical fluid dynamics and climate science
- Rare event-triggered transitions in aerodynamic bifurcation
- Maximizing simulated tropical cyclone intensity with action minimization
- Numerical study of extreme mechanical force exerted by a turbulent flow on a bluff body by direct and rare-event sampling techniques
- Path properties of atmospheric transitions: illustration with a low-order sudden stratospheric warming model
- Eddy-Viscous Modeling and the Topology of Extreme Circulation Events in Three-Dimensional Turbulence
- Nonasymptotic bounds for suboptimal importance sampling
- A self-similarity principle for the computation of rare event probability
- Rare Event Simulation for Steady-State Probabilities via Recurrency Cycles
- Introduction to the Special Issue on the Statistical Mechanics of Climate