A nonlinear dynamical perspective on climate change
Weather Wiley 48:10 (1993) 314-326
Computation of optimal unstable structures for a numerical weather prediction model
Tellus, Series A 45 A:5 (1993) 388-407
Abstract:
Numerical experiments have been performed to compute the fastest growing perturbations in a finite time interval for a complex numerical weather prediction model. The models used are the tangent forward and adjoint versions of the adiabatic primitive-equation model of the Integrated Forecasting System developed at the European Centre for Medium-Range Weather Forecasts and Meteo France. These have been run with a horizontal truncation T21, and 19 vertical levels. The fastest growing perturbations are the singular vectors of the propagator of the forward tangent model with the largest singular values. -from AuthorsA DYNAMIC INTERPRETATION OF THE GLOBAL RESPONSE TO EQUATORIAL PACIFIC SST ANOMALIES
JOURNAL OF CLIMATE 6:5 (1993) 777-795
ENSEMBLE PREDICTION USING DYNAMICALLY CONDITIONED PERTURBATIONS
QUARTERLY JOURNAL OF THE ROYAL METEOROLOGICAL SOCIETY 119:510 (1993) 299-323
EXTENDED-RANGE ATMOSPHERIC PREDICTION AND THE LORENZ MODEL
BULLETIN OF THE AMERICAN METEOROLOGICAL SOCIETY 74:1 (1993) 49-65