Predictability of the duration of La Niña

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Predictability of the duration of La Niña Pedro DiNezio University of Texas Institute for Geophysics (UTIG) CESM Winter Meeting February 9, 2016 Collaborators: C. Deser 1 and Y. Okumura 2 1 NCAR, 2 UTIG

Multi-year La Niña events are very common Adapted from Okumura and Deser 2011

Can we predict their duration? Previous research has focused on El Niño Predicting the onset of La Niña is trivial: They virtually always occur the year after El Niño. Predicting the termination of La Niña is very challenging: Why some events last 2 years? Is their duration predictable?

Data and Methodology Long control simulation performed with CESM1 1800 years long Constant pre-industrial forcing 1 atmosphere, 1 ocean (⅓ latitude on the equator) Simulates realistic 2-yr La Nina Perfect-model prediction experiments with CESM1 3 case studies 20 members for each forecast ensemble Initialized during: Transition from El Nino to La Nina (18 month lead time) Peak of the preceding El Nino (24 month lead time) Each forecast run forward for 3.5 years.

CESM1 simulates realistic 2-year La Nina

Looking for predictors Two main theories for the duration of ENSO events: Delayed oscillator (Suarez and Schopf 1988; Battisti and Hirst 1989). Recharge oscillator (Jin 1997). Both are based on the following idea: Variations in the depth of equatorial thermocline contribute to: The growth of ENSO events (Bjerknes feedback). The decay of ENSO events, i.e. their duration (delayed thermocline feedback).

Hypothesis: thermocline depth anomalies before the onset of La Niña determine its duration

Hypothesis: thermocline depth anomalies before the onset of La Niña determine its duration case study: weak predictor case study: strong predictor case study: moderate predictor

Case 1: weak predictor control individual forecast ensemble-mean model year control run is an outlier, however within forecast spread

Case 2: moderate predictor control individual forecast ensemble-mean model year control run also an outlier, however within forecast spread

Case 3: strong predictor control individual forecast ensemble-mean model year 19 out of 20 members predict the return of La Niña

The return of La Nina is highly predictable 18 months in advance Predictor values for which a following El Niño never occurs Predictor values for which La Niña virtually always returns

The spread of the forecasts is not sensitive to the initial conditions

The spread of the forecasts is sensitive to variability in the eastern Indian Ocean

Models simulate too active IOD Weller and Cai 2013

NCAR models are not the exception Weller and Cai 2013

Conclusions The return of La Niña is highly predictable in CESM1: Controlled by the depth of thermocline before onset of La Nina. Up to 18 month skillful prediction. Too active IOD may lead to unrealistically large spread in forecast Disabling coupled variability over the eastern Indian Ocean reduces the forecast spread by 15%.

Open questions Can CESM1 s perfect model skill be realized in an actual forecast system? If a La Nina follows the current El Nino, could we predict its duration?

Multi-year La Niña events are very common Adapted from Okumura and Deser 2011

Delayed thermocline feedback controls the termination of La Nina Nonlinear and seasonally-dependent delayed thermocline feedback derived from CCSM4 strong La Nina events have weaker damping rates La Nina El Nino strong El Nino events have strong damping rates

Asymmetry in the duration of El Niño and La Niña 1900-1947 1948-2008 1982-2008 time SST anomaly ( C) time SST anomaly ( C) Okumura and Deser 2010

Predicting the return of La Niña is very challenging ENSO predictions for statistical models, JJA 2011 El Niño of 2009-10 La Niña of 2010-11 possible outcomes for second year black line: observed evolution of Nino-3.4 SST anomalies coloured lines: forecasts by different statistical models

Growth phase (Bjerknes feedback) Indonesia easterly wind anomaly downwelling Rossby wave La Niña upwelling Kelvin wave South America warm surface waters upwelling upwelling cold waters

Decay phase (delayed thermocline feedback) Indonesia Rossby waves reflect as: downwelling Kelvin wave La Niña El Niño? South America warm surface waters upwelling upwelling reduced upwelling cold waters cold waters

Decay phase (delayed thermocline feedback) western boundary Rossby waves reflect as: downwelling Kelvin wave La Niña eastern boundary warm surface waters upwelling unable to reduce upwelling cold waters cold waters

For instance, the return of the 2011-2012 La Niña ENSO predictions initialized during summer of 2011 El Niño of 2009-10 La Niña of 2010-11 possible outcomes for second year time black line: observed evolution of Nino-3.4 SST anomalies coloured lines: forecasts by different dynamical models

[T ] approximates SST anomalies very well [T] time Allows us to use the heat budget to diagnose processes driving ENSO SST anomalies

Step 1: ENSO heat budget LHS RHS time Negative tendencies during transition to La Nina El Nino peak Positive tendencies during EN growth Balanced heat budget on ENSO timescales