1 / 41

Extending the Diagnosis of the Climate of the 20th Century to Coupled GCMs

Extending the Diagnosis of the Climate of the 20th Century to Coupled GCMs. Edwin K. Schneider George Mason University/COLA. Collaborators. Ben P. Kirtman GMU/COLA Zhaohua Wu COLA. The Problem.

dom
Download Presentation

Extending the Diagnosis of the Climate of the 20th Century to Coupled GCMs

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Extending the Diagnosis of the Climate of the 20th Century to Coupled GCMs Edwin K. Schneider George Mason University/COLA

  2. Collaborators Ben P. Kirtman GMU/COLA Zhaohua Wu COLA

  3. The Problem • A primary area of C20C interest is predictability of low frequency climate variability (months). • The primary tool of C20C is the state-of-the-art GCM • The predictability of low frequency climate variability involves understanding the predictability of the coupled atmosphere/land/SST variability.

  4. Current Approach • Force AGCMs with observed 20th century boundary conditions (SST, sea ice, …), atmospheric composition (CO2, …). • The forced responses of the atmosphere/land model to perfectly known boundary conditions are diagnosed by taking the ensemble mean. • Compare the AGCM results to observed 20th century climate variability.

  5. Result of This Approach • The predictable “signal” to the specified boundary conditions plus an estimate of its predictability (signal/noise) given perfectly predicted boundary conditions.

  6. Remaining Issues • Predictability of the boundary conditions. • Disturbing inconsistencies: • e.g. the sign of the surface heat flux of the C20C ensemble over midlatitude oceans can be of opposite to the observed heat flux (Battisti). • Apparently there are some important distinctions between the forced atmosphere and the mean atmosphere-ocean climate.

  7. Alternative Approach I • Could force OGCM with observed 20th century atmospheric boundary conditions. • This will reveal the part of the SST variability forced by the atmosphere. • If there is oceanic “noise” in the response, again we need ensembles of OGCM simulations. • Results: determine what part of the SST variability is due to internal ocean variability (“noise”). The remaining variability must involve the atmosphere.

  8. Alternative Approach II • Diagnose 20th century variability using a coupled atmosphere/ocean GCM. • But how? How can the atmospheric weather noise be controlled? How can a forcing be prescribed so that the coupled model could in principle reproduce observed 20th century climate variability event by event? • The rest of the talk will describe a way to do this: • Turn the CGCM into the equivalent of an Intermediate Coupled Model (ICM) and force with the 20th century noise.

  9. Experimentation with a CGCM • Change external forcing • Change initial conditions • No control over atmospheric “noise” (weather) due to chaotic nature of atmospheric dynamics • No control over time evolution of SST or surface fluxes (part of solution)

  10. Experiments with an Uncoupled GCM • Relate models to observations of the evolution of the boundary conditions. • Forms the basis of model verification, predictability, and dynamical understanding of the atmosphere and ocean (separately) • AGCM • Specify time evolution of SST from observations • OGCM • Specify time evolution of surface fluxes (wind stress, heat flux, salinity flux)

  11. Intermediate Coupled Models (ICM) • Definition: Dynamical ocean model (e.g. OGCM) with atmospheric surface fluxes determined as a function of SST plus specified noise: F=A(SST)+N Where A is a statistical or empirical (physically based) atmospheric model (e.g. Cane-Zebiak model) • Excellent for mechanistic experiments (e.g. role of noise): Can specify noise externally as a function of time and space • Provide the basis for our understanding of coupled atmosphere-ocean variability (ENSO, tropical Atlantic, midlatitude)

  12. Limits of ICM • Give ideas about possible mechanisms as a function of parameter choice • Small α implies ENSO forced by atmospheric noise • Large α implies ENSO is self sustaining with no atmospheric noise forcing • Assumptions concerning physical processes • Difficult to determine α except by tuning for best match to observed variability (circular reasoning)

  13. CGCM Realistic representation of dynamics and feedbacks Inflexible for diagnosis and understanding because noise is part of the solution ICM Less realistic representation of dynamics and feedbacks Highly flexible for diagnosis and understanding because noise can be specified Model Comparison

  14. A New Class of Model • A CGCM-class model has been designed by Ben Kirtman which has a realistic representation of dynamics, physics, and coupled feedbacks, but which can be used to ask the same mechanistic questions as the ICM • “ICGCM” Intermediate CGCM or Interactive Ensemble “IE” F=A(SST) + N where A is an AGCM-class model without noise and noise N can be added externally

  15. C20C Application for anICGCM • What was the role of atmospheric noise in the observed decadal variability of SST 1950-present? • Was it entirely noise forced? • Was it due to some unstable coupled air-sea mode? • What was the role of the different coupled feedbacks?

  16. Each atmospheric model is forced by the same SST and produces its own surface fluxes: Fi=A(SST)+Wi(SST) Forced response A is the same for all i Weather noise Wi different for each model. Locally has properties of random noise Ni

  17. Ensemble mean flux F: F=A(SST)+N • As the number of atmospheres n becomes large, N0 • If variance of the weather noise is Vi=V for each AGCM, then the variance of the ensemble mean noise V is VV/n

  18. Basic Diagnostic Technique • Determine time and spatial evolution of the noise component of 20th century surface fluxes by subtracting the forced signal (C20C AGCM ensemble mean) from the estimated total surface fluxes (e.g. from reanalysis). • Force the ICgcM with the observed weather noise fluxes.

  19. Theoretical Justification • In the context of the Barsugli and Battisti 0D “null hypothesis” model, in which all SST variability is forced by weather noise and which includes coupled atmosphere ocean feedbacks, it can be proved that this approach will recover the “observed” SST variability. • Proof available on request.

  20. Preliminary Study • Diagnosis of the mechanism for low frequency (>3 year period) North Atlantic SST variability in a CGCM • Wu, Schneider, and Kirtman, 2004: Causes of Low Frequency North Atlantic SST Variability in a Coupled GCM. GRL (2004, in press); COLA Technical Report 160.

  21. Models and Experiments • COLA AGCM T42, 18 levels • GFDL MOM3 OGCM • Standard “ARCs” physics • “Medium resolution” 1.5, better near equator, 25 levels • World ocean (non-polar) 74S - 65N • Climatological sea ice • Anomaly coupled • ICgcM: 6 copies of AGCM (initial conditions of each copy differ to produce uncorrelated weather noise) • Century long simulations with CGCM and ICgcM

  22. CGCM Simulation: Low Frequency (>3 Year) DJF SST Standard Deviation Simulated Observed

  23. ICgcM Simulation

  24. Quantitative Evaluation of Role of Noise Forcing • Consider the ratio of SST variance R=V(CGCM)/V(ICGCM) • There are 6 members of the atmospheric model ensemble • Therefore noise forcing of SST variability should be approximately 6x larger in CGCM than in ICGCM • In regions where SST variability is force by noise, R6 • In regions where SST variability is due to coupled dynamics, R1 (or so we initially thought)

  25. Ratio of SST VarianceR=V(CGCM)/V(ICGCM)

  26. In regions where the CGCM has little low frequency SST variability, it is primarily forced by atmospheric noise. • In regions where the low frequency SST variability is strong, it is not forced by atmospheric noise. • But we have not shown that the strong variability is due to coupled (potentially predictable) ocean-atmosphere processes. • To do this, we need to also eliminate ocean internal variability.

  27. Internal Low Frequency Variability of the OGCM • OGCM with climatological forcing (e.g. a “spin-up” simulation (order 40 years)

  28. OGCM Internally Generated Low Frequency SST Variability

  29. ICGCM Diagnosis • Most of the low frequency SST variability in the ICGCM simulation (North Atlantic NDJFM) is caused by internal variability in the ocean (model). • Atmospheric noise is of secondary importance in forcing the dominant pattern of variability. • There is no evidence for unstable coupled feedbacks. • “The atmosphere leads the ocean” is not a good diagnostic for distinguishing noise forced coupled variability. • ICGCM needs modification to take ocean internally generated noise into account.

  30. Implication for ICGCM • Our ICGCM is incomplete. It does not filter out SST variability due to noise generated internally in the OGCM. • Next generation ICGCM • Multiple copies of the ocean model • Atmosphere(s) see ensemble averaged SST • In development

  31. Sfc. Fluxes1 Sfc. Fluxes2 Sfc. FluxesN    AGCM1 AGCM2 AGCMN    Ensemble Mean SST Ensemble Mean Surface Fluxes OGCM1 OGCM2 OGCMM    SST1 SST2 SSTM   

  32. Application of ICGCM to Diagnosis of Observed Low Frequency Variability • Force ICGCM with observed noise (atmospheric and oceanic) • That part of the SST variability forced by the noise will be reproduced in detail • That part of the SST variability due to unstable coupled processes will not be reproduced • (We haven’t done this yet)

  33. Determination of the Evolution of Atmospheric Noise • The observed evolution of the climate system corresponds to a single realization of the atmospheric noise • Surface fluxes can be decomposed as Total =Noise+Feedback from SST • Feedback from SST can be determined from an ensemble of AGCM simulations forced by the observed evolution of SST (this is the standard C20C calculation) • Total is estimated from observations/analysis/reanalysis • Noise can then be found as a residual Noise= Total -Feedback from SST • Using the NCEP reanalysis, there is data to produce an estimate of the time-dependent atmospheric noise 1950-present.

  34. Example: Noise in a Single C20C Ensemble Member • Single realization minus 10 member ensemble mean for COLA T63. • No need to remove annual cycle. • Surface heat flux. • Note: not using observed fluxes.

  35. Example of Atmospheric Noise

  36. Determination of the Evolution of Oceanic Noise • The observed evolution of the climate system corresponds to a single realization of the ocean noise SST= SSTA + SSTO • SSTA : forced by atmospheric fluxes • SSTO: internal ocean noise • SST: total SST evolution is known • Find SSTA from an ensemble of uncoupled OGCM simulations forced by observed atmospheric fluxes (never done?) • Determine SSTO as a residual

  37. Diagnostic Use of ICGCM • Force ICGCM with observed noise: NO, NA. • If the coupled SST variability is completely noise forced, then recover observed evolution of SST • This can be proved in the case of the Barsugli-Battisti zero-dimensional coupled model • If the simulated and observed SST evolutions are significantly different, then the residual is due to “unstable” coupled oscillations • The result is model dependent • The observed data may not be good enough, so we will also test this procedure in a perfect model framework

  38. Evaluation of Coupled Feedbacks, Processes • Can force ICGCM with NO and NA separately • Note that response to NO (internal ocean noise in SST) will differ from NO because atmospheric feedback to NO will produce an SST response • Can force with components of NA • Wind stress, heat flux, fresh water flux • Can force regionally or temporally • NA in eastern tropical Pacific, evaluate response in North Atlantic • Can examine dynamical processes • Replace dynamical ocean with mixed layer ocean (globally or regionally)

  39. Figure 2: Schematic Diagram of the Proposed Diagnoses of Observed Low Frequency Variability in the North Atlantic DIAGNOSIS OF NOISE Non-interactive Ensemble of 50 year AGCM simulations forced by observed SST 1950-1999 Estimated Forced Atmospheric Response to observed SST Estimate Observed Noise (Reanalysis – forced) CONTROL EXPERIMENT Interactive Ensemble Global Coupling CONTROL: Interactive ensemble SST variability driven by the observed global noise MECHANISM EXPERIMENTS Interactive Ensemble in the North Atlantic only (50 year simulation) Local Noise Forcing SST variability driven by all the noise components in the North Atlantic Effect of Noise SST variability driven by individual noise component in the North Atlantic only Effect of Ocean Dynamics SST variability driven by heat flux noise only without oceanic dynamics (a mixed layer ocean in the North Atlantic) Effect of Coupled Feedback SST variability driven by noise but with prescribed annual cycle of a coupled flux component in the North Atlantic

  40. Conclusions • It is possible to combine GCM component models so that the resulting model has the diagnostic capabilities of an ICM, but with realistic coupled feedbacks • In our coupled GCM, North Atlantic winter decadal SST variability is noise forced • Noise internal to the ocean is more important than atmospheric weather noise • This is a possible future avenue of exploration for diagnosis of 20th century climate variability which fits into the goals of the C20C project.

More Related