An T. Nguyen University of Texas, Austin

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Presentation transcript:

An T. Nguyen University of Texas, Austin ALPS in state estimation & forecasting frameworks: A survey of science applications, uncertainty quantifications, and observing network design An T. Nguyen University of Texas, Austin

Outline Frameworks: Ocean State Estimation Ocean Data Assimilation/Forecasting Examples Uncertainty quantification Observing network design

What is data assimilation? Frameworks What is data assimilation? It’s all about … making optimal use of, consistently extracting, or combining information contained in observations and physical laws expressed through a model, and taking into account all uncertainties.

Combine two incomplete information sources Observations (“data”): incomplete/sparse probing of the physical system spatial sampling temporal sampling incomplete state different physical variables heterogeneous data streams measurement errors representation errors (later) Argo WOCE WHOI database (hydrography) T/P, Jason GRACE

Combine two incomplete information sources Physical model: representation of time-evolving state via equations of motion, conservation laws, theory, … An interpolator uncertainties/errors: initial conditions boundary conditions (surface, bottom, lateral) model parameters “model errors” (formulation, discretization, …)

State Estimation (smoother/adjoint): Data Assimilation (filter): Data Assimilation can mean very(!) different things to different people State Estimation (smoother/adjoint): Data Assimilation (filter): [Stammer et al., 2016] time Bring all observations into a dynamically consistent description of the past and recent time-varying ocean circulation. Bring all observations into a model for the purpose of prediction / forecasting Strictly obeys model physics at all time Model updates can break conservation law. non-linear inversion, iterative Update: weighting between prior knowlkedge and data-model misfits Study ocean dynamics and variability, global-scale and regional energy, heat, and water budgets. Initialization, operational Decadal to multi-decadal timescale. days to months timescale Science goal / application  determines the framework

Frameworks: Science application example Estimating the Circulation and Climate of the Ocean (ECCO) State estimation Study ocean dynamics and variability, budgets. Estimate control parameters (e.g., mixing) ΔS at 1000m -0.2 0.2 unconstrained constrained = transport effect of eddies [Forget et al., 2015a,b, Stammer et al., 2005]

Frameworks: Science application example Gulf of Mexico Research Initiative Data assimilation Tracking oil spills with surface drifters and high resolution numerical model Timescale ~ days

Frameworks: Science application example The Southern Ocean Carbon and Climate Observations and Modeling project (SOCCOM) Improve our understanding of the oceanic uptake of carbon and heat Slide from I. Kamenkovich talk

Outline Frameworks: Ocean State Estimation Ocean Data Assimilation/Forecasting Examples Uncertainty quantification Observing network design

How uncertain? The estimated state? Any climate diagnostic / target output derived from it? How affected by … …observation uncertainty? …observation sampling? …prior information on input parameters? …the model itself?

Uncertainty quantification Turpin et al., [2016] How essential is Argo for ocean forecasting? “The main conclusion is that the performance of the Mercator Ocean 0.25◦ global data assimilation system is heavily dependent on the availability of Argo data.” RMS of the difference between fully assimilated run and ARGO salinity What does large RMS tell us? a. highly dynamic region b. variability captured in data? (e.g. is sampling at 3º x 3º spatial coverage and 10-day rate sufficient?) c. model ability to capture observed variability?

Uncertainty quantification how to represent variability?  uncertainty model grid length-scale scale of in situ measurements Fenty, 2010, Ph.D. thesis Fenty & Heimbach, JPO, 2013a,b

Uncertainty quantification Data uncertainty  Controls uncertainty  Target uncertainty Pyy  Pxx  Data  Controls  Target y  x  z Uncertainty quantification: Formal quantification : map Pyy and prior knowledge to Pxx, [e.g. Kalmikov & Heimbach, 2014]  Computationally expensive Prior covariance matrices for controls (x): ad-hoc, difficult to estimate. “usefulness” of target: requires knowledge of its uncertainty target: misfits target uncertainty?

Outline Frameworks: Ocean State Estimation Ocean Data Assimilation/Forecasting Examples Uncertainty quantification Observing network design

Observing network design: With current knowledge: Where is uncertainty large? Where are gaps in data coverage? [Ilicak et al., 2016], CMIP5 models [Stammer et al., 2016, more ref?] High latitude Coastal regions Gulf Stream path Western boundary currents Antarctic Circumpolar Current The Deep ocean Parameter uncertainties: Mixing Eddy-stirring Dissipation

Observing network design: example Target: “Usefulness” of measured T/S in the Arctic from potential Argo-type floats in constraining models Challenge in the Arctic: presence of sea ice  floats cannot surface Errors in positioning accumulates during silent time Map into errors in hydrography Experiment: seeds floats in the Arctic, simulate possible trajectories, compute accumulated errors during silent time based on model’s sea ice cover, compute T/S misfits between trajectories to referenced run. Vikram Garg

Observing network design: example Data + model representation errors [Forget & Wunsch 2007] updated using ARGO and ITP data “usefulness” = (normalized salinity misfits) [100-300m] [300-1700m] Iterative process: with additional observations uncertainty should decrease  “usefulness” of repeated measurements likely will decrease [Nguyen et al., 2017, in prep]

Observing network design: example Experimental designing tool: Adjoint sensitivity Define a target J. Adjoint gradients: ∂J/∂f f: ocean state, control variables  map sensitivity upstream (and downstream) spatial and temporal knowledge (correlation) Potential upstream sites to drop floats Target: mean Salinity in an area 100x100km2 spanning depth range 140-195m lag: N months

Back to DA vs state estimation, now with uncertainty: potential impacts synthetic float data Initial Salinity, iteration 0 Iteration 8 Data assimilation or State estimation State estimation (smoother): Update: control parameters Dynamically consistent  Use for ocean dynamics and variability studies, budgets analyses, Data assimilation (filter): Update: state variables T/S  Use for initial conditions, forecasting The machinery is in place and working, needs data to improve estimates of the states.

Summary ALPS, in combination with satellite, observations have significantly improved estimates of the ocean states in the past two decades ARGO floats: critical to constrain the ocean variability in the upper 2000m Challenges: Uncertainty Data: representative of variability? Temporal/spatial aliasing? Model: formal uncertainty quantification vs ad-hoc Observing network design address regions of systematic large misfits, data gaps Iterative process