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Specifying Instantaneous Currents and Electric Fields in the High-Latitude Ionosphere FESD-ECCWES Meeting, 21 July 20141/15 Ellen Cousins 1, Tomoko Matsuo 2,3, Art Richmond 1 1 NCAR-HAO, 2 CU-CIRES, 3 NOAA-SWPC Implemented assimilative mapping procedure for SuperDARN+AMPERE Evaluated options for specifying conductance Demonstrate benefit of using two data sets together J || Φ
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High-latitude Ionospheric Electrodynamics Currents from magnetosphere close through high-latitude ionosphere Drive currents parallel to and perpendicular to ionospheric electric field E E E E Satellites sample magnetic perturbations ( field-aligned currents) SuperDARN radars sample plasma drifts ( electric fields) Goal: Combine the two data sets and estimate complete (2D) current & electric field distribution FESD-ECCWES Meeting, 21 July 20142/15
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Assimilative technique with Empirical Orthogonal Function (EOF) – based error covariance Traditionally solved in terms of electrostatic potential; can also be solved in terms of magnetic vector potential FESD-ECCWES Meeting, 21 July 20143/15 Mapping Procedure SuperDARN Obs Magnetic vector potential AMPERE Obs SuperDARN Obs Electrostatic potential Local: Global:
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AMPERE EOFs EOFs calculated independently for North/Winter & South/Summer hemispheres Universal EOFs obtained by combing results from North & South North mean EOF 1 EOF 2 South EOF 3 EOF 4 Both 0.22 -0.11 0.17 -0.19 0.19 -0.15 FESD-ECCWES Meeting, 21 July 20144/15
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Noon 45° Ionospheric Conductance Height-integrated conductivity (tensor) Assumed infinite along magnetic field lines Solar Solar-produced component Empirical model – assumed to be reasonably accurate Auroral Auroral component unknown Highly variable in space and time Estimated using empirical model Can try to estimate/adjust using information from observations Night-side Night-side background level Less well known than day-side Use as tuning parameter FESD-ECCWES Meeting, 21 July 20145/15
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FESD-ECCWES Meeting, 21 July 20146/15 Evaluating Conductance Models Solar Noon 45° Auroral Night-side O-PFAC adj>2, O-P>4, O-P>4, O-SM>4, no aur>6, O-P Med |err| [m/s]523513172147146147142 Med |err| [nT]33.233.333.534.734.634.736.7 ΔB E: E ΔB: Best results: diffuse aurora from Ovation Prime or SM [Newell et al., 2010; Mitchell et al., 2013], w/ night-side Σ p = 4 S Want quantitative metric for selecting ‘best’ conductance model Evaluate by using mapping procedure with just one data type, predict observations of other type e.g., fit electrostatic potential with SuperDARN data, predict AMPERE observations (using assumed conductance), Compare predictions with actual observations Pick conductance model that minimizes discrepancy between E obs & ΔB obs
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Solving with both data sets together Electrostatic potential map based on solving in terms of electrostatic potential (more weight for SuperDARN data) Field-aligned current map based on solving in terms of magnetic vector potential (more weight for AMPERE data) Assimilative Mapping Example J || Φ J || from Φ,Σ FESD-ECCWES Meeting, 21 July 20147/15
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Analysis Error Optimal interpolation method provides estimate of uncertainty in mapped result (“analysis error”) Takes into account background model error & observational error Useful for judging reliability of results Evaluate accuracy of analysis error by comparing with errors in predicting independent observations Predicting SuperDARN:median = 1.2; 80% < 3 Predicting AMPERE:median = 0.5; 97% < 3 y – observations Hx a – predicted observations σ r 2 – obs. error variance σ a 2 – analysis error variance FESD-ECCWES Meeting, 21 July 20148/15
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Assimilative Mapping – Benefits of using data sets together Analysis error decreases by 10% for Φ, 40% for A AMPERE fills in SuperDARN coverage gaps & vice versa Electric potential & FAC maps more compatible? feature correspondence mV/m nT mW/m FESD-ECCWES Meeting, 21 July 20149/15
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Assimilative Mapping – Benefits of using data sets together Analysis error decreases by 10% for Φ, 40% for A AMPERE fills in SuperDARN coverage gaps & vice versa Electric potential & FAC maps more compatible? feature correspondence mV/m nT mW/m FESD-ECCWES Meeting, 21 July 201410/15
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Example Results FESD-ECCWES Meeting, 21 July 201411/15 Cross-polar cap potential typically (but not always) similar between hemispheres Field-aligned currents and Poynting flux larger in Southern Hemisphere Seasonal conductance effect (summer in South, winter in North)
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Example Results kV μA/m 2 mW/m FESD-ECCWES Meeting, 21 July 201412/15
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Example Results kV μA/m 2 mW/m FESD-ECCWES Meeting, 21 July 201413/15
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Example Results FESD-ECCWES Meeting, 21 July 201414/15
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Summary Mapping ionospheric electrodynamics using optimal interpolation data assimilation method Model error covariances based on EOF analysis Solving for both electrostatic potential & magnetic vector potential Using magnetic potential improves specification of FACs Various conductance models evaluated Best results using Ovation Prime & night-side Σ p = 4 mho Working with SuperDARN & AMPERE together gives improvements over using data sets independently Decreased analysis error (increased confidence in results) AMPERE fills in gaps in SuperDARN coverage & vice versa More compatible electric potential & FAC maps? FESD-ECCWES Meeting, 21 July 201415/15
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FESD-ECCWES Meeting, 21 July 2014 Empirical Orthogonal Function (EOF) analysis A variant of principal component analysis (PCA) Technique to estimate dominant modes of variability in a data set (Decompose into eigenmodes & eigenvalues) Calculated in terms of magnetic vector potential: A J mean EOF 1 EOF 2
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