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Pang-Ning Tan Associate Professor Dept of Computer Science & Engineering Michigan State University http://www.cse.msu.edu/~ptan
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Research Overview Spatio-Temporal Data Mining Link Mining Cluster Analysis Anomaly Detection Predictive Modeling Pattern Discovery Techniques and Algorithm Development New problems and challenges New ways for problem solving
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Research Overview Spatio-Temporal Data Mining Link Mining Cluster Analysis Anomaly Detection Predictive Modeling Pattern Discovery Techniques and Algorithm Development spatio-temporal data, fusion of simulation & observation data, handling of noise, multi-resolution, extremes Kernel learning, multi-task learning, transfer learning, ensemble learning, semi-supervised learning Analysis and modeling of climate and earth science data
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Time Series Prediction Predictor variables (X) Predictand variable (y) Training data Test data (Future) Transfer Function f: X y
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Supervised vs Semi-supervised Learning ðSupervised: Construct function using training data only ðSemi-supervised: Construct function using training + test data (predictor variables only) Predictor variables Predictand variable Training data Test data (Future)
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Hidden Markov Regression ØState transition A=[a ij ] ØInitial probability: = { 1, 2,…, N } ØEach state is associated with a regression function: ØObservations are generated by:
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Experimental Results ðUC Riverside Time Series Repository ðRoot mean square error (RMSE) ØMore than 10% improvement on Greatlake, Steam, Leaf, and C12full data sets
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Statistical Downscaling Predictor variables (e.g., SLP, Z-500, u, v) Predictand variable (e.g., precip) Training (NCEP Reanalysis) Test (GCM) Training (OBS)
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Application to Statistical Downscaling ðData: Canadian Climate Change Scenario Network ØPredictors: 25 variables (SLP, wind direction, etc) ØPredictand: mean temperature at a location Ø40 randomly selected sites in Canada
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Application to Statistical Downscaling Semi-HMMR not much better than supervised HMMR Training and future data come from different sources (GCM vs NCEP reanalysis)
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Bias Correction with Covariance Alignment ðCovariance matrices for training and future data: ðGoal is to find a transformation: X U X U such that A and B’ are “aligned” with each other
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Covariance Alignment ðObjective function: ØSolved using gradient descent algorithm ðAfter alignment, apply semiHMMR on X L and X U
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Semi-Supervised HMMR after Alignment Without covariance alignment With covariance alignment
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Collaboration ðNSF-CNH: Towards an Integrated Framework for Climate Change Impact Assessments for International Market Systems with Long-Term Investments ØDrs J.Winkler (PI), J.Andresen, S.Zhong, R.Black, S.Thornsbury, S.Loveridge, A.Iezzoni, J. Zhao ðOther challenges in downscaling: ØSimultaneous downscaling of multiple predictands/locales Multi-task and transfer learning ØSkewed or zero inflated data (e.g., precipitation) Simultaneous classification & regression (Abraham & Tan, 2010) ØModeling of extreme values
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Questions? Thank You Email: ptan@cse.msu.eduptan@cse.msu.edu Website: http://www.cse.msu.edu/~ptanhttp://www.cse.msu.edu/~ptan
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Value of (Unlabeled) Predictor Data 12 13 11
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