Research Topics for Spatial temporal processes Time Series:Time Series: nonlinear state space M. West (1996) In Bayesian Statistics 5, Oxford University.

Slides:



Advertisements
Similar presentations
Uncertainties in Predictions of Arctic Climate Peter Challenor, Bablu Sinha (NOC) Myles Allen (Oxford), Robin Tokmakian (NPS)
Advertisements

Spatial point patterns and Geostatistics an introduction
Model checking in mixture models via mixed predictive p-values Alex Lewin and Sylvia Richardson, Centre for Biostatistics, Imperial College, London Mixed.
Bayesian Estimation in MARK
Upscaling and effective properties in saturated zone transport Wolfgang Kinzelbach IHW, ETH Zürich.
Gibbs Sampling Qianji Zheng Oct. 5th, 2010.
TNO orbit computation: analysing the observed population Jenni Virtanen Observatory, University of Helsinki Workshop on Transneptunian objects - Dynamical.
100-year and 10,000-year Extreme Significant Wave Heights – How Sure Can We Be of These Figures? Rod Rainey, Atkins Oil & Gas Jeremy Colman, Independent.
Introduction to Sampling based inference and MCMC Ata Kaban School of Computer Science The University of Birmingham.
Gaussian Processes to Speed up Hamiltonian Monte Carlo Matthieu Lê Journal Club 11/04/141 Neal, Radford M (2011). " MCMC Using Hamiltonian Dynamics. "
Industrial Engineering College of Engineering Bayesian Kernel Methods for Binary Classification and Online Learning Problems Theodore Trafalis Workshop.
Gap filling using a Bayesian-regularized neural network B.H. Braswell University of New Hampshire.
1 Graphical Models in Data Assimilation Problems Alexander Ihler UC Irvine Collaborators: Sergey Kirshner Andrew Robertson Padhraic Smyth.
Computational statistics, course introduction Course contents  Monte Carlo Methods  Random number generation  Simulation methodology  Bootstrap  Markov.
Particle Filters for Mobile Robot Localization 11/24/2006 Aliakbar Gorji Roborics Instructor: Dr. Shiri Amirkabir University of Technology.
Models for model error –Additive noise. What is Q(x 1, x 2, t 1, t 2 )? –Covariance inflation –Multiplicative noise? –Parameter uncertainty –“Structural”
Classification: Internal Status: Draft Using the EnKF for combined state and parameter estimation Geir Evensen.
Image Analysis and Markov Random Fields (MRFs) Quanren Xiong.
Dispersion due to meandering Dean Vickers, Larry Mahrt COAS, Oregon State University Danijel Belušić AMGI, Department of Geophysics, University of Zagreb.
Overview G. Jogesh Babu. Probability theory Probability is all about flip of a coin Conditional probability & Bayes theorem (Bayesian analysis) Expectation,
MCMC Methods in Harmonic Models Simon Godsill Signal Processing Laboratory Cambridge University Engineering Department www-sigproc.eng.cam.ac.uk/~sjg.
Monte Carlo Simulation CWR 6536 Stochastic Subsurface Hydrology.
Gridding Daily Climate Variables for use in ENSEMBLES Malcolm Haylock, Climatic Research Unit Nynke Hofstra, Mark New, Phil Jones.
Presented by ORNL Statistics and Data Sciences Understanding Variability and Bringing Rigor to Scientific Investigation George Ostrouchov Statistics and.
Federal Department of Home Affairs FDHA Federal Office of Meteorology and Climatology MeteoSwiss High-resolution data assimilation in COSMO: Status and.
Kalman Filter (Thu) Joon Shik Kim Computational Models of Intelligence.
Probabilistic Robotics Bayes Filter Implementations.
Examples of Computing Uses for Statisticians Data management : data entry, data extraction, data cleaning, data storage, data manipulation, data distribution.
Outline of the Topics Covered in the Machine Learning Interface Course : (see full outline for more detail) Marc Sobel.
Overview Particle filtering is a sequential Monte Carlo methodology in which the relevant probability distributions are iteratively estimated using the.
2004 All Hands Meeting Analysis of a Multi-Site fMRI Study Using Parametric Response Surface Models Seyoung Kim Padhraic Smyth Hal Stern (University of.
© Cambridge University Press 2013 Thomson_alphaem.
© Cambridge University Press 2013 Thomson_Fig
Data Mining – Intro. Course Overview Spatial Databases Temporal and Spatio-Temporal Databases Multimedia Databases Data Mining.
Introducing model-data fusion to graduate students in ecology Topics of discussion: The impact of NEON on ecology What are the desired outcomes from a.
Randomized Algorithms for Bayesian Hierarchical Clustering
“Users of scooters must transfer to a fixed seat” (Notice in Brisbane Taxi)
Bayesian Hierarchical Modeling for Longitudinal Frequency Data Joseph Jordan Advisor: John C. Kern II Department of Mathematics and Computer Science Duquesne.
1 Tree Crown Extraction Using Marked Point Processes Guillaume Perrin Xavier Descombes – Josiane Zerubia ARIANA, joint research group CNRS/INRIA/UNSA INRIA.
BMTRY 763. Space-time (ST) Modeling (BDM13, ch 12) Some notation Assume counts within fixed spatial and temporal periods: map evolutions Both space and.
Overview G. Jogesh Babu. Overview of Astrostatistics A brief description of modern astronomy & astrophysics. Many statistical concepts have their roots.
3rd International Workshop on Dark Matter, Dark Energy and Matter-Antimatter Asymmetry NTHU & NTU, Dec 27—31, 2012 Likelihood of the Matter Power Spectrum.
And now…. …for something completely different (Monty Python)
MCMC reconstruction of the 2 HE cascade events Dmitry Chirkin, UW Madison.
Short course on space-time modeling Instructors: Peter Guttorp Johan Lindström Paul Sampson.
Space-Time Data Modeling A Review of Some Prospects Upmanu Lall Columbia University.
The Unscented Particle Filter 2000/09/29 이 시은. Introduction Filtering –estimate the states(parameters or hidden variable) as a set of observations becomes.
Spatial Point Processes Eric Feigelson Institut d’Astrophysique April 2014.
© Cambridge University Press 2013 Thomson_Fig
Introduction to emulators Tony O’Hagan University of Sheffield.
Ch 1. Introduction Pattern Recognition and Machine Learning, C. M. Bishop, Updated by J.-H. Eom (2 nd round revision) Summarized by K.-I.
Overview G. Jogesh Babu. R Programming environment Introduction to R programming language R is an integrated suite of software facilities for data manipulation,
Generalization Performance of Exchange Monte Carlo Method for Normal Mixture Models Kenji Nagata, Sumio Watanabe Tokyo Institute of Technology.
Introduction to Sampling based inference and MCMC
Spatial Data Analysis: An Elective Course for Advanced Undergraduates
Reducing Photometric Redshift Uncertainties Through Galaxy Clustering
Lecture 1 Statistical Modelling and Inference
© Cambridge University Press 2011
Introducing Bayesian Approaches to Twin Data Analysis
Rey R. Ramirez & Sylvain Baillet Neurospeed Laboratory, MEG Program,
Overview G. Jogesh Babu.
Special Topics In Scientific Computing
Physics-based simulation for visual computing applications
Multidimensional Integration Part I
Thomson_eeWWtgc © Cambridge University Press 2013.
Thomson_atlascmsEventsAlt
SPM2: Modelling and Inference
Thomson_CandP © Cambridge University Press 2013.
Thomson_AFBCartoon © Cambridge University Press 2013.
Yalchin Efendiev Texas A&M University
Presentation transcript:

Research Topics for Spatial temporal processes Time Series:Time Series: nonlinear state space M. West (1996) In Bayesian Statistics 5, Oxford University Press. Simulation methods A.C. Davison and D.V. Hinkley, "Bootstrap Methods and their Applications” Cambridge University Press 1997

Research Topics for Spatial temporal processes Gaussian process:Gaussian process: nonstationary covariances models (beyond EOFs) spatial-temporal models (beyond separable models) change of support problem (multi-scale) hierarchical modeling

Research Topics for Spatial temporal processes Non-Gaussian processes:Non-Gaussian processes: conditional distributions (Markov fields) permutation tests Reference: Mantel (1967) Spatial point processes:Spatial point processes: heterogeneous intensity multivariate spatial processes clustering (patterns] Reference: Diggle (1983).

Visualization Maps of dependency structure Maps of intensity function Uncertainty maps Statistical ensembles

Education/Crosstraining Smaller Workshops: Case studies Specific examples (have problems ahead of time for workshop instructor] Stat/Math faculty collaborating with geosciences groups

Computation Hierarchical methods Markov Chain Monte Carlo: simulate distribution (e.g. simulate mixing at different scales] Reference: “Markov Chain Monte Carlo in Practice”, Chapman & Hall, London. Gilks, Richardson, and Spiegelhalter (1996). Fast spherical Transform