Basic Information
Instructor: Mikyoung Jun (webpage, mjun {at} stat {dot} tamu {dot} edu)
Classes meet: TR 12:45-2:00 PM at room BLOC 411
Office hours: TR 2:00-3:00 PM or by appointment
Text books: there is no specific text book but here is a list of books that course materials will be based on:
Statistical Methods for Spatial data Analysis by Schabenberger and Gotway, 2005; CRC Press
Statistics for spatial data by Cressie, N, 1993; Wiley
Course description: this course will cover the following topics (not necessarily the same order nor equal emphasis)
Auto correlation
Stationary, isotropic random fields
Point processes
Variograms
Kriging
Estimation methods for covariance parameters
Change of support problem
Spatial regression
Simulation methods
Nonstationary processes
Spatial-temporal processes
Processes on a sphere
Some Bayesian methods in spatial statistics
Course grade: homework assignments (20%), one midterm (30%), team project (50%) (tentative plan)
Course syllabus: here
Course schedule: here is a list of tentative course schedule.
Important Announcements
There will be no class on November 24. Spend this time for the final project.
Midterm will be on October 29, Thursday, NOT on October 27, Tuesday. October 27, Tuesday will be a reading day since I will be occupied by a workshop on that day.
There will be no class on September 15th (I will be away for a conference)
Course Material
data 1
lecture 1
lecture 2
lecture 3
lecture 4
lecture 5
data 2
lecture 6
lecture 7 (corrected)
lecture 8
data 3
lecture 9
lecture 10
lecture 11
lecture 12
lecture 13
lecture 14
lecture 15
data 4
lecture 16
lecture 17
lecture 18
lecture 19
lecture 20
lecture 21
Homework Solutions
HW1 (by Ganggang Xu)
HW2 (by Xinxin Zhu)
HW3 (part 1 by Xinxin Zhu): many of you made several mistakes in displaying variograms. Be careful in calculating the distances. Here the distance should be naturally arc distance since data are on a sphere and the coordinate is lon/lat. Also the nonstationarities that you may see in the variograms should be mainly due to the mean in the data. Once you filter the mean out, you shouldn't see much nonstationarity in the data. Actually when I simulated the data set, I used an isotropic covariance model.
HW3 (part 2 by Ho Jung Yoon)
HW4 (written by me)
HW 4 (witten by Sean Tolle) homework R code
HW5 (written by me)
HW6 (written by me)
Recorded lectures (only for registerd students)
link
Last modified: 11/19/09