Course ID: | STAT 4280/6280. 3 hours. |
Course Title: | Applied Time Series Analysis |
Course Description: | Autoregressive, moving average, autoregressive-moving average, and integrated autoregressive-moving average processes, seasonal models, autocorrelation function, estimation, model checking, forecasting, spectrum, spectral estimators. |
Oasis Title: | Applied Time Series Analysis |
Undergraduate Prerequisite: | STAT 4230/6230 |
Graduate Prerequisite: | [STAT 4360/6360 or STAT 4365/6365 or STAT 4360E/6360E and (STAT 4230/6230 or STAT 6315 or STAT 6420)] or permission of department |
Semester Course Offered: | Offered fall semester every year. |
Grading System: | A-F (Traditional) |
|
Course Objectives: | The primary objective of this course is to give students a rigorous training in
building statistical models for, and drawing inferences from, time series data, which
arise naturally in a variety of disciplines. The course will weave several threads
together from statistical model building techniques to an in-depth assessment of fitted
models, while giving careful consideration to practical issues of model fitting via
statistical software (e.g., using SAS). The emphasis is more on analyzing data using
various statistical techniques rather than deriving theoretical results. Typically, the
course incorporates project assignments as a framework on which students will develop
their abilities to think critically about statistical modeling of real data, to use
statistical software to analyze real data, and to communicate the findings of their
analyses through writing and oral presentation. Technology is integrated into the
course through the use of statistical software (e.g., SAS), spreadsheet software (e.g.,
Excel), internet-based teaching tools (e.g., WebCT), e-mail, and word processing. The
course will strive to give students a high degree of competence in analyzing time
series data. |
Topical Outline: | Course topic includes basic tools for identifying characteristics of time series data
such as stationarity, non-stationarity, trend, seasonality and variability. Topics such
as Autoregressive Integrated Moving Average (ARIMA), Seasonal Autoregressive Integrated
Moving Average (SARIMA) and intervention models will be introduced in detail, along
with statistical estimation techniques such as maximum likelihood and ordinary least
squares. Emphasis will be placed on model diagnostics and assessments. |