analysis of Financial Time Series
| Dates Offered: |
30 Sept - 1 Oct |
| Place: |
Insightful Switzerland
Steinentorstrasse 30
CH-4051 Basel
Tel: +41 61 717 93 40
Fax: +41 61 717 93 41
info.ch@insightful.com
|
| Hours: |
9:00 AM - 5:00 PM |
| Course Fees: |
| EURO Commercial |
€ 1,600 + VAT |
| EURO Academic |
€ 800 + VAT |
|
|
| CHF Commercial |
CHF 2,500 + VAT |
| CHF Academic |
CHF 1,200 + VAT |
|
| Information: |
Delegates requiring overnight accomodations in Reinach
are recommended to contact info.ch@insightful.com. |
Intended audience: Intermediate and advanced users of S-PLUS who had limited or no experience with S+FinMetrics
Course’s prerequisites: Basic statistics and time series analysis (e.g.
S-PLUS Essentials course)
Course’s aims: The participants should learn how to use S-PLUS and the S+FinMetrics module for time series modelling, and should be able to write their own simple functions in the S language.
Day 1
Introduction to Time Series Analysis in S-PLUS
- Review of S language and basic programming
- Manipulating calendar dates and sequences
- Importing and exporting data
- Creating lags of time series
Time Series Regression Modelling
- Dynamic Regression
- Distributed Lags and Polynomial Distributed Lags
- Recursive OLS and rolling regression models
GARCH Models
- Estimation of univariate GARCH models
- Estimation of multivariate GARCH models
- Forecasting from GARCH models
- Model diagnostics
Day 2
Estimation of Factor Models for Asset Returns
- Maximum likelihood factor analysis
- Principal components estimation
- Asymptotic principal components
- Determining the number of factors
Dynamic Latent Variable and State-space Models
- State-space models and the Kalman filter
- GMM estimation of variance components models
- Markov-switching models in state-space
- Non-linear SUR models
Applications in Finance
- Term structure of interest rates
- Multivariate market risk models and backtesting
- Credit risk models and estimation of economic capital
- Multivariate Vasicek models in state-space
- Multi-state Markov switching models for migration transitions probabilities
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