Pooling Time Series and Cross Section Data-Some large Sample Properties
ALIA MOHAMED TAHA EID;
Abstract
This thesis deals with the problem of statistical in- ference in combining cross section and time series data. It discusses this problem in different models that have coefficients varying according to two factors.These two factors are individuals and time periods.There is also an assumption about the coefficients.These coefficients
might be fixed which leads to .the dummy variable model or seemingly Unrelated regression model or they might be random which leads to the error components models or the Swamy random coefficient model.A statistical inference
is made about the last case.The thesis also presents the definition of the K-class estimatr as given by Theil,
and an important theorem about its bias to order T-l using
Nagar (1959)'s analysis is introduced.
There is also an extension to Mikhail's result(l97S)
about derivation of the generalized Pooled estimator
where the bias to order. T-l is presented by tlsing ragar's analysis denoted by large T-asymptote.
might be fixed which leads to .the dummy variable model or seemingly Unrelated regression model or they might be random which leads to the error components models or the Swamy random coefficient model.A statistical inference
is made about the last case.The thesis also presents the definition of the K-class estimatr as given by Theil,
and an important theorem about its bias to order T-l using
Nagar (1959)'s analysis is introduced.
There is also an extension to Mikhail's result(l97S)
about derivation of the generalized Pooled estimator
where the bias to order. T-l is presented by tlsing ragar's analysis denoted by large T-asymptote.
Other data
| Title | Pooling Time Series and Cross Section Data-Some large Sample Properties | Other Titles | مزج البيانات الآتيه من سلسلة زمنية مع البيانات الآتيه من قطاع مستعرض بعض خواص العينات الكبيرة | Authors | ALIA MOHAMED TAHA EID | Issue Date | 1985 |
Attached Files
| File | Size | Format | |
|---|---|---|---|
| B14281.pdf | 1.03 MB | Adobe PDF | View/Open |
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