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UID:cd2b0ef108761458734441e547d43e28
CATEGORIES:Seminars
CREATED:20180206T154812
SUMMARY:Lunch Seminar: Martin Wagner - TU Dortmund (on leave), Bank of Slovenia
DESCRIPTION;ENCODING=QUOTED-PRINTABLE:<p style="text-align: justify;"><strong>Some Further Developments in Cointe
 grating Regression Analysis: Theory for Applications</strong></p><p style="
 text-align: justify;">Abstrac:</p><p style="text-align: justify;">The analy
 sis of linear cointegrating relationships in a regression framework is typi
 cally carried out using modified least squares estimators that involve corr
 ections for endogeneity and error serial correlation in order to obtain lim
 iting distributions that allow for asymptotic standard inference. Several s
 uch estimation procedures are available in the literature. In this talk we 
 survey extensions of two of these estimators – Fully Modified OLS and Integ
 rated Modified OLS - along four dimensions: First, the considered functiona
 l forms are more general, with a focus on polynomial-type functions that oc
 cur in many applications (environmental Kuznets curves, Translog cost and p
 roduction functions, etc.). With respect to functional form choice, some ef
 fort is placed on specification analysis and testing. Second, we add the cr
 oss-sectional dimension to the analysis and discuss appropriate modelling a
 nd estimation strategies for situation with small cross-sectional dimension
  and cross-sectional dependences, a typical situation in applied macro-econ
 ometric analysis. Third, we relax the assumption of stationarity of the und
 erlying processes, thereby extending the cointegration concept to the integ
 rated locally stationary framework. The talk throughout illustrates the dif
 ferent aspects of the research agenda with applications and concludes with 
 a brief outline of the steps ahead. The talk gives a bird’s eyes view of re
 search undertaken in Dortmund as well as in cooperation with Robert M. de J
 ong, Mathias Vetter and Timothy J. Vogelsang.</p><p><span style="font-size:
  13.5pt; font-family: 'Courier New'; color: black;"><span style="font-size:
  11pt; line-height: 115%; font-family: 'Calibri','sans-serif';"></span></sp
 an></p>
DTSTAMP:20260404T145545Z
DTSTART:20180323T130000Z
DTEND:20180323T140000Z
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TRANSP:OPAQUE
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