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Research Journal of the University of Ruhuna, Sri Lanka- Rohana 12, 2020

               Methodology

               Model Specification


               It  was  decided  that  the  best  method  to  adopt  for  investigating  the  long  –  run
               relationships  and  short  –  run  dynamic  interactions  of  FDI  inflows  and  specified

               variables  was  the  ARDL  bounds  test  approach.  The  pioneers  of  introducing  this
               approach were Pesaran and Shin (1999) and Pesaran et al. (2001). As revealed by

               some  researchers  three  main  advantages  of  this  cointegration  model  can  be  seen.

               (Harris and Sollis,  2003). The first  advantage is  that all variables included in  the
               model should not be integrated in the same order as the variables can be integrated

               of I(0) or I(1). Secondly, this method is more efficient even in the case of small and
               finite sample data sizes. Thirdly, through employing this approach, we can derive

               unbiased estimates for the long – run model. In order to validate the suitability of the
               model,  necessary  diagnostic  tests  are  applied.  Optimum  lag  lengths  are  based  on

               Akaike Information Critarion (AIC).  The ARDL model used in this study can be

               shown as follows:


                                                                          
                    ∆       =    + ∑      ∆         −    + ∑      ∆       −    + ∑    ∆           −  
                                                                            3
                                                          2
                           
                               0
                                        1
                                     =1                =1                =1
                                                                             
                                  + ∑    ∆           −    + ∑    ∆           −    + ∑    ∆             −  
                                         4
                                                            5
                                                                               6
                                      =1                 =1                 −1
                                                          
                                  + ∑    ∆           −    + ∑    ∆               −  
                                                           8
                                         7
                                      =1                 =1
                                       
                                  + ∑    ∆             −     + ∅            −1  + ∅          −1  + ∅        −1
                                                                                     2
                                                                        2
                                                          1
                                         9
                                      =1
                                  + ∅            −1  + ∅            −1  + ∅            −1  + ∅              −1
                                                                                 6
                                      3
                                                    4
                                                                   5
                                  + ∅            −1  + ∅                −1  + ∅              −1
                                                                     9
                                                    8
                                      7
                                  +                                                                                      (01)
                                        
                                                       56
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