Application of uniform asymptotica method to the asymptotics of the solutions of the fifth paonlevé equation when δ=0

References

• Bassom , Andrew P. , Clarkson , Perler A. , Law , C.K. and McLeod , J Bryce . 1998 . Application if uniform asympotics to the second painleve transcendent . Arch. Ration. Mech. Anal , 143 ( 3 ) : 241 – 271 .
   Web of Science ®Google Scholar
• Bryce McLeod J. General Asymptotics for the Second Painlevé Transcendents personal communication
   Google Scholar
• Jimbo , Michio and Miwa , Tetsusi . 1981 . Monodromy preserving deformation of linear oridnary differntial equations with rational coefficients . Phisicu , D2 ( 2 ) : 407 – 448 .
   Google Scholar
• Kitaev , A.V. 1989 . The method of isomododromy deformations and the asymptotics of solutions of the “complete” third painlevé equation . Math., USSR Sbornik , 62 ( 2 )
   Google Scholar
• Its , A.R. and Yu. Novokshnov , V. 1991 . The isomonidromic deformation method in the theory of painlevé equation . Lect. Notes in Math ,
   Google Scholar
• Lu , Youmin and McLeod , J. Bryec . Asymptotics of the negative solutions to the general fifth painlevé equation . Applicable Analysis , 73 ( 3–4 ) 523 – 541 .
   Google Scholar