Generalized Quasilinearization for Fractional Differential Equations

  • WANG Pei-guang ,
  • HOU Ying ,
  • LIU Jing
Expand

Online published: 2011-09-25

Cite this article

WANG Pei-guang , HOU Ying , LIU Jing . Generalized Quasilinearization for Fractional Differential Equations[J]. Journal of Hebei University(Natural Science Edition), 2011 , 31(5) : 449 -452 . DOI: 10.3969/j.issn.1000-1565.2011.05.001

References

[1] CAPUTO M. Linear models of dissipation whose Q is almost independent Ⅱ [J]. Geophys J R Astron 1967, 13(05).
[2] Diethelm K., Ford NJ.. Analysis of fractional differential equations [J]. Journal of Mathematical Analysis and Applications 2002, 2(2).
[3] PODLUBNY I. Fractional differential equations [M]. San Diego:academic Press 1999.
[4] GL(O)CKLE W G, NONNENMACHER T F. A fractional calculus approach to self simslar protein dynamics [J]. Biophysical Journal 1995, 68(01).
[5] KIRYAKORA V. Generalized fractional calculus and applications [M]. New York:Longman Wiley 1994.
[6] LAKSHMIKANTHAM V, VATSALA A S. Generalized quasilinearization for nonlinear problems [M]. Dordrecht:kluwer Academic Publishers 1998.
[7] Generalized quasilinearization for fractional differential equations [J]. Computers & Mathematics with Applications: An International Journal 2010, 3(3).
Outlines

/

〈 〉