Fractional complex transform for fractional differential equations

Mathematical and Computational Applications

Volumn 15, Issue 5 SPEC.ISSUE, 2010, Pages 970-973

  Li, Zheng Biao ^a   He, Ji Huan ^b  

^a QUJING NORMAL UNIVERSITY   (China)

^b SOOCHOW UNIVERSITY   (China)

Author keywords

Exact Solution; Fractional Differential Equation; Modified Riemann Liouville Derivative

Indexed keywords

ADVANCED ANALYTICS; CALCULATIONS; DIFFERENTIATION (CALCULUS);

ANALYTICAL METHOD; EXACT SOLUTION; FRACTIONAL CALCULUS; FRACTIONAL DIFFERENTIAL EQUATIONS; MODIFIED RIEMANN-LIOUVILLE DERIVATIVE;

ORDINARY DIFFERENTIAL EQUATIONS;

EID: 79955470495     PISSN: 1300686X     EISSN: None     Source Type: Journal    
DOI: 10.3390/mca15050970     Document Type: Article

References (5)

1. J. H. He, G.C. Wu, F. Austin, The Variational Iteration Method Which Should Be Followed, Nonlinear Science Letters A, 1(2010) 1-30
2. G.C. Wu & E.W.M. Lee. Fractional variational iteration method and its application Physics Letters A, 374 (2010) 2506-2509
3. A. Golbabai, K. Sayevand, The Homotopy Perturbation Method for Multi-order Time Fractional Differential Equations , Nonlinear Science Letters A, 1(2010) 147-154
4. S. Zhang, et al., A generalized Exp-function method for fractional Riccati differential equations, Communications in Fractional Calculus, 1(2010)48-51
5. G. Jumarie, Fractional partial differential equations and modified Riemann-Liouville derivative new methods for solution, J. Appl. Math. & Computing 1(2007)31-48 (Pubitemid 46850236)