Fractional sequential mechanics - Models with symmetric fractional derivative

Czechoslovak Journal of Physics

Volumn 51, Issue 12, 2001, Pages 1348-1354

  Klimek, Małgorzata ^a  

^a CZESTOCHOWA UNIVERSITY OF TECHNOLOGY   (Poland)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0035737230     PISSN: 00114626     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1013378221617     Document Type: Article

References (8)

1. K.B. Oldham and J. Spanier: The Fractional Calculus. Academic Press, New York, 1974. K.S. Miller and B. Ross: An Introduction to the Fractional Calculus and Fractional Differential Equations. John Wiley and Sons, New York, 1993. S.G. Samko, A.A. Kilbas, and O.I. Marichev: Fractional Derivatives and Integrals. Theory and Applications. Gordon and Breach, Amsterdam, 1993.
2. K.B. Oldham and J. Spanier: The Fractional Calculus. Academic Press, New York, 1974. K.S. Miller and B. Ross: An Introduction to the Fractional Calculus and Fractional Differential Equations. John Wiley and Sons, New York, 1993. S.G. Samko, A.A. Kilbas, and O.I. Marichev: Fractional Derivatives and Integrals. Theory and Applications. Gordon and Breach, Amsterdam, 1993.
3. K.B. Oldham and J. Spanier: The Fractional Calculus. Academic Press, New York, 1974. K.S. Miller and B. Ross: An Introduction to the Fractional Calculus and Fractional Differential Equations. John Wiley and Sons, New York, 1993. S.G. Samko, A.A. Kilbas, and O.I. Marichev: Fractional Derivatives and Integrals. Theory and Applications. Gordon and Breach, Amsterdam, 1993.
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6. F. Riewe: Phys. Rev. E 53 (1996) 1890; 55 (1997) 3581.
7. M. De Leon and P.R. Rodrigues Generalized Classical Mechanics and Field Theory: A Geometrical Approach of Lagrangian and Hamiltonian Formalisms Involving Higher Order Derivatives. North-Holland, Amsterdam, 1985.
8. B.S. Rubin: Izv. Vyssh. Uchebn. Zaved. Mat. 6 (1973) 73.