Nonconservative systems within fractional generalized derivatives

field_of_study

Blank

university

Al-Azhar University – Gaza

authors

Baleanu D.; Muslih S.I.

authors_full_names

Baleanu, Dumitru (7005872966); Muslih, Sami I. (7003657106)

authors_id

7005872966; 7003657106

year

2008

source_title

JVC/Journal of Vibration and Control

article_title

Nonconservative systems within fractional generalized derivatives

volume

14

issue

10-Sep

page_start

1301

page_end

1311

publisher

SAGE Publications Inc.

affiliations

Department of Mathematics and Computer Sciences, Faculty of Arts and Sciences, Çankaya University, Balgat 06530, Ankara, Turkey; Institute of Space Sciences, R76900, Magurele-Bucharest, P.O.BOX, MG-23, Romania; Department of Physics, Al-Azhar University, Gaza, International Center for Theoretical Physics (ICTP), Trieste, Italy

authors_with_affiliations

Baleanu D., Department of Mathematics and Computer Sciences, Faculty of Arts and Sciences, Çankaya University, Balgat 06530, Ankara, Turkey, Institute of Space Sciences, R76900, Magurele-Bucharest, P.O.BOX, MG-23, Romania; Muslih S.I., Department of Physics, Al-Azhar University, Gaza, International Center for Theoretical Physics (ICTP), Trieste, Italy

corresponding_author

D. Baleanu; Department of Mathematics and Computer Sciences, Faculty of Arts and Sciences, Çankaya University, Balgat 06530, Ankara, Turkey; email: dumitru@cankaya.edu.tr

cited_by

7

doi

10.1177/1077546307087450

author_keywords

Fractional derivatives; Fractional Euler-Lagrange equations; Fractional Hamiltonian; Fractional Lagrangian; Generalized derivatives; Nonconservative systems

index_keywords

Calculations; Equations of motion; Lagrange multipliers; Fractional derivatives; Fractional euler-lagrange equations; Generalized derivatives; Lagrangian; Non conservative systems; Hamiltonians