DOI:10.29111/ijlrst ISRA Impact Factor:3.35, Peer-reviewed, Open-access Journal
Research Paper Open Access
International Journal of Latest Research in Science and Technology Vol.1 Issue 4, pp 317-323,Year 2012
Correspondence should be addressed to :
Received : 13 December 2012; Accepted : 17 December 2012 ; Published : 31 December 2012
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Article No. | 10085 |
For a complex number , the -order integral of a function fulfilling some conditions is defined as the action of an operator, noted , on . The definition of the operator is given firstly for the case of complex number with positive real part. Then, using the fact that the operator of one order derivative, noted , is the left hand side inverse of the operator , an -order derivative operator, noted , is also defined for complex number with positive real part. Finally, considering the relation = , the definition of the -order integral and -order derivative is extended for any complex number . An extension of the definition domain of the operators is given too.
Copyright © 2012 Raoelina Andriambololona et al. This is an open access article distributed under the Creative Commons Attribution 4.0 International (CC BY 4.0) license which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
Raoelina Andriambololona, Ranaivoson Tokiniaina,Hanitriarivo Rakotoson , " Definitions Of Complex Order Integrals And Complex Order Derivatives Using Operator Approach ", International Journal of Latest Research in Science and Technology . Vol. 1, Issue 4, pp 317-323 , 2012
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