Update search
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
Filter
- All
- Title
- Author
- Author Affiliations
- Full Text
- Abstract
- Keyword
- DOI
- ISBN
- EISBN
- ISSN
- EISSN
- Issue
- Volume
- References
NARROW
Format
Journal
Type
Date
Availability
1-2 of 2
Keywords: Fractional complex transform
Close
Follow your search
Access your saved searches in your account
Would you like to receive an alert when new items match your search?
Sort by
Journal Articles
Local fractional differential equations by the Exp-function method
Available to Purchase
International Journal of Numerical Methods for Heat & Fluid Flow (2015) 25 (8): 1845–1849.
Published: 02 November 2015
...Zhijuan Jia; Mingsheng Hu; Qiaoling Chen; Suimin Jai Purpose – The fractional complex transform is used to convert the fractional differential equation to its differential partner and the exp-function method is to solve the resultant equation. The exact solutions for the equation are successfully...
Journal Articles
Fractional series expansion method for fractional differential equations
Available to Purchase
International Journal of Numerical Methods for Heat & Fluid Flow (2015) 25 (7): 1525–1530.
Published: 07 September 2015
... examples. (Equation 9) for the case when α is an integer. Using the fractional complex transformation (He et al., 2012): (Equation 10) Equation (7) can be converted into differential equation. So the solution of Equation (7) can be expressed as: (Equation 11...
