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ASME Press Select Proceedings
International Conference on Computer Technology and Development, 3rd (ICCTD 2011)
ISBN:
9780791859919
No. of Pages:
2000
Publisher:
ASME Press
Publication date:
2011
eBook Chapter
37 Application of the Yang Laplace Transforms to Solution to Nonlinear Fractional Wave Equation with Local Fractional Derivative
By
Wei-Ping Zhong
,
Wei-Ping Zhong
School of Mechanics & civil Engineering,
China University of Mining & Technology
, Jiangsu
, P.R.C.
Search for other works by this author on:
Gao Feng
Gao Feng
School of Mechanics & civil Engineering,
China University of Mining & Technology
, Jiangsu
, P.R.C.
Search for other works by this author on:
Page Count:
5
-
Published:2011
Citation
Zhong, W, & Feng, G. "Application of the Yang Laplace Transforms to Solution to Nonlinear Fractional Wave Equation with Local Fractional Derivative." International Conference on Computer Technology and Development, 3rd (ICCTD 2011). Ed. Zhou, J. ASME Press, 2011.
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Yang-Laplace transforms is an alternative approach to nonlinear fractional equations with local fractional derivative and local fractional integral. This paper presents a new wave equation with local fractional derivative. Finally, by using the Yang-Laplace transforms, its solution to nonlinear fractional wave equation is investigated in detail.
Abstract
Key Words
1 Introduction
2 Local Fractional Calculus
3 Solution to Nonlinear Fractional Wave Equation with Local Fractional Derivative
4 Conclusions
Acknowledgment
References
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