Some properties of generalized fractional integral with Lengendre functions kernel’s
2014
In this paper we introduce two integral transforms involving the Legendre function in the kernel (see the operators I0+α,β,μ,v and I−α,β,μ,v. defined below) which generalize the classical Liouville fractional integrals. Then, we study their boundedness as operators mapping the space Lv,r into the spaces Lv−α,r. Moreover, we calculate the Mellin transform of the fractional integrals presented in this paper.
Keywords:
- Correction
- Source
- Cite
- Save
- Machine Reading By IdeaReader
7
References
0
Citations
NaN
KQI