$P$\acute{o}$lya-Szeg$\ddot{o}$ fractional inequality via Hadamard fractional integral$

P$\acute{o}$lya-Szeg$\ddot{o}$ fractional inequality via Hadamard fractional integral

In the present paper, we establish some new fractional integral inequalities similar to P$\acute{o}$lya-Szeg$\ddot{o}$ integral inequality and fractional inequality related to Minkowsky inequality by using the Hadamard fractional integral operator. Also, we discuss few spacial cases of these ine...

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Veröffentlicht in:	arXiv.org 2016-02
Hauptverfasser:	Chinchane, Vaijanath L, Pachpatte, Deepak B, Nale, Asha B
Format:	Artikel
Sprache:	eng
Schlagworte:	Fractional calculus Inequalities Inequality Integrals Operators (mathematics)
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description	In the present paper, we establish some new fractional integral inequalities similar to P$\acute{o}$lya-Szeg$\ddot{o}$ integral inequality and fractional inequality related to Minkowsky inequality by using the Hadamard fractional integral operator. Also, we discuss few spacial cases of these inequalities.
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title	P$\acute{o}$lya-Szeg$\ddot{o}$ fractional inequality via Hadamard fractional integral
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P\(\acute{o}\)lya-Szeg\(\ddot{o}\) fractional inequality via Hadamard fractional integral