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\textbf{New Estimates on Integral Inequalities and Their Applications} \\[0pt%
]
\hrule

M. E. \"{O}zdemir$^{1}$, \textbf{M. G\"{u}rb\"{u}z}$^{2}$ and M. Tun\c{c}$%
^{3}$

$^{1}$Department of Mathematics, Atat\"{u}rk University, Erzurum, Turkey $%
^{2}$Department of Mathematics, A\u{g}r\i\ \.{I}brahim \c{C}e\c{c}en
University, A\u{g}r\i , Turkey $^{3}$Department of Mathematics, Kilis7
Aral\i k University, Kilis, Turkey
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\textbf{Abstract}

In this paper, we obtain some inequalities by using a kernel and an
inequality which is a result of Young inequality. Besides we give some
applications to special means.

\textbf{References}

[1] S.S. Dragomir, C. E. M. Pearce, Selected Topic on Hermite- Hadamard
Inequalities and Applications,
URL:http://www.maths.adelaide.edu.au/Applied/staff/cpearce.html

[2] S.S. Dragomir, R.P. Agarwal, Two Inequalities for Differentiable
Mappings and Applications to Special Means of Real Numbers and to
Trapezoidal Formula, Appl. Math. Lett., Vol. 11, No. 5, pp. 91-95, 1998.

[3] S.S. Dragomir, R.P. Agarwal and N.S. Barnett, Inequalities for beta and
gamma functions via some classical and new integral inequalities, J.
Inequal. \& Appl., 5 (2000), 103-165.

[4] M. Tun\c{c}, Two New Definitions on Convexity and Related Inequalities,
arxiv:1205.5189v1 [math.CA], 23 May 2012.\hrule

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