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Pontryagin minimum principle (PMP) is applied in this paper to find the optimal control of the reverse logistics model of a production inventory system with deteriorating items. The total cost of the ...
We prove the reverse ultra log-concavity of the Boros-Moll polynomials. We further establish an inequality which implies the log-concavity of the sequence {i!di(m)} for any m ≥ 2, where di(m) are the ...
A review of reverse logistics     reverse logistics  recovery options  reuse  remanufacturing  recycling       font style='font-size:12px;'> 2009/1/8
The impact of economics and environmental statutes has caused a new set of generic issues in reverse logistics. The other challenges in this field have been caused by the rapid development of e-comm...
The reverse of the Hardy-Hilbrt's Integral inequality via Minkowski'sinequality in its general form is given. As an application, a special case is deduced.
New generalizations of Hardy-Hilbert's integral inequality and its reverse via new methods are established.
Some new inequalities which counterpart Jensen's discrete inequality and improve the recent results from [20] and [22] are given. A related result for generalized means is established. Applications in...
On a Reverse of a Hardy-Hilbert Type Inequality     Hardy-Hilbert's inequality  Weight coefficient    lder's inequality       font style='font-size:12px;'> 2008/6/27
This paper deals with a reverse of the Hardy-Hilbert's type inequality with a best constant factor. The other reverse of the form is considered.
On a Reverse of Jessen's Inequality for Isotonic Linear Functionals.
Refining some results of S.S. Dragomir, several new reverses of the triangle inequality in inner product spaces are obtained.
In 1967, as a converse of the arithmetic-geometric mean inequality, Mond and Shisha gave an estimate of the difference between the arithmtic mean and the geometric one, which we call it the Mond-Shish...
Reverse Rearrangement Inequalities Via Matrix Technics     Trace inequalities  Rearrangement inequalities        font style='font-size:12px;'> 2008/6/27
We give a reverse inequality to the most standard rearrangement inequality for sequences and we emphasize the usefulness of matrix methods to study classical inequalities.
Reverse Weighted $L_p$ - Norm Inequalities in Convolutions.

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