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Optimal Scheduling of Energy Systems for Gas-to-Methanol Processes Using Operating Zone Models and Entropy Weights. [PDF]
Entropy (Basel)Wang X, Wei M, Wang J, Yue Y.
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Fractals, 2021
The purpose of this work is to investigate some inequalities for generalized [Formula: see text]-convexity on fractal sets [Formula: see text], which are associated with Simpson-like inequalities. To this end, an improved version of Hölder inequality and
C. Luo, Yuping Yu, T. Du
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The purpose of this work is to investigate some inequalities for generalized [Formula: see text]-convexity on fractal sets [Formula: see text], which are associated with Simpson-like inequalities. To this end, an improved version of Hölder inequality and
C. Luo, Yuping Yu, T. Du
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A Communicating-Vessels Proof of Hölder’s Inequality
The American mathematical monthly, 2021Hölder’s inequality receives a variety of proofs in the literature. This note gives a new derivation, interpreting the inequality as the tendency of still water to settle in the lowest potential energy.
M. Levi, T. Tokieda
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A Weak Reverse Hölder Inequality for Caloric Measure
Journal of Geometric Analysis, 2018Following a result of Bennewitz–Lewis for non-doubling harmonic measure, we prove a criterion for non-doubling caloric measure to satisfy a weak reverse Hölder inequality on an open set $$\Omega \subset \mathbb {R}^{n+1}$$ Ω ⊂ R n + 1 , assuming as a ...
Alyssa Genschaw, S. Hofmann
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Some applications of the Hölder inequality for mixed sums
, 2015We use the Hölder inequality for mixed exponents to prove some optimal variants of the generalized Hardy–Littlewood inequality for m-linear forms on $$\ell _{p}$$ℓp spaces with mixed exponents. Our results extend recent results of Araujo et al.
N. Albuquerque +4 more
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More on reverse of Holder's integral inequality
, 2020In 2012, Sulaiman [7] proved integral inequalities concerning reverse of Holder's. In this paper two results are given. First one is further improvement of the reverse H\"{o}lder inequality.
Bouharket Benaissa, H. Budak
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