List questions from holder-inequality

Published on 15 Feb 2019 - 5:20

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Maximum value of expression $a+b+c$

Published on 23 Feb 2019 - 10:12

75

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Hölder's inequality: What does $\|\cdot\|_1$ refer to when it's an integral?

Published on 23 Feb 2019 - 16:58

171

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Some Cauchy-Schwarz Inequalities

Published on 06 Mar 2019 - 19:27

1.1k

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Understanding generalized Holder inequality proof

Published on 12 Mar 2019 - 22:08

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Prove, that for every real numbers $ x \ge y \ge z > 0 $, and $x+y+z=\frac{9}{2}, xyz=1$, the following inequality takes place

Published on 13 Mar 2019 - 11:31

168

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A generalized Hölder inequality

Published on 31 Mar 2019 - 17:01

140

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How to prove this Holder- type inequality?

Published on 01 Apr 2019 - 8:15

364

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show this inequality to $\sum_{cyc} \frac {a^3b}{(3a+2b)^3} \ge \sum_{cyc} \frac {a^2bc}{(2a+2b+c)^3} $

Published on 03 Apr 2019 - 3:30

53

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How to apply Holder's inequality to this problem?

Published on 12 Apr 2019 - 21:27

1.1k

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Norm of function in $L^p$ as a sup of integrals

Published on 13 Apr 2019 - 3:17

495

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Proof with Holder's inequality

Published on 13 Apr 2019 - 22:40

95

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estimating $\prod_{i=1}^k a_i\leq \max_i a_i^{p_i}$, where $\sum_i 1/p_i=1$

Published on 30 Apr 2019 - 9:32

62

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Holder inequality for variable Lebesgue spaces

Published on 01 May 2019 - 21:12

2.5k

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Holder conditional inequality

Published on 02 May 2019 - 18:21

List Question

Exercise in Holder's inequality

Maximum value of expression $a+b+c$

Hölder's inequality: What does $\|\cdot\|_1$ refer to when it's an integral?

Some Cauchy-Schwarz Inequalities

Understanding generalized Holder inequality proof

Prove, that for every real numbers $ x \ge y \ge z > 0 $, and $x+y+z=\frac{9}{2}, xyz=1$, the following inequality takes place

A generalized Hölder inequality

How to prove this Holder- type inequality?

show this inequality to $\sum_{cyc} \frac {a^3b}{(3a+2b)^3} \ge \sum_{cyc} \frac {a^2bc}{(2a+2b+c)^3} $

How to apply Holder's inequality to this problem?

Norm of function in $L^p$ as a sup of integrals

Proof with Holder's inequality

estimating $\prod_{i=1}^k a_i\leq \max_i a_i^{p_i}$, where $\sum_i 1/p_i=1$

Holder inequality for variable Lebesgue spaces

Holder conditional inequality

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