List questions from jensen-inequality

Published on 26 Mar 2026 - 7:33

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Clarification about a proof

Published on 23 Oct 2017 - 7:46

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Help with understanding Proof of Jensen's inequality

Published on 25 Oct 2017 - 6:09

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In an Acute angled Triangle $\Delta ABC$ $\csc \left(\frac{A}{2}\right)+\csc \left(\frac{B}{2}\right)+\csc \left(\frac{C}{2}\right)=6$

Published on 27 Oct 2017 - 4:46

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Jensen's inequality with ablosute values properties

Published on 28 Oct 2017 - 16:02

412

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Prove that $|a+b|^r\leq 2^{r-1}(|a|^r+|b|^r)$

Published on 31 Oct 2017 - 20:27

98

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Inequality, probably AM-GM inequality

Published on 16 Nov 2017 - 19:39

66

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Getting confused with how to apply inequality

Published on 06 Dec 2017 - 7:33

181

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Special Case Jensen's Formula

Published on 10 Dec 2017 - 1:52

1.2k

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Proof of Holder's Inequality using Jensen's Inequality - Integrability

Published on 17 Dec 2017 - 7:06

208

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A specific Jensen's inequality for a proof

Published on 31 Dec 2017 - 18:30

429

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Find minimum value of $\sum \frac{\sqrt{a}}{\sqrt{b}+\sqrt{c}-\sqrt{a}}$

Published on 25 Mar 2026 - 21:49

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Prove an inequality $\frac{x^2}{1+y}+\frac{y^2}{1+x}\ge 1$ where $x,y \ge 0$ and $x+y=2$.

Published on 25 Mar 2026 - 13:58

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If $a+b+c+d=16$, then $(a+\frac{1}{c})^2+(c+\frac{1}{a})^2 + (b+\frac{1}{d})^2 + (d+\frac{1}{b})^2 \geq \frac{289}{4}$

Published on 14 Mar 2012 - 2:33

158

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Little result using RCF theorem and an inequality by Vasile Cirtoaje

Published on 25 Mar 2026 - 22:11

List Question

Bias and variance of two alternative estimators

Clarification about a proof

Help with understanding Proof of Jensen's inequality

In an Acute angled Triangle $\Delta ABC$ $\csc \left(\frac{A}{2}\right)+\csc \left(\frac{B}{2}\right)+\csc \left(\frac{C}{2}\right)=6$

Jensen's inequality with ablosute values properties

Prove that $|a+b|^r\leq 2^{r-1}(|a|^r+|b|^r)$

Inequality, probably AM-GM inequality

Getting confused with how to apply inequality

Special Case Jensen's Formula

Proof of Holder's Inequality using Jensen's Inequality - Integrability

A specific Jensen's inequality for a proof

Find minimum value of $\sum \frac{\sqrt{a}}{\sqrt{b}+\sqrt{c}-\sqrt{a}}$

Prove an inequality $\frac{x^2}{1+y}+\frac{y^2}{1+x}\ge 1$ where $x,y \ge 0$ and $x+y=2$.

If $a+b+c+d=16$, then $(a+\frac{1}{c})^2+(c+\frac{1}{a})^2 + (b+\frac{1}{d})^2 + (d+\frac{1}{b})^2 \geq \frac{289}{4}$

Little result using RCF theorem and an inequality by Vasile Cirtoaje

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