List questions from integral-inequality

Published on 19 Jul 2017 - 19:03

97

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If $(a^5-a^3+3)(b^5-b^3+3)(c^5-c^3+3)\ge 3(a+b+c)^2 \quad$ Prove that $a^5-a^3\ge a^2-1$.

Published on 26 Jul 2017 - 1:59

223

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The minimum value of the integral

Published on 27 Jul 2017 - 13:57

69

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Is such an integral inequality possible?

Published on 01 Aug 2017 - 14:56

314

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About the zeroes of an almost-periodic function

Published on 05 Aug 2017 - 19:08

229

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About the (non-trivial, this time) zeroes of an almost-periodic function

Published on 05 Aug 2017 - 20:19

42

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Nonlinear coupled differential inequality

Published on 05 Aug 2017 - 22:37

1.4k

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Probs. 10 (a), (b), and (c), Chap. 6, in Baby Rudin: Holder's Inequality for Integrals

Published on 06 Aug 2017 - 13:40

866

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Minkowski Inequality for Riemann-Stieltjes Integrals

Published on 07 Aug 2017 - 5:02

787

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Prob. 11, Chap. 6, in Baby Rudin: Triangle Inequality for Riemann-Stieltjes Integrals using $L^2$-Norm

Published on 07 Aug 2017 - 6:34

541

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Prob. 15, Chap. 6, in Baby Rudin: If $f$ is a real, continuously differentiable function on $[a, b]$, . . .

Published on 08 Aug 2017 - 5:03

158

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A nice inequality with positive real tuples

Published on 26 Mar 2026 - 11:06

86

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Integral Inequality Fubini Style

Published on 10 Aug 2017 - 18:36

82

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Inequality with concave functions in expected values

Published on 11 Aug 2017 - 6:22

308

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Inequality with Products of Integrals

Published on 19 Aug 2017 - 14:28

List Question

Prove integral inequality with bounded integral.

If $(a^5-a^3+3)(b^5-b^3+3)(c^5-c^3+3)\ge 3(a+b+c)^2 \quad$ Prove that $a^5-a^3\ge a^2-1$.

The minimum value of the integral

Is such an integral inequality possible?

About the zeroes of an almost-periodic function

About the (non-trivial, this time) zeroes of an almost-periodic function

Nonlinear coupled differential inequality

Probs. 10 (a), (b), and (c), Chap. 6, in Baby Rudin: Holder's Inequality for Integrals

Minkowski Inequality for Riemann-Stieltjes Integrals

Prob. 11, Chap. 6, in Baby Rudin: Triangle Inequality for Riemann-Stieltjes Integrals using $L^2$-Norm

Prob. 15, Chap. 6, in Baby Rudin: If $f$ is a real, continuously differentiable function on $[a, b]$, . . .

A nice inequality with positive real tuples

Integral Inequality Fubini Style

Inequality with concave functions in expected values

Inequality with Products of Integrals

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