List questions from young-inequality

Published on 27 Dec 2020 - 22:23

130

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How can we show $\left\|g\ast f\right\|_{L^p}\le\left\|g\right\|_{L^1}\left\|f\right\|_{L^p}$?

Published on 09 Jan 2021 - 6:14

53

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Young-like inequality

Published on 21 Jan 2021 - 15:02

35

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Inequality for sum to the exponent of $q>1$

Published on 31 Jan 2021 - 11:05

267

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Proving Young's inequality for n numbers whitout using AM-GM inequality

Published on 04 Mar 2021 - 14:44

306

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Application of Hölder's inequality: $(a+b)^t \le 2^t(a^t+b^t)$ for $t\ge 1.$

Published on 28 Mar 2021 - 3:05

118

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Showing boundedness of a set (preparation for the proof of the Young inequality)

Published on 23 May 2021 - 21:11

120

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variant of young's inequality

Published on 08 Jul 2021 - 21:40

101

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Deriving inequalities from other inequalities

Published on 01 Jan 2022 - 0:14

21

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Founding bounds on a certain expression

Published on 02 Apr 2022 - 6:25

93

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Prove that $(1+x)^k/k + (1-x)^m/m\geq 1/k +1/m$ without calculus

Published on 13 May 2022 - 5:08

165

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Derivation of Hölder Inequality through Young's Inequaliy

Published on 04 Jun 2022 - 18:32

37

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How can we apply Young's inequality here?

Published on 31 Oct 2022 - 17:27

136

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Proof of converse of Young's convolution inequality

Published on 03 Nov 2022 - 4:39

List Question

Sharpness of Young's Inequality for Convolutions

How can we show $\left\|g\ast f\right\|_{L^p}\le\left\|g\right\|_{L^1}\left\|f\right\|_{L^p}$?

Young-like inequality

Inequality for sum to the exponent of $q>1$

Proving Young's inequality for n numbers whitout using AM-GM inequality

Application of Hölder's inequality: $(a+b)^t \le 2^t(a^t+b^t)$ for $t\ge 1.$

Showing boundedness of a set (preparation for the proof of the Young inequality)

variant of young's inequality

Deriving inequalities from other inequalities

Founding bounds on a certain expression

Prove that $(1+x)^k/k + (1-x)^m/m\geq 1/k +1/m$ without calculus

Derivation of Hölder Inequality through Young's Inequaliy

How can we apply Young's inequality here?

Proof of converse of Young's convolution inequality

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