List questions from functional-inequalities

Published on 18 Feb 2014 - 3:14

79

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Inequality on Hilbert spaces in order to prove the nonexpansivity of a mapping.

Published on 18 Feb 2014 - 20:42

632

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Exponential Inequality

Published on 21 Feb 2014 - 16:33

114

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Functional inequality and one identity

Published on 22 Feb 2014 - 20:03

77

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Show that $\ c_X(p,q) \le d_X(p,q)$, for $ p, q \in X$

Published on 23 Feb 2014 - 4:22

9.8k

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Find the range of values of $x$ which satisfies the inequality.

Published on 28 Feb 2014 - 19:05

1.6k

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Bounds on functions using inequalities?

Published on 06 Mar 2014 - 22:16

694

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Find all continuous functions such that $f(x)f(2x)\dots f(nx) \le an^k$

Published on 12 Apr 2017 - 2:56

845

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Prove that the range of $f$ is all of $\mathbb{R}$.

Published on 14 Apr 2017 - 17:57

166

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How does one prove, or what is required for a 'strictly monotonically increasing function'F,(1)to be continuous and (2)/or surjective

Published on 18 Apr 2017 - 6:43

48

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Find $m$ such that $ f(x)<0,x∈(0,1)$

Published on 21 Apr 2017 - 11:17

471

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Strictly Monotonic, Continuous Sub-linear functions with F(1)=1; Any real difference between these and linear functions?

Published on 23 Apr 2017 - 9:03

251

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Strictly Monotonic increasing, Symmetric ,doubling Function $F:[0,1]\to [0,1]$

Published on 23 Apr 2017 - 9:30

62

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Jensens function on the real line exactly and conditional equations f(xy) + f(xy−1) = 2f(x) and f(xy) + f(y−1x) = 2f(x)

Published on 23 Apr 2017 - 13:00

170

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Is this true? A strict monotonic function F satisfying Jensen equation with F(0)=0, only expresses dyadic rationals multiples?

Published on 23 Apr 2017 - 15:00

List Question

Use of cut-off functions and partitions of unity

Inequality on Hilbert spaces in order to prove the nonexpansivity of a mapping.

Exponential Inequality

Functional inequality and one identity

Show that $\ c_X(p,q) \le d_X(p,q)$, for $ p, q \in X$

Find the range of values of $x$ which satisfies the inequality.

Bounds on functions using inequalities?

Find all continuous functions such that $f(x)f(2x)\dots f(nx) \le an^k$

Prove that the range of $f$ is all of $\mathbb{R}$.

How does one prove, or what is required for a 'strictly monotonically increasing function'F,(1)to be continuous and (2)/or surjective

Find $m$ such that $ f(x)<0,x∈(0,1)$

Strictly Monotonic, Continuous Sub-linear functions with F(1)=1; Any real difference between these and linear functions?

Strictly Monotonic increasing, Symmetric ,doubling Function $F:[0,1]\to [0,1]$

Jensens function on the real line exactly and conditional equations f(xy) + f(xy−1) = 2f(x) and f(xy) + f(y−1x) = 2f(x)

Is this true? A strict monotonic function F satisfying Jensen equation with F(0)=0, only expresses dyadic rationals multiples?

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