List questions from function-and-relation-composition

Published on 22 Jun 2015 - 12:25

31

Views

Are these two compositions of two functions differentiable?

Published on 01 Jul 2015 - 4:36

991

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Why associativity $h \circ (g \circ f) = (h \circ g) \circ f$ is required in composition?

Published on 26 Mar 2026 - 4:38

72

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Find: $\lim_{x\to0}\left(\lim_{n\to\infty}2^{2n}\left(1-\left(f ^{\circ n}(x)\right)\right)\right)$

Published on 05 Jul 2015 - 3:19

213

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Composition operators on fractional-order Sobolev spaces

Published on 07 Jul 2015 - 11:47

840

Views

Composite Function Equality

Published on 08 Jul 2015 - 20:47

114

Views

The limit of a composed function

Published on 10 Jul 2015 - 4:53

447

Views

Function composition as representable by matrices?

Published on 11 Jul 2015 - 11:33

121

Views

Matrix representation of function concatenation using other basis than polynomials.

Published on 11 Jul 2015 - 20:06

1.3k

Views

Composition of analytic functions is analytic

Published on 17 Jul 2015 - 6:30

170

Views

General closed form solution to $f'(x) = P(f(x))/P(x)$

Published on 18 Jul 2015 - 12:51

130

Views

Composition factoring into nonnegative integer polynomials

Published on 18 Jul 2015 - 22:46

68

Views

Compose $(1243)$ and $(5)$

Published on 25 Jul 2015 - 22:39

229

Views

Why is this proof for an arbitrary function constrained to a constant one?

Published on 25 Jul 2015 - 22:51

641

Views

Derivatives of Implicit Functions (Abstract Case)

Published on 26 Jul 2015 - 1:36

List Question

Finding a (nonidentity) rational map of the plane with period $7$

Are these two compositions of two functions differentiable?

Why associativity $h \circ (g \circ f) = (h \circ g) \circ f$ is required in composition?

Find: $\lim_{x\to0}\left(\lim_{n\to\infty}2^{2n}\left(1-\left(f ^{\circ n}(x)\right)\right)\right)$

Composition operators on fractional-order Sobolev spaces

Composite Function Equality

The limit of a composed function

Function composition as representable by matrices?

Matrix representation of function concatenation using other basis than polynomials.

Composition of analytic functions is analytic

General closed form solution to $f'(x) = P(f(x))/P(x)$

Composition factoring into nonnegative integer polynomials

Compose $(1243)$ and $(5)$

Why is this proof for an arbitrary function constrained to a constant one?

Derivatives of Implicit Functions (Abstract Case)

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