List questions from fixed-points

Published on 26 Mar 2026 - 19:37

50

Views

Fix points of strict contractions over limits

Published on 25 Mar 2026 - 23:10

44

Views

Constructing a map without fixed point on an acyclic space

Published on 29 Nov 2017 - 21:56

322

Views

Unique fixed point mapping from an open ball

Published on 30 Nov 2017 - 22:33

487

Views

Banach's fixed point theorem

Published on 25 Mar 2026 - 23:09

356

Views

A fixed point theorem for continuous and increasing function on $[0,1]$

Published on 25 Feb 2026 - 16:23

71

Views

Banach spaces with unconditional basis have w-FPP

Published on 17 Dec 2017 - 2:14

113

Views

Does every real- analytic function defined in the neighborhood of$ x= 0$ must have a fixed point?

Published on 28 Dec 2017 - 21:40

821

Views

Could the set of fixed points be uncountable?

Published on 02 Jan 2018 - 21:29

74.1k

Views

Show that a continuous function has a fixed point

Published on 08 Dec 2010 - 23:23

3.7k

Views

Fixed Points Set of an Isometry

Published on 03 Aug 2011 - 17:16

7.2k

Views

Function which has no fixed points

Published on 06 Dec 2011 - 5:07

51

Views

$f:[0,1] \to [0,1]$, $f \in \mathscr{C}^0$ and $\exists~ m$ such that $f^{(m)}(x)=x$ for all $x \in[0,1] .$ Prove that $f(x)=x$ for all $x \in[0,1]$

Published on 05 Aug 2020 - 8:57

299

Views

If Forward Euler is an over-approximation does that imply that backward Euler is an under-approximation?

Published on 14 Aug 2020 - 2:04

54

Views

Show that such a function has a fix point

Published on 14 Aug 2020 - 20:32

List Question

Petals for points near the origin

Fix points of strict contractions over limits

Constructing a map without fixed point on an acyclic space

Unique fixed point mapping from an open ball

Banach's fixed point theorem

A fixed point theorem for continuous and increasing function on $[0,1]$

Banach spaces with unconditional basis have w-FPP

Does every real- analytic function defined in the neighborhood of$ x= 0$ must have a fixed point?

Could the set of fixed points be uncountable?

Show that a continuous function has a fixed point

Fixed Points Set of an Isometry

Function which has no fixed points

$f:[0,1] \to [0,1]$, $f \in \mathscr{C}^0$ and $\exists~ m$ such that $f^{(m)}(x)=x$ for all $x \in[0,1] .$ Prove that $f(x)=x$ for all $x \in[0,1]$

If Forward Euler is an over-approximation does that imply that backward Euler is an under-approximation?

Show that such a function has a fix point

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