Question

An example such that the continuous function defined on the sequences space dose not have a fixed point.

score 64 · Answer 1 · 2020-05-19 05:16:53

64

Views

An example such that the continuous function defined on the sequences space dose not have a fixed point.

Published on 19 May 2020 - 5:16

score 296 · Answer 2 · 2020-05-28 16:53:06

296

Views

Stability of these fixed points

Published on 28 May 2020 - 16:53

score 116 · Answer 3 · 2020-06-02 14:22:01

116

Views

Rate convergence to fixed point of a function

Published on 02 Jun 2020 - 14:22

score 87 · Answer 4 · 2026-03-25 14:20:54

87

Views

Conditions for a minimization mapping to be a contraction

Published on 25 Mar 2026 - 14:20

score 975 · Answer 5 · 2020-06-10 07:52:33

975

Views

Fixed Point for functions of several variables

Published on 10 Jun 2020 - 7:52

score 46 · Answer 6 · 2020-06-16 00:25:32

46

Views

Proving that an equation has only a fixed point

Published on 16 Jun 2020 - 0:25

score 46 · Answer 7 · 2020-06-16 22:42:16

46

Views

Am I doing well this fixed point problem?

Published on 16 Jun 2020 - 22:42

score 161 · Answer 8 · 2020-06-17 12:22:25

161

Views

For elements $a,b \in G$, group that acts on the set $X$, show that $a$ and $b^{-1}ab$ have the same numbers of fixed points in $X$

Published on 17 Jun 2020 - 12:22

score 79 · Answer 9 · 2026-03-25 14:25:18

For a contraction mapping $T$ with a fixed point $x$, prove $\lvert T^{n}x_{0} -x \rvert \leq \lvert T^{n}x_{0} - T^{m}x_{0} \rvert $ where $0<m<n$

score 189 · Answer 10 · 2020-06-24 14:54:33

189

Views

Infinitely iterating the cosine function yields the Dottie number

Published on 24 Jun 2020 - 14:54

score 73 · Answer 11 · 2020-06-24 16:02:52

73

Views

Are there any path-connected sets (of $\Bbb R^2$) that guarantee two or more fixed points for any continuous bijections mapping them onto themselves?

Published on 24 Jun 2020 - 16:02

score 141 · Answer 12 · 2020-06-28 05:12:58

141

Views

Functional equation question involving fixed points

Published on 28 Jun 2020 - 5:12

score 120 · Answer 13 · 2020-06-29 21:08:32

120

Views

Stability of fixed points $ \begin{cases} \dot x= \frac{r}{y-d}+y -x\\ \dot y = a+bx-y. \end{cases} $

Published on 29 Jun 2020 - 21:08

score 75 · Answer 14 · 2026-03-25 18:55:40

75

Views

Stability of Nash equilibria in best response dynamics

Published on 25 Mar 2026 - 18:55

score 573 · Answer 15 · 2020-07-15 22:08:59

573

Views

A quadratic function with two fixed points, both computable by iteration

Published on 15 Jul 2020 - 22:08

List Question

An example such that the continuous function defined on the sequences space dose not have a fixed point.

Stability of these fixed points

Rate convergence to fixed point of a function

Conditions for a minimization mapping to be a contraction

Fixed Point for functions of several variables

Proving that an equation has only a fixed point

Am I doing well this fixed point problem?

For elements $a,b \in G$, group that acts on the set $X$, show that $a$ and $b^{-1}ab$ have the same numbers of fixed points in $X$

For a contraction mapping $T$ with a fixed point $x$, prove $\lvert T^{n}x_{0} -x \rvert \leq \lvert T^{n}x_{0} - T^{m}x_{0} \rvert $ where $0<m<n$

Infinitely iterating the cosine function yields the Dottie number

Are there any path-connected sets (of $\Bbb R^2$) that guarantee two or more fixed points for any continuous bijections mapping them onto themselves?

Functional equation question involving fixed points

Stability of fixed points $ \begin{cases} \dot x= \frac{r}{y-d}+y -x\\ \dot y = a+bx-y. \end{cases} $

Stability of Nash equilibria in best response dynamics

A quadratic function with two fixed points, both computable by iteration

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