List questions from fixed-point-theorems

Published on 15 Nov 2012 - 7:59

3.1k

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Find all the fixed points of the system $f(x,y)=-x+x^3, g(x,y)=-2y$ and use linearization to classify them.

Published on 20 Nov 2012 - 14:57

891

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The wedge sum of two circles has fixed point property?

Published on 24 Nov 2012 - 7:44

3.5k

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Brouwer's fixed point theorem for free?

Published on 30 Nov 2012 - 9:28

173

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Orbit of $\frac{1}{2}$ of the dynamical system defined by $f:[0,1] \to [0,\frac{3}{4}]$ where $f(x)=3x(1-x)$ converges.

Published on 06 Dec 2012 - 16:36

930

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fixed point of homeomorphism and compactness of a complete metric space.

Published on 12 Dec 2012 - 18:08

1.5k

Views

Convergence of fixed-point iteration for convex function

Published on 16 Dec 2012 - 15:25

133

Views

Question on fixed point

Published on 16 Dec 2012 - 16:31

1.2k

Views

Understanding the Banach fixed point theorem

Published on 17 Dec 2012 - 7:33

584

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A function over the integers and its fixed points

Published on 23 Dec 2012 - 7:58

205

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Let $0 \leq \alpha < 1$ and let f be a function from $\mathbb{R} $ into $\mathbb{R}$ which satisfies...

Published on 29 Mar 2026 - 6:30

206

Views

Least common fixed-point

Published on 02 Apr 2026 - 16:39

162

Views

a fixed point theorem

Published on 05 Jan 2013 - 2:53

1.2k

Views

Schwarz's Lemma, fixed points question

Published on 07 Jan 2013 - 0:09

630

Views

Is this function necessarily a contraction?

Published on 11 Jan 2013 - 20:16

List Question

Fixed point of a non linear contraction in a convex set

Find all the fixed points of the system $f(x,y)=-x+x^3, g(x,y)=-2y$ and use linearization to classify them.

The wedge sum of two circles has fixed point property?

Brouwer's fixed point theorem for free?

Orbit of $\frac{1}{2}$ of the dynamical system defined by $f:[0,1] \to [0,\frac{3}{4}]$ where $f(x)=3x(1-x)$ converges.

fixed point of homeomorphism and compactness of a complete metric space.

Convergence of fixed-point iteration for convex function

Question on fixed point

Understanding the Banach fixed point theorem

A function over the integers and its fixed points

Let $0 \leq \alpha < 1$ and let f be a function from $\mathbb{R} $ into $\mathbb{R}$ which satisfies...

Least common fixed-point

a fixed point theorem

Schwarz's Lemma, fixed points question

Is this function necessarily a contraction?

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