Bisection Method (bisection_method)

Version 6.3.0 (412 ko) par Tamas Kis
Bisection method for finding the root of a univariate, scalar-valued function.
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Mise à jour 17 oct. 2022

bisection_method View Bisection Method (bisection_method) on File Exchange

Bisection method for finding the root of a univariate, scalar-valued function.

Syntax

x = bisection_method(f,a,b)
x = bisection_method(f,a,b,opts)
[x,k] = bisection_method(__)
[x,k,x_all] = bisection_method(__)

Description

x = bisection_method(f,a,b) returns the root of a function specified by the function handle f, where a and b define the initial guess for the interval containing the root.

x = bisection_method(f,a,b,opts) does the same as the syntax above, but allows for the specification of optional solver parameters. opts is a structure with the following fields:

  • k_max → maximum number of iterations (defaults to 200)
  • return_all → returns estimates at all iteration if set to true (defaults to false)
  • TOL → tolerance (defaults to )

[x,k] = bisection_method(__) also returns the number of iterations (k) performed of the bisection method.

[x,k,x_all] = bisection_method(__) does the same as the previous syntaxes, but also returns an array (x_all) storing the root estimates at each iteration. This syntax requires that opts.return_all be set to true.

Examples and Additional Documentation

  • See "EXAMPLES.mlx" or the "Examples" tab on the File Exchange page for examples.
  • See "Root_Finding_Methods.pdf" (also included with download) for the technical documentation.

Citation pour cette source

Tamas Kis (2024). Bisection Method (bisection_method) (https://github.com/tamaskis/bisection_method-MATLAB/releases/tag/v6.3.0), GitHub. Extrait(e) le .

Compatibilité avec les versions de MATLAB
Créé avec R2021b
Compatible avec toutes les versions
Plateformes compatibles
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Version Publié le Notes de version
6.3.0

See release notes for this release on GitHub: https://github.com/tamaskis/bisection_method-MATLAB/releases/tag/v6.3.0

6.2.0

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6.1.1

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6.1.0

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5.4.1

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5.4.0

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5.3.0

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5.2.0

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5.1.1

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5.1.0.0

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5.0.0

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4.0.0

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3.0.7

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3.0.6

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3.0.5

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3.0.4

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3.0.3

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3.0.2

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3.0.1

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3.0.0.0

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2.0.3

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2.0.2

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2.0.1

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2.0.0.0

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1.0.1

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1.0.0

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