ANP: Animated Nyquist Plot

Create a customizable nyquist plot that displays pole/zero contributions.

https://github.com/StefanRickli/anp

バージョン 6.0.1.0 (81.7 KB)
ダウンロード: 436 件
(1)
2017/7/23

現在この提出コンテンツをフォロー中です。

Programmed for educational purposes, this Matlab function draws a Nyquist diagram of any given rational transfer function (including delays) and allows the user to explore it.
As the radius of the D-contour is held relatively small, one can investigate what happens at the origin.
The program also displays the contribution of each pole / zero to the current magnitude and phase.
ANP is capable of handling:
- Vectors with zeros and poles for a SISO system: anp_main([0],[-1,-2,-3+1i,-3-1i])
- SISO rational transfer functions: anp_main(tf(rss(1,1,1)));
- SISO systems with delay: s=tf('s'); anp_main(1/(s+1)*exp(-0.01*s)));
- MIMO systems (computing det(I + L(s)) for a MIMO transfer function L(s)): anp_main(tf(rss(2,2,2)));
Have a look at the file 'anp_usage_examples.m' to see other syntax examples.

Please report any glitches and crashes!

引用

Stefan Rickli (2026). ANP: Animated Nyquist Plot (https://github.com/StefanRickli/anp), GitHub. に取得済み.

謝辞

ヒントを得たファイル: GUI for Understanding Nyquist Plots

ヒントを与えたファイル: Plot Nyquist Didactic

カテゴリ

Help Center および MATLAB Answers で Pole and Zero Locations についてさらに検索

一般的な情報

MATLAB リリースの互換性

  • すべてのリリースと互換性あり

プラットフォームの互換性

  • Windows
  • macOS
  • Linux
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バージョン 公開済み リリース ノート
6.0.1.0

Bugfix:
- Incorrect calculation of det(I + L(s))
- Scaling factors, e.g. (-2) in (-2)*(s+1)/(s-1), were not taken into account in results summary, causing a mismatch between plot and results TextBox.
6.0.0.0

New: MIMO support: try anp_main(tf(rss(2,2,2)));
ANP will compute show the Nyquist plot of det(I + L(s)) for a MIMO transfer function L(s).
Changed: Detours around poles/zeros on the imaginary axis now go to the left (due to MIMO system properties).
5.2.4.0

Fixed some crashes and glitches.
See release notes on GitHub for more details.

A future major version will change how the detours around poles and zeros on the imaginary axis behave. This is to reflect specialities with MIMO systems.
5.2.3.0

Fixed initialization of variables that are used only in some rare cases.
5.2.2.0

Bugfix (wrong handling of nonconjugate complex poles/zeros), code cleanup, speedups, more code documentation.
See release notes on GitHub for more details.
5.2.1.0

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