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Control Systems Tool

Nyquist Plot Generator for G(jω)

Free Nyquist plot generator. Enter a transfer function to draw G(jω) on the complex plane, then download SVG.

Numerator / denominator coefficientsReal vs imaginary of G(jω)Critical point (−1, 0)Download a watermark-free SVG — free

Enter numerator and denominator coefficients — renders G(jω) on the complex plane as SVG, free

Transfer function

Coefficients in descending powers of s, same as the Bode page. This tool does not run the full Nyquist N = P − Z test.

First-order low-pass (-1, 0) ω=0.02ω=0.32ω=5.16ω=80.0 -1.00-0.500.000.501.00 -0.60-0.40-0.200.000.200.400.60 Real(G(jω)) Imag(G(jω))

n=240 · closest approach to (−1, 0) is 1.000 at ω=80.000. Distance is a diagnostic, not a stability verdict.

Nyquist Plot Generator

Describe your Nyquist plot
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Free to try ·

Preview

Your AI Nyquist-plot illustration will appear here

For a data-accurate plot from a transfer function, use the Precise Plot tab instead

Nyquist Plot Examples

The first four are exact engine renders from transfer functions. The last two are AI illustrations of Illustration mode.

View:

First-order low-pass

Exact engine render — H(s) = 1/(s+1), real vs imaginary of G(jω).

nyquistlow-pass

Second-order system

Exact engine render — damped second-order plant.

nyquistsecond-order

Type-1 plant

Exact engine render — a pole at the origin sends low-ω points down the imaginary axis.

nyquisttype-1

Integrator

Exact engine render — G(jω) = −j/ω.

nyquistintegrator

AI illustration — polar

AI illustration of Illustration mode — visual mockup, not evaluated from G(s).

aiillustration

AI illustration — teaching

AI illustration of Illustration mode — visual mockup, not a stability proof.

aiillustrationteaching

What is a Nyquist plot?

A Nyquist plot is the frequency response of a transfer function drawn on the complex plane: the real part of G(jω) on x, the imaginary part on y, as ω runs from near 0 to a large value. Control engineers use it with the Nyquist stability criterion and the critical point (−1, 0). This page evaluates a continuous-time rational G(s) you type as coefficients. It is not a Bode magnitude/phase pair, and it is not the electrochemical impedance plot of Z′ versus −Z″.

How to enter G(s)

  • Use the same coefficient convention as the Bode plot generator: descending powers of s. 1 / (s + 1) is numerator 1 and denominator 1, 1. A type-1 plant 1 / (s(s + 1)(s + 2)) is denominator 1, 3, 2, 0.
  • The solid curve is ω > 0. The dashed curve is the conjugate mirror for real coefficients (ω < 0). The red dot is (−1, 0). Distance from the curve to that point is printed as a diagnostic.
  • This page does not count encirclements or apply N = P − Z. For a stability argument you still need the open-loop right-half-plane pole count from your notebook.

Nyquist plot versus a Bode plot

Both come from G(jω). A Bode plot splits that number into magnitude (dB) and phase (degrees) versus log frequency. A Nyquist plot keeps the complex number as one polar curve. Use this page for the complex-plane figure; use the Bode plot generator for the two-panel frequency-response figure.

Export

Download a scalable SVG with no watermark and no account required for the precise plot. The AI Illustration tab is only for slides when you do not have a transfer function yet — it will not match your G(s).

Frequently Asked Questions

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