Estimate shortest pulse widths from spectral bandwidth inputs. Switch units, pulse shapes, and transform models. Review derived frequency spread, coherence length, charts, and tables.
Use the responsive three-column grid on large screens, two columns on smaller screens, and one column on mobile devices.
These sample cases show how center wavelength, bandwidth, and pulse shape influence the transform-limited duration.
| Center Wavelength | Bandwidth | Pulse Shape | Derived Frequency Bandwidth | Pulse Duration | Coherence Length |
|---|---|---|---|---|---|
| 800 nm | 10 nm | Gaussian | 4.6844 THz | 94.1415 fs | 63.9975 µm |
| 1030 nm | 5 nm | Sech² | 1.4129 THz | 222.9419 fs | 212.1787 µm |
| 1550 nm | 2 nm | Gaussian | 249.5672 GHz | 1.7671 ps | 1.2012 mm |
| 532 nm | 0.2 nm | Gaussian | 211.8495 GHz | 2.0817 ps | 1.4151 mm |
| 1064 nm | 25 GHz | Lorentzian | 25 GHz | 5.68 ps | 11.9917 mm |
This calculator works with transform-limited pulse physics and FWHM bandwidth definitions.
The pulse duration depends strongly on the assumed temporal shape. A broader spectrum produces a shorter transform-limited pulse when other conditions remain fixed.
It is the shortest pulse duration possible for a given spectrum when no extra chirp or phase distortion is present. It represents an ideal transform-limited pulse.
A broader spectral bandwidth contains more frequency components. Those components can interfere to form a narrower temporal waveform, reducing the transform-limited pulse duration.
Each pulse envelope has a different time bandwidth product. Gaussian, Sech², and Lorentzian pulses distribute spectral energy differently, so their minimum pulse widths are not identical.
Yes. This calculator assumes full width at half maximum bandwidth definitions for the listed pulse shape models. Consistent definitions help keep the result physically meaningful.
Coherence length estimates the distance over which the optical field remains phase correlated. It is useful in interferometry, imaging, pulse compression, and laser system design.
Measured pulses can be longer because of chirp, dispersion, nonlinear propagation, imperfect compression, gain narrowing, or phase noise. The calculator gives the ideal lower bound.
Yes. Select frequency bandwidth input, choose THz, GHz, or MHz, and the calculator will directly compute the transform-limited pulse duration from Δν.
Use it when your pulse model is not one of the built-in choices, or when your lab follows a different convention for the time bandwidth product.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.