Wiki / Sources / Laser

Laser

Emits a CW or pulsed monochromatic, broadband, supercontinuum, or sized collimated beam.

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Click the laser to see its live specs and try its parameters — this mini canvas can't be moved, deleted, or added to.

In the real world

A laser produces light by stimulated emission inside a resonant cavity: a gain medium bounded by two mirrors amplifies a specific wavelength every round trip, while losses (mirror transmission, absorption, scattering) drain it. Above threshold — the pump rate at which round-trip gain first equals round-trip loss — the cavity sustains a stable, highly monochromatic, spatially coherent beam.

The output isn't a perfectly parallel ray bundle: real laser beams are Gaussian and diverge with propagation. For a beam with waist radius w₀, the far-field half-angle divergence is

θλπw0\theta \approx \frac{\lambda}{\pi w_0}
Far-field divergence half-angle of a Gaussian beam (small-angle, TEM₀₀ mode).
Ephoton=hcλE_{\text{photon}} = \frac{hc}{\lambda}
Photon energy — why shorter wavelengths (blue, UV) carry more energy per photon than longer ones (red, IR).

In OpticalSetup

The Laser element emits either a single collimated ray or, in Beam with size mode, a fan of 25 parallel rays sampling a finite beam width — this is what lets the tracer show a lens actually focusing a beam of nonzero extent, rather than a single infinitesimal ray that can never miss an aperture.

Spectrum is monochromatic, broadband (a symmetric bandwidth around the center wavelength), or supercontinuum (a fixed 430–870 nm white-light band) — dispersive elements downstream (prisms, gratings) sample this band at several discrete wavelengths and fan them out individually. Pulsed mode adds a repetition rate and pulse duration that drive the timing overlay; polarization is set directly as a Stokes vector rather than emerging from a modeled cavity.

Simplified vs. reality

There is no modeled gain medium, cavity round trip, or threshold — wavelength, spectrum, polarization, and pulse timing are configured directly as source parameters, not derived from first principles. Divergence and M² are not modeled: a collimated beam stays perfectly parallel over any distance.

Related components

Further reading