Theodore Harold Maiman and Irnee J. D'Haenens obtained laser action in May 1960. Their arrangement put a ruby rod inside a helical xenon flashlamp. Increasing excitation produced a marked intensity threshold, with subsequent measurements showing narrowing of the ruby emission line.[ref] The 1960 letter describes silvered parallel crystal faces and compares low- and high-excitation spectra.[ref]
Figure 1.
Pump a crystal, store excitation, and return light through the gain medium
. Original functional ruby laser diagram and simplified three-level laser cycle, not a construction plan or a copy of a historical drawing. The end faces provide optical feedback; no measured reflectivity, dimensions or output-coupling geometry are assigned. The energy sketch uses a chosen pump photon and emitted photon, with a fast nonradiative step. Actual crystal sublevels and the broadband flashlamp are not resolved by this three-state sketch. Details.
The controls answer different questions. Increased brightness establishes neither optical feedback nor narrow-band emission by itself: ordinary fluorescence can also brighten with pumping. Comparing spectra at lower and higher excitation, retaining the same optical collection geometry, tests a change in the emission process. Spectrometer resolution, response saturation and heating can alter an apparent line profile; a bright spot alone cannot distinguish those effects. These are interpretation requirements, rather than additional measurements attributed to the short original letter.
Several experimental models were made. The Smithsonian's surviving head has uncertain priority, and its installed crystal came from a later experiment.[ref] The functional diagram therefore describes the optical mechanism rather than claiming to reconstruct the first surviving unit.
Three-level laser 2026-10-18
A three-level laser pumps emitters out of their ground state into a higher pump state, which rapidly relaxes into the upper lasing state. The lower lasing state is the ground state itself. Photon absorption on the lasing transition therefore competes with stimulated emission until enough emitters have been removed from the ground state. This is the ground state depletion problem implicit in population inversion.
The model below treats nondegenerate lasing energy levels with equal absorption and emission cross-sections. Its inversion condition is . Real materials require the relevant sublevel populations, degeneracies and transition strengths; the simple half-population condition should not be imposed on every optical transition. Extra levels let the pump and the emitted light act on different transitions, avoiding the steady two-level saturation limit discussed in population inversion.