Improvement of CuBr laser beam quality with hydrogen additives
Ventsislav Stoilov, D.N. Astadjov, N.K. Vuchkov, Nikola V. Sabotinov
Abstract
Ventsislav Stoilov, D.N. Astadjov, N.K. Vuchkov, Nikola V. Sabotinov
Abstract
The development of high-power CuBr lasers for micromachining and other technology applications requires an investigation and control of the beam quality of these lasers. An important laser system property is the laser power density, Ps obtained after focusing the output radiation. It is equal to where Pout is the average laser output power, θ is the divergence of die laser output power and F is the focus length of the output focusing optical system. It is clear that Ps is proportional to the quantity Pout/θ2 which is an inherent property of the light emitted from a laser. This quantity represents the laser power spatial intensity because θ2 is actually the solid angle in which laser output is concentrated. This laser power spatial intensity can be quantified in W.mrad−2, for example. The inverse - square dependence of laser power spatial intensity on the divergence of laser output power means that higher laser power density can be more easily obtained by improving the beam divergence. Thus, a serious decrease in laser beam divergence should sharply' reduce the demand for too high laser output.
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The development of high-power CuBr lasers for micromachining and other technology applications requires an investigation and control of the beam quality of these lasers. An important laser system property is the laser power density, Ps obtained after focusing the output radiation. It is equal to where Pout is the average laser output power, θ is the divergence of die laser output power and F is the focus length of the output focusing optical system. It is clear that Ps is proportional to the quantity Pout/θ2 which is an inherent property of the light emitted from a laser. This quantity represents the laser power spatial intensity because θ2 is actually the solid angle in which laser output is concentrated. This laser power spatial intensity can be quantified in W.mrad−2, for example. The inverse - square dependence of laser power spatial intensity on the divergence of laser output power means that higher laser power density can be more easily obtained by improving the beam divergence. Thus, a serious decrease in laser beam divergence should sharply' reduce the demand for too high laser output.
Key concepts: Laser, Laser beam quality, Laser power scaling, Beam parameter product, Beam divergence, Optics, Injection seeder, Materials science