The closed-form propagation equations of vectorial nonparaxial flattened Gaussian beams in free space are derived and some special cases are discussed. The power in the bucket (PIB) is extended to the nonparaxial regime, where the intensity is replaced by the z component of the time-averaged Poyntin
The beam quality of nonparaxial Hermite-sine-Gaussian beam
β Scribed by Peihong Ding; Jun Qu; Kai Meng; Zhifeng Cui
- Publisher
- Elsevier Science
- Year
- 2008
- Tongue
- English
- Weight
- 505 KB
- Volume
- 281
- Category
- Article
- ISSN
- 0030-4018
No coin nor oath required. For personal study only.
β¦ Synopsis
Based on the theory of the second intensity moment of nonparaxial scalar beam and the method of angular spectrum, the expressions for the far-field divergence angle, waist width and M 2 factor of nonparaxial Hermite-sine-Gaussian (HSiG) beams are derived. Calculation and analysis show the dependence of the far-field divergence angle of nonparaxial HSiG beams on the parameter w 0 /k, as well as on order m, And it with even and odd orders approach 73.898Β°and 63.435Β°as w 0 /k ! 0. With increasing order m and the parameter w 0 /k, the waist width increase monotonously, which is same as paraxial case. But nonparaxial M 2 factor is different from paraxial case, it cannot only less than 1, but also approach 0 as w 0 /k ! 0.
π SIMILAR VOLUMES
Starting from the vectorial Rayleigh diffraction integrals, the nonparaxial propagation of vectorial Gaussian beams through an annular aperture is studied. The analytical propagation expressions are derived, which permit us to treat the on-axis field and far field of vectorial nonparaxial Gaussian b