论文信息 - Propagation of a Gaussian beam in a nonhomogeneous plasma

Propagation of a Gaussian beam in a nonhomogeneous plasma

The asymptotic theory of Choudhary and Felsen [IEEE Trans. Antennas Propag. AP‐21, 827 (1973)] on the propagation of scalar inhomogeneous waves in two‐dimensional isotropic media is extended to the case of three‐dimensional vector fields. The theory is applied to the propagation of Gaussian beams in nonhomogeneous media. The wave trajectory equations are then reformulated for anisotropic media and used for tracking a Gaussian beam in a tokamak plasma.

E. Mazzucato | E. Mazzucato

[1] Herwig Kogelnik,et al. On the Propagation of Gaussian Beams of Light Through Lenslike Media Including those with a Loss or Gain Variation , 1965 .

[2] M. Kline,et al. Electromagnetic theory and geometrical optics , 1965 .

[3] E. Mazzucato,et al. Damping of electron cyclotron waves in dense plasmas of a compact ignition tokamak , 1987 .

[4] L. Felsen,et al. Asymptotic theory for inhomogeneous waves , 1973 .

[5] V. A. Fok. Electromagnetic Diffraction and Propagation Problems , 1965 .

[6] Emil Wolf,et al. Principles of Optics: Contents , 1999 .

[7] Davis,et al. High-temperature plasmas in a tokamak fusion test reactor. , 1987, Physical review letters.

[8] Harold P. Furth,et al. Plasma diagnostics with microwaves , 1965 .

[9] William H. Press,et al. Numerical recipes , 1990 .

[10] I. Bernstein,et al. Geometric optics in plasmas characterized by non-Hermitian dielectric tensors , 1980 .

[11] T. H. Stix,et al. The Theory Of Plasma Waves , 1962 .

[12] G. Bekefi,et al. Radiation Processes in Plasmas , 1969 .

[13] R. L. Meyer,et al. Role of the relativistic mass variation in electron cyclotron resonance wave absorption for oblique propagation , 1982 .