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1
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0009300684
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Beam tracing and applications
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(Polytechnic, Brooklyn
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G.A. Deschamps and P.E. Mast, “Beam tracing and applications,” Quasi-Optics (Polytechnic, Brooklyn, 1964), pp. 379-395.
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Quasi-Optics
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Deschamps, G.A.1
Mast, P.E.2
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2
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84937994356
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Focusing of a light beam of Gaussian field distribution in continuous and periodic lens-like media
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P.K. Tien, J.P. Gordon, and J.R. Whinnery, “Focusing of a light beam of Gaussian field distribution in continuous and periodic lens-like media,” Proc. IEEE 53, 129-136 (1965).
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Tien, P.K.1
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3
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84957511004
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On the propagation of Gaussian beams of light through lenslike media including those with a loss or gain variation
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H. Kogelnik, “On the propagation of Gaussian beams of light through lenslike media including those with a loss or gain variation,” Appl. Opt. 4, 1562-1569 (1965).
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Kogelnik, H.1
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Complex rays with an application to Gaussian beams
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Keller, J.B.1
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Gaussian beam as a bundle of complex rays
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G.A. Deschamps, “Gaussian beam as a bundle of complex rays,” Elec. Lett. 7(23), 684-685 (1971).
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Deschamps, G.A.1
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Evanescent waves
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L.B. Felsen, “Evanescent waves,” J. Opt. Soc. Am. 66(8), 751-760 (1976).
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Felsen, L.B.1
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Computation of ray amplitudes in inhomo-genous media with curved interfaces
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M.M. Popov and I. Psencik, “Computation of ray amplitudes in inhomo-genous media with curved interfaces,” Studia Geophys. Geod. 22, 248-258 (1978).
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Popov, M.M.1
Psencik, I.2
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8
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84955026097
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A method of calculating the geometric divergence in an inhomogeneous medium with interfaces
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M.M. Popov, “A method of calculating the geometric divergence in an inhomogeneous medium with interfaces,” Dok. Akad. Nauk SSSR 237, 40-42 (1980).
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Popov, M.M.1
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9
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Application of the method of summation of Gaussian beams for calculation of high-frequency wave fields
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A.P. Kachalov and M.M. Popov, “Application of the method of summation of Gaussian beams for calculation of high-frequency wave fields,” Sov. Phys. Dokl. 26(6), 604-606 (1981).
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Kachalov, A.P.1
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10
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0008238131
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Propagation of concentrated sound beams in a three-dimensional inhomogeneous medium
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V.M. Babich and M.M. Popov, “Propagation of concentrated sound beams in a three-dimensional inhomogeneous medium,” Sov. Phys. Acoust. 27(6), 459-462 (1982).
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Babich, V.M.1
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11
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A new method of computation of wave fields using Gaussian beams
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M.M. Popov, “A new method of computation of wave fields using Gaussian beams,” Wave Mot. 4, 85-97 (1982).
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Popov, M.M.1
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12
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Computation of wave fields in inhomogeneous media-Gaussian beam approach
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V. Cerveny, M.M. Popov, and I. Psencik, “Computation of wave fields in inhomogeneous media-Gaussian beam approach,” Geophys. J.R. Astran. Soc. 70, 109-128 (1982).
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Cerveny, V.1
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13
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0020764508
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Summation of Gaussian beams in a surface waveguide
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V.E. Grikurov and M.M. Popov, “Summation of Gaussian beams in a surface waveguide,” Wave Motion 5, 225-233 (1983).
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(1983)
Wave Motion
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Grikurov, V.E.1
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14
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0021037930
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Gaussian beams in two-dimensional elastic inhomogeneous media
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V. Cerveny and I. Psencik, “Gaussian beams in two-dimensional elastic inhomogeneous media,” Geophys. J.R. Astron. Soc. 72, 417-433 (1983).
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Cerveny, V.1
Psencik, I.2
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15
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0021092019
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Synthetic body wave seismograms for laterally varying layered structures by the Gaussian beam method
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V. Cerveny, “Synthetic body wave seismograms for laterally varying layered structures by the Gaussian beam method,” Geophys. J.R. Astron. Soc. 73, 389-426 (1983).
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Cerveny, V.1
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16
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0021643335
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The two-dimensional Gaussian beam synthetic method: testing and applications
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R. Nowack and K. Aki, “The two-dimensional Gaussian beam synthetic method: testing and applications,” J. Geophys. Res. 89, 7797-7819 (1984).
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Nowack, R.1
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17
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0021606931
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Gaussian beams in elastic 2-D laterally varying layered structures
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V. Cerveny and I. Psencik, “Gaussian beams in elastic 2-D laterally varying layered structures,” Geophys. J.R. Astron. Soc. 78, 65-91 (1984).
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Cerveny, V.1
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18
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84986409440
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Geometrical theory of diffraction, evanescent waves, complex rays and Gaussian beams
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L.B. Felsen, “Geometrical theory of diffraction, evanescent waves, complex rays and Gaussian beams,” Geophys. J.R. Astron. Soc. 79, 77-88(1984).
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Felsen, L.B.1
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19
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84986357083
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Expansion of a high-frequency time-harmonic wavefield given on an initial surface into Gaussian beams
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L. Klimes, “Expansion of a high-frequency time-harmonic wavefield given on an initial surface into Gaussian beams,” Geophys. J.R. Astron. Soc. 79, 105-118 (1984).
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Klimes, L.1
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20
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Synthetic body wave seismograms for threedimensional laterally varying media
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V. Cerveny and L. Klimes, “Synthetic body wave seismograms for threedimensional laterally varying media,” Geophys. J.R. Astron. Soc. 79, 119-133 (1984).
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Cerveny, V.1
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21
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Efficient calculation of Gaussian-beam seismograms for twodimensional inhomogeneous media
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G. Muller, “Efficient calculation of Gaussian-beam seismograms for twodimensional inhomogeneous media,” Geophys. J.R. Astron. Soc. 79, 153-166 (1984).
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Muller, G.1
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Gaussian beam synthetic seismograms in a vertically varying medium
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R. Madariaga, “Gaussian beam synthetic seismograms in a vertically varying medium,” Geophys. J.R. Astron. Soc. 79, 589-612 (1984).
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Madariaga, R.1
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23
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Gaussian beams and 3-D bottom interacting acoustic systems
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edited by T. Akal and J. Berkson (Plenum, New York
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H.P. Bucker and M.B. Porter, “Gaussian beams and 3-D bottom interacting acoustic systems,” in Ocean Seismo-Acoustics, edited by T. Akal and J. Berkson (Plenum, New York, 1986).
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(1986)
Ocean Seismo-Acoustics
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Bucker, H.P.1
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24
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84986356242
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Application of the Gaussian beam method to elasticity theory
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A.P. Katchalov and M. M., Popov, “Application of the Gaussian beam method to elasticity theory,” Geophys. J.R. Astron. Soc. 81, 205-214 (1985).
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0022193169
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Range of validity of seismic ray and beam methods in general inhomogeneous media-I. General theory
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A. Ben-Menahem, B. Ben-Menahem, and B. Wafik, “Range of validity of seismic ray and beam methods in general inhomogeneous media-I. General theory,” Geophys. J.R. Astron. Soc. 82, 207-234 (1985).
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26
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0022190184
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Waveform synthesis of surface waves in a laterally heterogeneous earth by the Gaussian beam method
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K. Yomogida and K. Aki, “Waveform synthesis of surface waves in a laterally heterogeneous earth by the Gaussian beam method,” J. Geophys. Res. 90, 7665-7668 (1985).
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Yomogida, K.1
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Gaussian beams, complex rays, and the analytic extension of the Green's function in smoothly inhomogeneous media
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R. Wu, “Gaussian beams, complex rays, and the analytic extension of the Green's function in smoothly inhomogeneous media,” Geophys.J.R. Astron. Soc. 83, 93-110 (1985).
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Wu, R.1
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0003904786
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S. Ramo, J.R. Whinnery, and T. Van Duzer, Fields and Waves in Communication Electronics (Wiley, New York, 1984), pp. 768-778.
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Ramo, S.1
Whinnery, J.R.2
Van Duzer, T.3
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30
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0009896249
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Normal-mode and ray theory applied to underwater acoustic conditions of extreme downward refraction
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M.A. Pedersen and D.F. Gordon, “Normal-mode and ray theory applied to underwater acoustic conditions of extreme downward refraction,” J. Acoust. Soc. Am. 51, 323-368 (1972).
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Pedersen, M.A.1
Gordon, D.F.2
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Rapid computation by wave theory of propagation loss in the arctic ocean
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Lamont-Doherty Geophys. Observ. Columbia U. Tech. Rep. CU-8-73
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H.W. Kutschale, “Rapid computation by wave theory of propagation loss in the arctic ocean,” Lamont-Doherty Geophys. Observ. Columbia U. Tech. Rep. CU-8-73 (1973).
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Kutschale, H.W.1
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Sound channel in an exponentially stratified ocean with applications to SOFAR
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W.H. Munk, “Sound channel in an exponentially stratified ocean with applications to SOFAR,” J. Acoust. Soc. Am. 55, 220-226 (1974).
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A numerical method for ocean acoustic normal modes
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M.B. Porter and E.L. Reiss, “A numerical method for ocean acoustic normal modes,” J. Acoust. Soc. Am. 76, 224-252 (1984).
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Porter, M.B.1
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