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2
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4344561067
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A wealth of material on the geometrical approach to diffraction is
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Lewis unpublished book manuscript in 2 volumes (Courant Institute, New York University)
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A wealth of material on the geometrical approach to diffraction is in J.B. Keller and R.M. Lewis, Asymptotic Theory of Wave Propagation and Diffraction, unpublished book manuscript in 2 volumes (Courant Institute, New York University, 1970)
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Asymptotic Theory of Wave Propagation and Diffraction
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Keller, J.B.1
Lewis, R.M.2
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3
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Early applications of the geometrical theory of diffraction
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Keller J.B. Early applications of the geometrical theory of diffraction are in Keller J.B. J. Appl. Phys. 30 1952 1452
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Keller, J.B.1
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84980082876
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Early applications of the geometrical theory of diffraction
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Levy B.R. Keller J. Early applications of the geometrical theory of diffraction Commun. Pure Appl. Math. 12 1959 159
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Levy, B.R.1
Keller, J.2
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4344677090
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Early applications of the geometrical theory of diffraction
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Magiros D. Keller J.B. Early applications of the geometrical theory of diffraction Commun. Pure Appl. Math. 14 1961 457
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Commun. Pure Appl. Math.
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Magiros, D.1
Keller, J.B.2
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25
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0040591512
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Functional Integration, Basics and Applications
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C. DeWitt-Morette, P. Cartier, & A. Folacci (Eds.), New York: Plenum
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DeWitt-Morette C. Cartier P. Functional Integration, Basics and Applications, In: DeWitt-Morette C. Cartier P. Folacci A. (Eds.). Nato ASI Series B vol. 361 1997 97 Plenum New York
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, pp. 97
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DeWitt-Morette, C.1
Cartier, P.2
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26
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4344577820
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z/v in this case
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z/v in this case
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28
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4344690523
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Ref. 8, Section 2.4 and Ref. 13 , Chapter 8
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Ref. 8, Section 2.4 and Ref. 13 , Chapter 8
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30
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4344632727
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The whole semiclassical approximation is only of pedagogical value in the case of a sphere, since the exact spectral representation of the Green function of a massless particle excluded from a spherical region is known
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The whole semiclassical approximation is only of pedagogical value in the case of a sphere, since the exact spectral representation of the Green function of a massless particle excluded from a spherical region is known
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31
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4344602698
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A bounce here is analogous to an instanton solution in Quantum Field Theory in the sense that it too is a time-dependent and topologically stable solution of the classical equation of motion
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A bounce here is analogous to an instanton solution in Quantum Field Theory in the sense that it too is a time-dependent and topologically stable solution of the classical equation of motion
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32
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4344684700
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See Ref. 8 Section 12.5
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See Ref. 8 Section 12.5
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33
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4344598789
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See Ref. 11 Section 12.5
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See Ref. 11 Section 2.2
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36
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4344677088
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Random walk approach to wave propagation in wedges and cones
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University of California preprint November 12
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B.V. Budaev, D.B. Bogy, Random walk approach to wave propagation in wedges and cones, University of California preprint November 12, 2002
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(2002)
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Budaev, B.V.1
Bogy, D.B.2
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