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2
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85037241293
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See, e.g., B. A. van Tiggelen, Ph.D. thesis, FOM-Institute for Atomic and Molecular Physics, Amsterdam, Netherlands, 1992
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See, e.g., B. A. van Tiggelen, Ph.D. thesis, FOM-Institute for Atomic and Molecular Physics, Amsterdam, Netherlands, 1992.
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5
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0001456815
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Yu. N. Barabanenkov, L. M. Zurk, and M. Yu. Barabanenkov, J. Electron. Waves Appl. 9, 1393 (1995)
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Yu. N. Barabanenkov, L. M. Zurk, and M. Yu. Barabanenkov, J. Electron. Waves Appl. 9, 1393 (1995).
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6
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0000044331
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A derivation of the Ward-Takahashi identity can be found in many textbooks on quantum field theory, e.g., S. Weinberg, The Quantum Theory of Fields (Cambridge University Press, Cambridge, 1995). NUCIAD
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Y. Takahashi, Nuovo Cimento 6, 370 (1957). A derivation of the Ward-Takahashi identity can be found in many textbooks on quantum field theory, e.g., S. Weinberg, The Quantum Theory of Fields (Cambridge University Press, Cambridge, 1995)
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(1957)
Nuovo Cimento
, vol.6
, pp. 370
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Takahashi, Y.1
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8
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85037196478
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See, e.g., M. Le Bellac, Quantum and Statistical Field Theory (Oxford Science Publications, Oxford, 1991)
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See, e.g., M. Le Bellac, Quantum and Statistical Field Theory (Oxford Science Publications, Oxford, 1991).
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9
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0003532234
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Academic, New York
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See, e.g., P. Sheng, Introduction to Wave Scattering, Localization, and Mesoscopic Phenomena (Academic, New York, 1995).
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(1995)
Introduction to Wave Scattering, Localization, and Mesoscopic Phenomena
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Sheng, P.1
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10
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4243200049
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M. P. van Albada, B. A. van Tiggelen, A. Lagenjijk, and A. Tip, Phys. Rev. Lett. 66, 3132 (1991); PRLTAO
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(1991)
Phys. Rev. Lett.
, vol.66
, pp. 3132
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van Albada, M.P.1
van Tiggelen, B.A.2
Lagenjijk, A.3
Tip, A.4
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11
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35949006685
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B. A. van Tiggelen, A. Lagendijk, M. P. van Albada, and A. Tip, Phys. Rev. B 45, 12 233 (1992)
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(1992)
Phys. Rev. B
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, Issue.12
, pp. 233
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van Tiggelen, B.A.1
Lagendijk, A.2
van Albada, M.P.3
Tip, A.4
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16
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0004187354
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Academic, New York, A. T. Bharucha-Reid
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See, e.g., U. Frisch, in Probabilistic Methods in Applied Mathematics, edited by A. T. Bharucha-Reid (Academic, New York, 1968), Vol. I.
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(1968)
Probabilistic Methods in Applied Mathematics
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Frisch, U.1
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20
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85037244712
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We adopt a mixed notation for the three-dimensional Kronecker delta: [Formula Presented] if [Formula Presented] and zero otherwise
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We adopt a mixed notation for the three-dimensional Kronecker delta: δji=δij=δij=δij=1, if i=j, and zero otherwise.
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