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Mandel L., Wolf E. — Optical Coherence and Quantum Optics
Mandel L., Wolf E. — Optical Coherence and Quantum Optics



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Название: Optical Coherence and Quantum Optics

Авторы: Mandel L., Wolf E.

Аннотация:

The advent of lasers in the 1960s led to the development of many new fields in optical physics. This book is a systematic treatment of one of these fields — the broad area that deals with the coherence and fluctuation of light. The authors begin with a review of probability theory and random processes, and follow this with a thorough discussion of optical coherence theory within the framework of classical optics. They next treat the theory of photoelectric detection of light and photoelectric correlation. They then discuss in some detail quantum systems and effects. The book closes with two chapters devoted to laser theory and one on the quantum theory of nonlinear optics. The sound introduction to coherence theory and the quantum nature of light and the chapter-end exercises will appeal to graduate students and newcomers to the field. Researchers will find much of interest in the new results on coherence-induced spectral line shifts, nonclassical states of light, higher-order squeezing, and quantum effects of down- conversion. Written by two of the world's most highly regarded optical physicists, this book is required reading of all physicists and engineers working in optics.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1995

Количество страниц: 592

Добавлена в каталог: 28.11.2010

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Two-level atom, deflection by light      790
Two-level atom, interaction with classical field      749
Two-level atom, interaction with quantized field      761
Two-level atom, momentum transfer      790
Two-mode laser model      90
Two-photon coherent state      1039
Two-pinhole experiment      155
Uncertainty product (canonical)      531 1035
Ungar, P.J., Weiss, D.S., Riis, E. and Chu, S.      803
Union of events      1
Unit polarization vectors      468
Unitarity principle for probabilities      723
Unitary matrix      357
Unpolarized light      350
Uspenskii, A.V.      915 965
Vacuum fluctuations      504
Vacuum state      479 506 525
Vaicek, A.      639
Van Cittert — Zernike theorem      190 377
Van Cittert, P.H.      147 188
van der Corput, J.G.      131
van der Pol oscillator      911
Van der Pol, B.      911
Van der Waals attraction      509
Van Hove time-dependent two-particle correlation function      409
Van Hove, L.      409 878 880 883
Van Kampen, N.G.      131 412 414
Vanasse, G.A. and Sakai, H.      388
Variance      12
Vasicek, A.      639
Vector fields      340
Vector mode function      471
Vector potential (electromagnetic)      466 767
Vector random process      78
Venn diagram      2
Verdet, E.      147 153
Ville, J.      93
Visibility of fringes      166 376
Vogel, W. and Schleich, W.      495
Vogel, W. and Welsch, D.-G.      492
Volterra-type integral equation      441 685
von Laue, M.      65 147
Waiting time distribution      723
Walker, J.G. and Jakeman, E.      720
Walls, D. and Zoller, P.      1053 1056 1063
Walls, D.F.      1034
Walls, D.F. and Milburn, G.J.      887
Walls, D.F. and Zoller, P.      1053 1056 1063
Walls, D.F. Drummond, P.D., Hassan, S.S. and Carmichael, H.J.      829
Walther, A.      294 295
Walther, H.      755
Wang, L.J., Zou, X.Y. and Mandel, L.      1091
Wang, Y.K. and Lamb, W.E., Jr.      941
Watson, G.N.      121 248
Wave equation, homogeneous      181
Wave equation, inhomogeneous      814
Wave packet      598
Wave train      153
Weak law of large numbers      26
Weaver, R.L. and Pao, Y.      385
Weidlich, W. and Haake, F.      888 890
Wein's displacement law      665
Weiss' law      913
Weiss, C.O. and King, H.      971
Weiss, C.O., Godone, A. and Olafsson, A.      971
Weiss, C.O., Klishche, W., Ering, P.S. and Cooper, M.      970 Fig.
Weiss, D.S., Riis, E., Shevy, Y., Ungar, P.J. and Chu, S.      802
Weiss, G.H.      70 75 1013
Welton, T.A.      509
Wentzel, G.      288
Wessner, J.M., Anderson, D.K. and Robiscoe, R.T.      761 774
Westbrook, C.I., Watts, R.N., Tanner, C.E., Rolston, S.L., Phillips, W.D., Lett, P.D. and Gould, P.L.      796
Weyl ordering      541
Weyl representation      120—125
Weyl, H.      120 179
White ($\delta$-correlated) noise      916
Whittaker, E.T. and Watson, G.N.      128
Wiener process      86
Wiener — Khintchine theorem      59 63
Wiener — Khintchine theorem, generalized      427
Wiener, N.      56 86 147
Wigner distribution      295 541
Wigner, E.P.      296 541 559 648
Wineland, D. and Dehmelt, H.      799
Wodkiewicz, K. and Eberly, J.H.      766
Wolf, E.      58 65 147 163 173 178 182 214 Fig. 287 303 307 Fig. 320 327 Fig. Fig. 330 331 342 355 365 384 389 411 422 559 560 568 579 619
Wolf, E. and Agarwal, G.S.      389
Wolf, E. and Carter, W.H.      65 171 239 299 Fig.
Wolf, E. and Collett, E.      Fig. 5.12
Wolf, E. and Devaney, A.J.      213
Wolf, E. and Fienup, J.R.      323
Wolf, E. and Foley, J.T.      399 406 407
Wolf, E. and Mehta, C.L.      734
Wolf, E., Devaney, A.J. and Foley, J.T.      211
Wolf, E., Devaney, A.J. and Gori, F.      213
Wolf, E., Foley, J.T. and Gori, F.      335 337 413
Wollaston prism      653
Woolley, R.G.      690
Wooters, W.K. and Zurkek, W.H.      1022
Wu, F.Y., Grove, R.E. and Ezekiel, S.      755 Fig.
Wu, L.A., Kimble, H.J., Hall, J. and Wu, H.      1054 Fig.
Yaglom, A.M.      8 45 57 59
Yariv, A.      1055 1069 1073 1074
Yariv, A. and Pepper, D.M.      1064 1093
Young's interference experiment      150
Yuen, H.P.      531 1036 1038 1039 1046 1047 1049
Yuen, H.P. and Chan, V.W.S.      1054 1056
Yuen, H.P. and Shapiro, J.H.      640 1049 1052 1053 1056 1064 1094 1097
Yurke, B.      695 1053 1057 1064
Zak, J.      495
Zardecki, A. and Delisle, C.      733
Zel'dovich, B.Ya and Klyshko, D.N.      1074
Zel'dovich, B.Ya, Pilipetsky, N.F. and Shkunov, V.V.      1098
Zernike's propagation law      189
Zernike, F.      147 188
Zero-point contribution      475
Zou, X.Y., Wang, L.J., and Mandel, L.      1079 1091 Fig. Fig. Fig.
Zwanzig's generalized master equation      881
Zwanzig, R.      878 880 883
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