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Varadan, V. V., V. K. Varadan, Y. Ma, and W. A. Steele (1987), Effects of nonspherical statistics on EM wave propagat.ion in discrete mndolll media, Radio Sci., 22, 491-498. Wen, B., L. Tsang, D. P. Winebrenner. and A. Ishimaru (1990), Dense medium radiat.ive transfer theory: Comparison with experiment. and applications t.o microwave remot.e sensing and polarimetry, IEEE Tmn:;. Geo.~('i. Remote Sen:;., 28, 46-59. West, R.. D. Gibbs. L. Tsang, and A. K. Fung (1994), Comparison of optical seattering experiments and the qua ..,i-erystalline approximation for dense media, .T. Opt. Soc. Am.. 11(6),1854--1858. Zhu, P. A., A. K. Fung, and K. W. Wong (1987), Effect.ive propagat.ion const.ants in dense random media under effective medium approximat.ion, Radio Sci., 22, 234-250.



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Scattering of Electromagnetic Waves: Advanced Topics. Leung Tsang, Jin Au Kong. Copyright 2001 John Wiley & Sons, Inc. ISBNs: 0-471-38801-7 (Hardback); 0-471-22427-8 (Electronic)

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FIGURE 11.29 This is just about the ideal double bottom: Exactly the same low price was established, and a healthy amount of time nine months separates the two low prices.

1.1 1.2 1.3

Scattering of Electromagnetic Waves from a Half-Space of Dielectric Scatterers-Normal Incidence 246 Coherent Wave Propagation 247 Effective Phase Velocity and Attenuation Rate in the Low-Frequency Limit Dispersion Relations at Higher Frequencies

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Scattering of Electromagnetic Waves from a Half-Space of Dielectric Scatterers-Oblique Incidence 266 Dispersion Relation and Coherent Reflected Wave Vertically and Horizontally Polarized Incidence Cases with Size Distributions Coherent Field Incoherent Field Using Distorted Born Approximation Dense Media Radiative Transfer Theory Based on Quasi-crystalline Approximation Phase Matrix, Extinction, Scattering, and Absorption Coefficients Brightness Temperature Computed with QCA-based DMRT Numerical Results for Sticky and Non-Sticky Particles References and Additional Readings

2.1 2.2

1. Antonio M. Garcia, Computers, Creativity, and the Engineer, Civil Engineering, 63 (8) (August 1993): 6. 2. Percival White, The July Almanac, The Atlantic Monthly, 276 (1) (July 1995). 3. Ario Ceccotti, The Earthquake Performance Challenge, Wood Design Focus, 1 (4) (Winter 1990).

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3.1 3.2

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4.1 4.2 4.3

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disastrously bad stock following the terrorist attacks in the United States in September 2001. By early 2003, the stock had lost almost its entire value, which is particularly remarkable given AMR s enormous presence in the transportation market. A trader armed with a long-term chart, like the one shown in Figure 11.30, would have noticed something remarkable as the stock plunged from $45 to $2: A low price had been set in late 1974, after which the stock had enjoyed a huge resurgence. This is not to say that this chart represents a double bottom (unless the scale one is using to judge the chart is measured in centuries!). But, in a similar vein, this chart would be helpful to a person trying to determine how low the stock could possibly go in the worst conditions the stock had experienced before (in this case, the huge bear market in 1973 and 1974). There is no doubt the stock could have snapped beneath its prior lifetime low and gone to $0. But in this case, a purchase of AMR at its prior low would have been extremely pro table, as the stock turned on the proverbial dime and blasted higher. It only took one insight the recognition of the lifetime low established two decades prior to recognize this trade.

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In this chapter, we study the quasi-crystalline approximation (QCA) in dense media scattering using coordinate representation. Using QCA, the higher order multipoles can be included in the model. Thus the results are applicable to particles of moderate sizes. The results are also applicable to dense medium consisting of sticky (adhesive) particles where particles adhere to form aggregates. Even even when the individual particles are small, they can adhere together to become aggregates of moderate sizes. The physical parameters of the dense medium model are the sizes of the particles and the sticky parameter T. We study the effective propagation constants. Generalized LorentzLorenz law and generalized Ewald-Oseen extinction theorem are derived. To study bistatic scattering, we also applied the distorted Born approximation. In Section 4, the distorted Born approximation is applied in combination with QCA to develop a QCA based dense media radiative transfer theory (DMRT).

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