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Transparent Media

For nonabsorbing materials, the boundary conditions (1.4.7°) lead to the Fresnel formulas for the amplitude of reflection and transmission coefficients (1.4.5°)  [Pg.26]

These expressions were derived in a slightly less general form by Fresnel in 1823 on the basis of his elastic theory of light [9], From Eqs. (1.59) and (1.20) we obtain the energetic coefficients [Pg.27]

It can be shown from Eq. (1.61) that for the case of the transparent bounding media r 2 = when ip +(P2 = tt . This condition is fulfilled at the angle of incidence [Pg.27]

In the case of internal reflection at the interface of two transparent media (Fig. 1.10), if the angle of incidence exceeds the angle [Pg.27]

ABSORPTION AND REFLECTION OF INFRARED RADIATION BY ULTRATHIN FILMS [Pg.28]


Capillary pressure gradients and Marongoni flow induce flow in porous media comprising glass beads or sand particles [40-42], Wetting and spreading processes are an important consideration in the development of inkjet inks and paper or transparency media [43] see the article by Marmur [44] for analysis of capillary penetration in this context. [Pg.470]

The velocity of electromagnetic waves through any material other than the vacuum is (e ) 2 = v and the ratio n = c/v is called the index of refraction of that material. It follows that n = y /x/eoMo and, since the ratio n/fio 1, except for ferromagnetic materials, the index of refraction is commonly defined as the square root of the dielectric constant, e/e0- Since the frequency of the field is not affected by the medium, refraction can be described equally well as a change of the wavelength of light passing between different transparent media. [Pg.137]

Fagades as Transparent Media. The need for a fagade is largely to provide a way for messages to be sent across system boundaries. For example, we can define a message in... [Pg.663]

Rayleigh scattered light from dense transparent media with nonuniform density. If these nonuniformities are time-independent, there will be no frequency shift of the scattered light. If, however, time-dependent density fluctuations occur, as e. g. in fluids, due to thermal or mechanical processes, the frequency of the scattered light exhibits a spectrum characteristic of this time dependence. The type of information which can be obtained by determining the spectral line profile and frequency shift is described in an article by Mountain 235). [Pg.49]

Juodkazis S, Matsuo S, MisawaH, MizeikisV, SunAMB, Tokuda Y, TakahashiM, Yoko T, Nishii J (2002) Application of femtosecond laser pulses for microfabrication of transparent media. Appl Surf Sci 197-198 705-709... [Pg.203]

A light wave of E vector amplitude E0 is incident at an angle 0 to the interface between two transparent media with refractive indices h and nt. For E vectors in the plane of incidence the reflection coefficient r is... [Pg.466]

The formation of self-guided filaments in the air at the laboratory scale has been known for almost ten years [12, 15-17]. Filamentation occurs when high-power laser pulses propagate in a highly non-linear way in transparent media (Fig. 14.2). This high non-linearity induces a self-action, which... [Pg.282]

The High Frequency dielectric constant is measured at the frequencies faster than the vibrational motion of ions. It is applicable to the visible region of the spectrum. It determines refractive index which governs the transmission of light in transparent media. [Pg.142]

The technique can also be used for multilayered structures. The corresponding equations are then more complicated and are usually applied to inorganic semiconductors [36-38] due to their better defined interfaces and geometry compared with organic semiconductors. In the case of transparent media (k = 0), the ellipsometric equations can be used to determine both n and the thickness of the film with sensitivity below 1 A. This is much better than can be achieved by methods based on 7Z and T, thus reducing the uncertainty in the n determination. Several examples of ellipsometry applied to CPs are reported in the literature [32,43,44],... [Pg.65]

The most computationally significant aspect of the matrix method is that the inverse reflectivity matrix R always exists for any physically meaningful enclosure problem. More precisely R always exists provided that K 0. For a transparent medium, R exists provided that there formally exists at least one surface zone A, such that c, 0. An important computational corollary of this statement for transparent media is that the matrix [Al — ss] is always singular and demonstrates... [Pg.25]

Here, Co = 2.99792458 x 10 ms is the speed of light in vacuum and Ao the vacuum wavelength. For non-absorbing (transparent) media, far from resonances, is a real quantity. It is then related by (13) to a property better known in chemistry, the refractive index of the material. A high refractive index, n , is therefore an expression of a high linear susceptibility. For optical frequencies as provided by light in the UV-visible range, is also related to the relative permittivity (dielectric constant), because Maxwell s relation, holds. [Pg.127]

The relationship between the reflectance from an interface between two transparent media and their respective refractive indices is given by Fresnel s equation. [Pg.250]

Statistical Fluctuations. Thermodynamic systems in general present unordered random deviations from equilibrium referred to as statistical fluctuations. Even slight fluctuations are apt to give rise to experimentally accessible effects. Thus, as shown by Smoludiowski, local fluctuations in density in gases and liquids cause light scattering by optically transparent media. Attempts to raise the sensitivity of measuring devices are fmled by... [Pg.146]

Snell s Law For light passing between two transparent media, the ratio of the sines of the angle of incidence and the angle of refraction is a constant. [Pg.178]

Metal particles with dimensions on the nanometer scale are of great current interest for their unusual properties [1-3]. Fundamentally, the mean free path of an electron in a metal at room temperature is 10-100 nm, and one would predict that as the metallic particle shrinks to this dimension, unusual effects might be observed [3]. Indeed, gold nanopartides of diameter - 100 nm or less appear red (not gold) when suspended in transparent media [1-3] and gold nanopartides of diameter 3 nm are no longer noble and unreactive, but can catalyze chemical reactions [4]. [Pg.285]

Walt (1998) described the principle of optical sensing using fibers. An optical fiber consists of two concentrically arranged optically transparent media an inner ring, called the core, carries the optical signal, and a thin outer ring, called the clad (made of a lower refractive index material). The refractive index mismatch at the interface of the two media acts as a mirror to help the transmission of light from one end of the fiber to the other end. The phenomena in play here is that of total internal reflection (Walt 1998). [Pg.164]


See other pages where Transparent Media is mentioned: [Pg.2854]    [Pg.105]    [Pg.551]    [Pg.562]    [Pg.104]    [Pg.129]    [Pg.81]    [Pg.86]    [Pg.95]    [Pg.152]    [Pg.153]    [Pg.228]    [Pg.239]    [Pg.4]    [Pg.199]    [Pg.368]    [Pg.124]    [Pg.287]    [Pg.104]    [Pg.381]    [Pg.382]    [Pg.427]    [Pg.75]    [Pg.3]    [Pg.6527]    [Pg.417]    [Pg.3553]    [Pg.305]    [Pg.463]    [Pg.689]    [Pg.302]    [Pg.267]   


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