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Stratified medium

The value of S0 decreases with increasing elevation. Zao, the interface between air and the LNAPL phase, may or may not coincide with Zu, the upper boundary of the aquifer. Typically, the saturation of the LNAPL phase extends over two distinct regions (see Figure 5.10). These are (1) water and LNAPL phase zone, and (2) water, LNAPL phase, and air zone. When a single homogeneous stratum is considered, O can be assumed constant. In a stratified medium, however, saturation discontinuities generally exist due to the variation in soil characteristics, and the determination of LNAPL volume based on Equation 6.22 may become much more involved. [Pg.195]

In the second paper (5) Ya.B. obtained the now classical similarity laws of ascending convective flow development (for both laminar and turbulent flows). These laws are now widely used by geophysicists in studies of atmospheric and oceanic convection. In 1953-1954 A. S. Monin and A. M. Obukhov independently used the same fruitful ideas for other conditions and obtained similarity laws for shear flow in a density stratified medium in a gravity field. [Pg.11]

Rytov SM (1956) Electromagnetic properties of a finely stratified medium. Sov Phys JETP 2 466 75... [Pg.206]

The radiation field in the atmosphere is determined from the equation of radiative transfer (Chandrasekhar, 1950 Kourganoff, 1952 Sobolev, 1963 Lenoble, 1977), which is an expression of the energy balance in each unit volume of the atmosphere, including absorption, scattering, and emission. In the case of a horizontally stratified medium, the following expression can be used to describe the radiative transfer in... [Pg.180]

FIGURE 4.16 Definition sketch for long horizontal cylinder in an isothermal medium (a), in a stratified medium (f>), and for a tilted cylinder (c). [Pg.223]

Stratified Medium. For a long horizontal circular cylinder in a thermally stratified environment in which the temperature increases linearly with height (see Fig. 4.16h for nomenclature), AT is the temperature difference at the mid-height of the cylinder. First calculate the laminar isothermal Nusselt number Nu, from Eq. 4.45 with AT = AT and rename it NUf iS0 the corresponding calculated heat flow is qis0. The laminar Nusselt number Nu, corrected to account for the stratification is then estimated from... [Pg.223]

Discussion of Stratified Medium. Equation 4.46 was obtained by fitting the analytical results of Chen and Eichhorn [42], There is agreement with their measurements of Nu/Nujjo to within about 10 percent. All their data were obtained for 2xl05turbulent heat transfer will not be properly accounted for at larger Ra and because thick boundary layer effects may be poorly approximated for smaller Ra. [Pg.224]

Correlations for Spheres in a Thermally Stratified Medium. Consider the case of an isothermal sphere in a thermally stratified medium with constant vertical temperature gradient dTJdz and with a temperature difference at the mid-height of the sphere of AT. A Nusselt number Nuiso is first calculated for an isothermal sphere in an isothermal environment... [Pg.227]

The reflection and transmission coefficients for the whole stack can be extracted from the characteristic matrix of the whole stratified medium using the following relationships ... [Pg.323]

Quantitative analysis of the orientation of organic molecules at the metal electrode requires precise knowledge of the mean square electric field strength (MSEFS) at the metal surface and in the bulk of the thin-layer cavity. The tangential (with respect to the propagation direction) fields l/k(z) and Vk(z) at an arbitrary point within the stratified medium are related to the fields Ut and Vi at the first interface (z=Zi=0) by the following matrix ... [Pg.324]

Uk(z) and Vi (z) denote the tangential fields at an arbitrary point within the stratified medium. Matrix Nj is a reciprocal to matrix Mj described by Eqs. (18) and (19). The other terms of Eq. (26) are described by the following expressions for s-polarized light ... [Pg.324]

Fig. 9.5 Mean square electric field strength at the metal surface for a p-polarized beam as a function of the angle of incidence and the thin.cavity (gap) thickness. Calculate for the convergent ( 6°) radiation of 1600 cm" . For stratified medium Cap2/D20/Au. Fig. 9.5 Mean square electric field strength at the metal surface for a p-polarized beam as a function of the angle of incidence and the thin.cavity (gap) thickness. Calculate for the convergent ( 6°) radiation of 1600 cm" . For stratified medium Cap2/D20/Au.
Data in the table were calculated for a collimated (convergence = 1" p-polarized radiation of 1600 cm and stratified medium Window/D20/Au. [Pg.333]

Figure 1.14. Scheme of stratified medium containing N phases and N -coordinates and nomenciature used throughout. [Pg.44]

The elementary characteristic matrix Mj for each of the — 2 constiment layers in the particular stratified medium is calculated as... [Pg.47]

With the quantities computed at step 9, the reflectance and transmittance of the stratified medium are calculated as... [Pg.48]

Furthermore, the surface waves here are not related to the well-known surface waves that can exist on infinite arrays in a stratified medium next to the elements. These will readily show up in PMM calculations. These are simply grating lobes trapped in the stratified medium and will consequently show up only at higher frequencies, typically above resonance but not necessarily so in a poorly designed array. In contrast, the surface waves associated with finite arrays will typically show up below resonance (20-30%) and only if the interelement spacing is <0.5)t. [Pg.5]

We have demonstrated the presence of surface waves that can exist only on a finite periodic structure. It is quite different from the well-known types of surface waves that can exist in a stratified medium next to a periodic structure often referred to as Type 1. These merely represent grating lobes trapped inside the stratified medium. Thus, they will readily manifest themselves in computations based on infinite array theory at frequencies so high that grating lobes can be launched. [Pg.12]

Much of the spotlight in this chapter has been focused upon surface waves on passive periodic structures. It appears that at this point in time we have two distinct groups, one of which is associated with the presence of a stratified medium placed in the immediate neighborhood of the periodic structure. It always requires a stratified medium to exist but is independent upon whether the structure is finite or infinite. It readily shows up in programs based on the infinite array approach like, for example, the PMM program. [Pg.133]

Another difference between the passive and active cases is worth mentioning. The first typically is comprised of FSS arrays with either slot and/or wire elements. They may be located in a stratified medium, but they will in general not directly contain a groundplane. In contrast, the active array will usually consist of a single array of either the wire or slot type, and they may also be located in a stratified medium but they are almost always provided with a groundplane. [Pg.137]

E. K. English, Electromagnetic Scattering from Infinite Periodic Arrays of Arbitrarily Oriented Dipole Elements Embedded in a General Stratified Medium, Ph.D. Dissertation, Ohio State University, Department of Electrical Engineering, Columbus, OH, 1983. [Pg.387]

Other authors used different mathematical procedures which provided practically analytical solutions in the specific case of light propagation in cholesterics. The significance of the Berreman-Scheffer method lies in the fact that it can be applied to any system in which the director changes only along one direction (stratified medium). This occurs for instance in liquid-crystalline electro-optic cells, hence the method is of importance in device applications also. Furthermore Its extension to biaxial or absorbing media is straightforward thus it can be employed for smectic C or dyed films too. [Pg.8]

Hvozdara, M. Electric and magnetic field of a stationary current in a stratified medium with a three-dimensional conductivity inhomogeneity. Srudia Geophysica et Geodaetica 26, 59-84 (1983)... [Pg.122]

A theory to describe the optical characteristics of a colloid - metal surface system is the CPS-theory developed by hance, Prock and Silbey. Another theory more focusing on colloid films interacting with metal surfaces is the stratified medium theory (SMT). [Pg.168]

With mirri-brrlk containers, the plastic is suctioned, into the hoppers that feed the machines. This transfer system woiks well with pellets of uniform size, but less so with powders, which tend to stratify. Medium-sized injection molders prefer to use the suction transfer system because it is inexpensive. In contrast, a single silo bulk system feeding one hopper bin costs about 100,000, plus 20,000 for each additional receiver hopper bin. [Pg.389]

In a nonlinear stratified medium both harmonic and fundamental waves undergo multiple reflections which can result in an important modification of harmonic emission especially in the case of significantly different refractive Indices of neighbouring media. Eq. (13) takes account of multiple reflections of harmonic wave on (1-2) and (2-3) interfaces associated to the fundamental wave propagating in a given direction. [Pg.524]

Postma, G., 1955. Elastic waves in a stratified medium. Geophysics 20, 780-806. [Pg.479]


See other pages where Stratified medium is mentioned: [Pg.240]    [Pg.363]    [Pg.343]    [Pg.356]    [Pg.306]    [Pg.282]    [Pg.283]    [Pg.283]    [Pg.323]    [Pg.327]    [Pg.327]    [Pg.329]    [Pg.330]    [Pg.348]    [Pg.129]    [Pg.44]    [Pg.84]    [Pg.273]    [Pg.84]    [Pg.96]   
See also in sourсe #XX -- [ Pg.343 ]




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