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Transverse electromagnetic wave propagation

Transverse electromagnetic waves propagate in plasmas if their frequency is greater than the plasma frequency. For a given angular frequency, CO, there is a critical density, above which waves do not penetrate a plasma. The propagation of electromagnetic waves in plasmas has many uses, especially as a probe of plasma conditions. [Pg.108]

For a transverse electromagnetic wave propagating in a sample with low magnetic interaction, the total Shielding Efficiency (SEj) of the sample is expressed as Eq. (1) [13-15] ... [Pg.122]

A weak transverse electromagnetic wave, which propagates through a polar medium, disturbs the coordinates and the momenta of the particles, as well... [Pg.158]

Figure 2.2. Top - the schematic of the transverse electromagnetic wave in which electric (E) and magnetic (H) vectors are mutually perpendicular, and both are perpendicular to the direction of the propagation vector of the wave, k. The wavelength, is the distance between the two neighboring wave crests. Bottom - the spectrum of the electromagnetic waves. The range of typical x-ray wavelengths is shaded. The boundaries between different types of electromagnetic waves are diffuse. Figure 2.2. Top - the schematic of the transverse electromagnetic wave in which electric (E) and magnetic (H) vectors are mutually perpendicular, and both are perpendicular to the direction of the propagation vector of the wave, k. The wavelength, is the distance between the two neighboring wave crests. Bottom - the spectrum of the electromagnetic waves. The range of typical x-ray wavelengths is shaded. The boundaries between different types of electromagnetic waves are diffuse.
Here, c = l/(eo/ o) is the velocity of electromagnetic radiation in vacuum. The dependence of energy-momentum relation) for an electromagnetic wave propagating through a crystal is called the dispersion law. Hence, Eq. (1.7) represents the dispersion law of a transverse electromagnetic wave in an infinite crystal [17]. [Pg.5]

It is easy to show from Maxwell s equations that Eq k = B k = 0 (i.e., both fields point normal to the direction fc of propagation as required in a transverse electromagnetic wave), that Eo Bo = 0, and that Eqs. 1.38 describe linearly polarized light with its electric polarization parallel to Eo as shown in Fig. 1.5. [Pg.11]

Electromagnetic wave propagating along a chain of oppositely charged ions can excite a transverse optical (TO) mode. To excite a longitudinal optical (LO) mode, the k-vector must make an angle with the chain in order to project a component of its E-vector along the chain (Berreman effect). [Pg.317]

Usually the z axis, sometimes also referred to as the crystal axis, is chosen as an axis of symmetry. For light propagating along this axis of symmetry, since hght is a transverse electromagnetic wave, its polarization vector (defined by the direction of its electric field E) is perpendicular to the z axis, that is, E lies on the x-y plane. If U] and 2 are unequal, such crystal is usually called biaxial. On the other hand, if = 2 (for all intents and purposes), the crystal is called uniaxial. Conventionally, if n > n, 2, the crystal is referred to as positive uniaxial or biaxial, whereas if n is < i, 2, the crystal is referred to as negative uniaxial or biaxial. [Pg.126]

Whittaker s early work [27,28] is the precursor [4] to twistor theory and is well developed. Whittaker showed that a scalar potential satisfying the Laplace and d Alembert equations is structured in the vacuum, and can be expanded in terms of plane waves. This means that in the vacuum, there are both propagating and standing waves, and electromagnetic waves are not necessarily transverse. In this section, a straightforward application of Whittaker s work is reviewed, leading to the feasibility of interferometry between scalar potentials in the vacuum, and to a trouble-free method of canonical quantization. [Pg.172]

Figure 3.3. Waveguides for propagating transverse electromagnetic(TEM), transverse magnetic (TM), and transverse electric (TE) waves. Reprinted with the permission from [5],... Figure 3.3. Waveguides for propagating transverse electromagnetic(TEM), transverse magnetic (TM), and transverse electric (TE) waves. Reprinted with the permission from [5],...
PROBLEM 2.7.5. Show that, both in a dielectric insulator and in a vacuum, a plane-wave electromagnetic field solution propagating along x, whose amplitude depends only on the coordinate x and on the time f, can have no component along x, that is, show that it must be a transverse electric wave [13]. [Pg.59]

Light consists of electromagnetic waves whose vibrations are transverse to the propagation direction. Such a wave package contains beams vibrating randomly in different manners. If the vibrations, however, exhibit some spatial preference then the light beam is said to be polarized. [Pg.78]

Electromagnetic waves are transverse waves that oscillate perpendicular to the direction of propagation. They spread out in a straight line and in a vacuum at the velocity of light c0 = 299 792 458 m/s. Their velocity c in a medium is lower than c0, whilst their frequency v remains unchanged the ratio n = c0/c > 1 is the refractive index of the medium. The wavelength A is linked to the frequency v by... [Pg.504]


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See also in sourсe #XX -- [ Pg.2 , Pg.549 ]




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