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Dielectric materials definition

Following the discussion on ionic conductivity in section 12.1, and protonic conduction in section 12.1.2, it can definitely be seen that overall conduction in gum Arabica belongs to the aforementioned category. The nature of the mentioned conductivity is analyzed from a.c. conduction. In the microscopic level mechanism in the solid, there is a particular pair of states between which jumps take place which are influenced by the electric field. A dielectric material of natural type gum containing permanent dipole moment g, when sandwiched between two plane parallel electrodes of area A, separation d, the conductivity a and dielectric constant e are connected to conductance G and capacitance C by <7 = G (d/A) and = C (d/Eg A). In the absence of an external electric field, dipoles are oriented at random and possess only electronic polarizability in the field direction. [Pg.330]

We define the electret state of a dielectric material, in agreement with the definition of Refs. 9 and 10, as a metastable state characterized by a stored polarization. Its decay time must be assumed long with respect to the characteristic time of experiments performed on the material. [Pg.265]

A more direct definition of a dielectric is a material in which the capacitive (displacement) current is larger than the in-phase current, wC > G or f > gUtze. According to this definition, saline (a = 1 S/m, e = 80 x 8.85 x 10 F/m) is a conductor for f < 250 MHz, and a dielectric for f > 250 MHz. At sufficiently high frequencies, even a metal becomes a dielectric. The definition is frequency dependent, and this is not very practical for a general grouping of materials. In any case, a material is classified as a dielectric if it has an ability to store energy capacitively, not just dissipate it. [Pg.37]

Debye-Falkenhagen-type forces do not suffer from the vanishing of the rotationally averaged interaction since they arise from a force due to induction which can track the rotation of the particle. Unlike the Keesom force in which, in principle, the interaction of distributed point charges are considered, induction forces are dependent upon a collective molecular or material property, the static dielectric constant. Definition of the domain of validity for the classical calculation is required and has been given in the case of metals [5.17]. Those authors pointed out that if the surface of the metal were taken at the center of mass of the surface charge distribution, then classical electrostatic calculations would be valid. [Pg.130]

Before focusing on PLCs, let us quote the basic definitions [89]. The relative dielectric permittivity e is the ratio of the capacities of a parallel plate condenser measured with and without (in vacuum) the dielectric material placed between the plates. If s is independent of the field strength, it is called dielectric constant. Polymers are typically dielectric, so that— in contrast to electric conductors—there is a certain reversal of the relative positions of the electric charges after the removal of the field. If no permanent dipoles are present in the material, then the following Maxwell relation is valid ... [Pg.664]

DIN 53483-1, Testing of Insulating Materials Determination of Dielectric Properties Definitions, General Information, 1969. [Pg.629]

In simple equipment, only relatively wide transmission bands are selected by means of colored glass or interference filters. A working beam of narrow bandwidth is obtained by combining this with a mercury source. Interference filters give spectral bandwidths in the 3-10-nm range [42], [68]. These operate on the principle of multiple reflections between layers of dielectric material that have been produced in a definite sequence by vacuum deposition. The wave character of light leads to interference of the reflected beams at... [Pg.434]

DIN 53483-1, Testing of insulating materials determination of dielectric-properties definitions, general information, 1969. [Pg.148]

Cheng et al. demonstrated an LC droplet-based microlens driven by DEP force [7]. LC is a high dielectric medium and thus may be potentially actuated by DEP forces. Based on the relative permittivity e//= 16.5 and conductivity o = 5 X 10 (Q m) 1 for the LC MDA2625 (Merck), the factor a/((nei,8o) is calculated to be 5 x 10 at an operation frequency of 1 kHz. By definition of dielectric material of o/Ccoe eo) 1, LC thus behaves as a dielectric medium. Using this DEP mechanism Cheng s group demonstrated the adjustment of the focal length of the liquid crystal droplet lens. [Pg.113]

Conductive anodic filament (CAF) formation is a term used to describe an electrochemical reaction in which conductive paths are formed within a dielectric material due to transport of metal or metal salts through the dielectric. These paths may form between two circuit traces, between two vias, or between a trace and a via, as illustrated in Fig. 9.12. CAF formation between a hole and a plane inside the PCB is also possible, and is similar in concept to hole-to-trace CAF formation. By definition, as circuit density increases, the space between these features decreases. With shorter paths between features, CAF growth becomes a more critical reliability consideration. [Pg.195]

Nevertheless the heat capacity of a carbon resistor was not so low as that of crystalline materials used later. More important, carbon resistors had an excess noise which limited the bolometer performance. In 1961, Low [61] proposed a bolometer which used a heavily doped Ge thermometer with much improved characteristics. This type of bolometer was rapidly applied to infrared astronomy as well also to laboratory spectroscopy. A further step in the development of bolometers came with improvements in the absorber. In the early superconducting bolometer built by Andrews et al. (1942) [62], the absorber was a blackened metal foil glued to the 7A thermometer. Low s original bolometer [61] was coated with black paint and Coron et al. [63] used a metal foil as substrate for the black-painted absorber. A definite improvement is due to J. Clarke, G. I. Hoffer, P. L. Richards [64] who used a thin low heat capacity dielectric substrate for the metal foil and used a bismuth film absorber instead of the black paint. [Pg.336]

The second definition of the purpose of a carrier was to remove the overburden of material above a surface above the device plane. For present purposes, we define the device level as the boundary between the material one wishes to remove and the material one wants to keep. It is not necessarily planar, and it moves up with each layer. For oxide CMP, this layer lies within the topmost film layer. For metal CMP, this surface is defined by the topmost surface of the dielectric into which lines and vias are etched for a damascene process. This definition must accommodate a wafer with a modest amount of bow, tilt, warp, and total thickness variation. Furthermore, it must accommodate very modest amounts of bow, warp, tilt. [Pg.21]

Because the objective of the study is to calculate the proportion of a definite component in a binary or in a ternary mixture from the data, the particulate products to be chosen may first demonstrate a certain permittivity contrast at a dense state . It must be stated that in the case of a particulate material, this does not correspond to the dielectric constant of a massive block of the material for which electric contacts between grains do not exist. For instance, the dense state corresponds to a hypothetical block of material having the same quality of dielectric contact as a granular material for which porosity is occupied by vacuum. [Pg.309]

The method used in determining the dense dielectric permittivity of a definite material consists in defining a fluid in which the material cannot dissolve and further to measure the effective permittivity of various particulate media/fluid mixtures corresponding to various porosity. The interception point of the curves representing the variation of the permittivity of the material with porosity (through the effective medium equation, see section 3.2) gives the dense state permittivity. [Pg.309]

The permittivity of a material is the constant e in the rationalised expression, F = (0i02)/(47rer2), where F is the force between charges Q and 02 separated by a distance r. The permittivity of a vacuum <6 according to this definition is equal to 8.854 x 1012 kg m 3 s4 A2. The dielectric constant of a material is equal to the ratio between its permittivity and the permittivity of a vacuum, and is a dimensionless quantity. [Pg.179]

The ability to integrate an electro-optic material with other optical devices, e.g. light sources and detectors, and with electronic drive circuits is important. Integrability implies that the electro-optic materials and the processing of these materials are compatible with the other components, and that electrical and optical interconnects can be fabricated. Polymer glasses are widely used in the fabrication of electronic devices and device interconnects. Polymers are also used as photoresists and as dielectric interlayers for electrical interconnects. As a result, a body of knowledge already exists concerning planarization methods of polymers on substrates, the definition of microscopic features, and the fabrication of microstructures in planar polymer structures. [Pg.407]


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See also in sourсe #XX -- [ Pg.1814 ]




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