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Electrical dimensions units

Dimensional calculations are simplified if the unit for each kind of measure is expressed in terms of special reference units. The reference dimensions for mechanics are length, mass, and time. Other measurements performed are expressed in terms of these reference dimensions units associated with speed contain references to length and time—mi/hr or m/s. Some units are simple multiples of the reference unit—area is expressed in terms of length squared (m2) and volume is length cubed (in3). Other reference dimensions, such as those used to express electrical and thermal phenomena, will be introduced later. [Pg.1]

The dimensions of the first-, second-, and third-order susceptibilities in both systems are simply derived from the polarizability power series equation.24 In the Gaussian system, polarization P and electric field strength E have equivalent dimensions [units statV cm 1 = statC cm 2 = (erg cm 3)112] and are related by... [Pg.299]

Electrical Dimensions and Units.—The electrostatic force (F) between two charges c and c placed at a distance r apart is given by... [Pg.3]

Electric current is tlie fundamental electrical dimension in SI its unit is the ampere (A). Detennine units for tlie following quantities, as combinations of fundamental SI units. [Pg.15]

Judd (1962) and independently Ofelt (1962) worked out the theoretical background for the calculation of the induced electric dipole matrix element. The basic idea of Judd and Ofelt is that the intensity of the forbidden f- f electric dipole transitions can arise from the admixture into the 4f configuration of configurations of opposite parity (e.g., 4f d and 4f " n g ). As already mentioned in the introduction, we will unravel here in detail the theoretical model developed by Judd. Special attention will be given to the dimensions, units and selection rules. Our symbolism is close to Judd s. The difference is that we represent the crystal-field coefficient by (instead of Judd s Atp), the light polarization by p (instead of Judd s q), and the additional quantum number by r (Judd s y). [Pg.126]

Figure 25. Movement rate of bilayer devices (along an angle of 90°) with different dimensions (different polypyrrole weights) versus applied electrical current per mass unit (mA mg ). (Reprinted fromT. F. Otero and J. M. Sansinana, Bilayerdimensions and movement of artificial muscles. Bioelectrochem. Bioener-genetics 47, 117, 1997, Fig. 4. Copyright 1997. Reprinted with permission from Elsevier Science.)... Figure 25. Movement rate of bilayer devices (along an angle of 90°) with different dimensions (different polypyrrole weights) versus applied electrical current per mass unit (mA mg ). (Reprinted fromT. F. Otero and J. M. Sansinana, Bilayerdimensions and movement of artificial muscles. Bioelectrochem. Bioener-genetics 47, 117, 1997, Fig. 4. Copyright 1997. Reprinted with permission from Elsevier Science.)...
Conductivity is a very important parameter for any conductor. It is intimately related to other physical properties of the conductor, such as thermal conductivity (in the case of metals) and viscosity (in the case of liquid solutions). The strength of the electric current I in conductors is measured in amperes, and depends on the conductor, on the electrostatic field strengtfi E in tfie conductor, and on the conductor s cross section S perpendicular to the direction of current flow. As a convenient parameter that is independent of conductor dimensions, the current density is used, which is the fraction of current associated with the unit area of the conductor s cross section i = I/S (units A/cnF). [Pg.8]

The maximum values of electric power and unit output of electrochemical cells vary within wide limits. The total current load admitted by individual electrolyzers for the electrochemical production of various materials in plant or pilot installations (their capacity) is between 10 A and 200 kA, while the current loads that can be sustained by different types of battery (their current ratings) are between 10 A and 20 kA. Corresponding differences exist in the linear dimensions of the electrodes (between 5 mm and 3 m) as well as in the overall mass and size of the reactors. [Pg.327]

Crystalline solids are built up of regular arrangements of atoms in three dimensions these arrangements can be represented by a repeat unit or motif called a unit cell. A unit cell is defined as the smallest repeating unit that shows the fuU symmetry of the crystal structure. A perfect crystal may be defined as one in which all the atoms are at rest on their correct lattice positions in the crystal structure. Such a perfect crystal can be obtained, hypothetically, only at absolute zero. At all real temperatures, crystalline solids generally depart from perfect order and contain several types of defects, which are responsible for many important solid-state phenomena, such as diffusion, electrical conduction, electrochemical reactions, and so on. Various schemes have been proposed for the classification of defects. Here the size and shape of the defect are used as a basis for classification. [Pg.419]

The reaction vial (see Fig. 6.1) was changed in order to make the distance between sensor and tantalum filament (generator of ethyl radicals) equal to the distance between filament (radical source) and selenium film as well as to the distance between the sensor and selenium filament. Dimensions of pipes linking them were also the same. Then, measuring the initial rate of the change in electric conductivity of the sensor during generation of radicals one can assess in arbitrary units the concentration of radicals incident on the surface of the sensor. Due to... [Pg.370]

In fact, ut is the limiting velocity of the ion in an electric field of unit strength, with the dimensions cms-1 per Vcm-1 or cm2V-1s-1. By inserting eqn. 2.14 into eqn. 2.16 we find... [Pg.32]

The outer electrical potential of a phase is the electrostatic potential given by the excess charge of the phase. Thus, if a unit electric charge is brought infinitely slowly from infinity to the surface of the conductor to a distance that is negligible compared with the dimensions of the conductor considered (for a conductor with dimensions of the order of centimetres, this distance equals about 10 4cm), work is done that, by definition, equals the outer electric potential ip. [Pg.164]

The dimensions of units in electricity and magnetism are the origin of much confusion. In the days when mechanical and thermal quantities were expressed in cgs, two different systems were introduced for the electrical and magnetic quantities. They are the esu (electrostatic units) and the emu (electromagnetic... [Pg.391]

For example, the required lower bulk electrical resistance and surface contact resistance are directly related to reducing internal power consumption in fuel cells to achieve maximum power output. The requirements of high flexural strength and flexibility (ultimate strain) are important to assure no distortion of fluid fields and no crack in a plate sustained in the large compressive loading when each unit cell is assembled together as a stack. This is particularly important when the thickness of the plate becomes thinner and thinner (can be close to or less than 1 mm [9]) and the dimension of the fluid field becomes smaller and smaller. Whether it is elastic or plastic, the large... [Pg.312]

I = EIR where I is the current, E is the electromotive force, and R is the resistance. The SI units for each of these is amperes, volts, and ohms, respectively. Ohm s law is also expressed as / = AE/7 where AE is the difference in electric potential. The resistance is dependent upon the dimensions of the conductor. [Pg.522]

Using the SI units, the velocity of the EOF is expressed in meters/second (m s ) and the electric held in volts/meter (V m ). Consequently, the electroosmotic mobility has the dimension of m V s. Since electroosmotic and electrophoretic mobility are converse manifestations of the same underlying phenomena, the Helmholtz-von Smoluchowski equation applies to electroosmosis, as well as to electrophoresis (see below). In fact, it describes the motion of a solution in contact with a charged surface or the motion of ions relative to a solution, both under the action of an electric held, in the case of electroosmosis and electrophoresis, respectively. [Pg.160]

On the assumption that the double layer is of the order of 1 A. (see p. 224) thick with a surface charge of 1 — 2 x 10 O.G.S. units, equivalent to 10 monovalent ions per sq. cm., the mean distance between the ions is 3 x 10 cms., a distance extremely great compared with molecular dimensions. Mukherjee assumes in consequence that the neighbouring ions have but comparatively little effect on an oppositely charged ion at its position of minimum electrical energy. [Pg.286]

When a conductive material is placed within the electric field, current begins to flow, as characterized by the current density, J, of Eq. (6.1). The current density is also a vector quantity, but since our field is in one dimension only, current will similarly flow only in one direction, so that we will use only the scalar quantity from here on, J. The current density is simply the current, /, per unit area in the specimen. A ... [Pg.539]

Not surprisingly, S is in the direction of propagation. The magnitude of S, which we shall denote by the symbol I, is called the irradiance and its dimensions are energy per unit area and time. (The term intensity is often used to denote irradiance however, intensity is also used for other radiometric quantities, and we shall therefore tend to avoid this term because of possible confusion. E is now the recommended symbol for irradiance, but this hardly seems appropriate in a book where the electric field and irradiance often appear side by side.) As the wave traverses the medium, the irradiance is exponentially attenuated ... [Pg.29]

Consider a molecular structure as shown for instance in Fig. 1. This polymer may be composed of x repeating units with dimensions that are small compared to the wave length of the incident primary beam, so that each unit can be considered as a point scatterer. Let rj be the radius vector1 of the j-th element from the origin. Then the scattered electric field of the x elements in the polymer is given by... [Pg.8]

The conductance measured between the cell terminals is multiplied by (he cell constant given in reciprocal units of length to calculate the conductivity. To calculate the resistivity, the measured resistance between the cell terminals is divided by die cell constant. Althuugh the cell constant (in reciprocal units nf length) can he calculated from the dimensions of the conductivity cell by dividing the length of Ihe electrical path through the solution by the cross-sectional area of the path, in practice, these measurements are difficult to make and arc only used to approximate the cell constant, which is determined by use of standard solutions of known conductivity or by comparison with other conductivity cells which have been so standardized. [Pg.547]


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See also in sourсe #XX -- [ Pg.3 , Pg.4 , Pg.5 ]




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Electrical dimensions

Electrical units

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