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Local analyses electrical conductivity

Commenting on above we should mention that initial expressions (1.59) - (1.63) are valid for disordered systems with exponentially broad spectrum of local values of electric conductivity. Due to existing dependence of 0 on over long times in our case the broad preadsorption spread in can grow narrow. At specific ratios between parameters of the absorbate-adsorbent system it can either vanish at all or there is a notable concentration of leveled-off barriers being formed with the fraction higher than the threshold one Xe- The straightforward analysis of each specific case characterized by a certain relationships between parameters of the system enables one easily obtain conditions... [Pg.62]

Similar conclusions on the character of conductance in the polycrystalline diamond films were derived in [33], The resistive intercrystallite boundaries can involve nonlinear resistance in polycrystalline diamond films moderately doped with boron [34]. Later, more sophisticated analysis [35-37] of the frequency dependence of impedance of polycrystalline diamond films resulted in a conclusion that at higher temperatures, in addition to the aforementioned electric conductance caused by the motion of free holes in the valence band, a second component of conductance manifests itself. The second component is due to the hopping of charge carriers between local traps possibly associated with the intercrystallite boundaries. [Pg.219]

Equations (6.156) and (6.157) can be used in the special case of an electrical conductance measurement. This analysis is usually carried out under isothermal, isobaric, and uniform concentration (V/u,= 0) for all species in the cell. The electric current / is driven by a potential difference between two nonpolarizable electrodes, and the local field intensity e is defined by... [Pg.340]

The conventional macroscopic Fourier conduction model violates this non-local feature of microscale heat transfer, and alternative approaches are necessary for analysis. The most suitable model to date is the concept of phonon. The thermal energy in a uniform solid material can be jntetpreied as the vibrations of a regular lattice of closely bound atoms inside. These atoms exhibit collective modes of sound waves (phonons) wliich transports energy at tlie speed of sound in a material. Following quantum mechanical principles, phonons exhibit paiticle-like properties of bosons with zero spin (wave-particle duality). Phonons play an important role in many of the physical properties of solids, such as the thermal and the electrical conductivities. In insulating solids, phonons are also (he primary mechanism by which heal conduction takes place. [Pg.405]

Helmholtz-Smoluchowski Equation The most common simplification encountered in electroosmotic flow analysis is the Helmholtz-Smoluchowski approximation. To derive this, we begin by eliminating the nonlinear and transient terms in Eq. 1 as described above and assume that the pressure gradient, Vp, is zero everywhere. The latter of these assumptions is generally valid for pure electroosmotic flow (no applied pressure) with uniform surface ( -potential) and solution (viscosity and conductivity) properties. We also replace — VO with the local applied electric field strength and use Poisson s equation (Eq. 4) to express the net charge density in terms of the double layer potential, v[/. This yields... [Pg.896]

Polar Cell Systems for Membrane Transport Studies Direct current electrical measurement in epithelia steady-state and transient analysis, 171, 607 impedance analysis in tight epithelia, 171, 628 electrical impedance analysis of leaky epithelia theory, techniques, and leak artifact problems, 171, 642 patch-clamp experiments in epithelia activation by hormones or neurotransmitters, 171, 663 ionic permeation mechanisms in epithelia biionic potentials, dilution potentials, conductances, and streaming potentials, 171, 678 use of ionophores in epithelia characterizing membrane properties, 171, 715 cultures as epithelial models porous-bottom culture dishes for studying transport and differentiation, 171, 736 volume regulation in epithelia experimental approaches, 171, 744 scanning electrode localization of transport pathways in epithelial tissues, 171, 792. [Pg.450]


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See also in sourсe #XX -- [ Pg.35 , Pg.36 , Pg.37 , Pg.38 ]




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