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Polarisability and relative permittivity

To relate polarisability, a, to the relative permittivity, it is necessary to remember that each [Pg.340]

Lorentz, using classical electrostatic theory, showed that the local field in an isotropic insulator such as a gas, a glass or a crystal with cubic symmetry is uniform everywhere and given by  [Pg.341]

Using Equations (11.3)-(11.5) it is possible to derive the most widely used relationship between relative permittivity and polarisability, the Clausius-Mossotti relation. Equation (11.6), usually written  [Pg.341]

Several alternative forms of the Clausius-Mossotti equation are encountered. Frequently, the term N is replaced by its reciprocal, the volume of one atom or one formula unit of stmcture, Vin = /N and is set out in terms of a, thus  [Pg.341]

Quite often, the equation is expressed in terms of the molar polarisability, Pm- This form is obtained [Pg.341]


See other pages where Polarisability and relative permittivity is mentioned: [Pg.340]   


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Permittance

Permittivities

Permittivity

Polarisability

Polarisable

Polarisation

Polariser

Relative permittivities

Relative permittivity

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