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Criteria for Bistability and Hysteresis-Free Switching

In real SmC cells both Wf and W are finite. A finite azimuthal strength would create an additional surface torque trying to move the director from its angular positions at (p = 0 or p = ti to the easy axis z, Fig.13.13. On the cone surface, the minimum anchoring energy W corresponds to director position at (p = 7t/2 and the minima of are at p = 0 and (p = ti. But what will happen if Wf= It follows from Eqs. (13.37) that the sum of the two anchoring energies with equal amplitudes W [Pg.407]

As to dynamics of the response of a SSFLC cell to the alternating field, it is controlled by Eq. (13.38) with the viscous j dipldt torque added. When the helical stmcture of the SmC is unwound in a thin cell (a typical case) one can neglect the elastic torque d p/dx. If, in addition, the anchoring energies Wf and W are reasonably weak, the electric field torque would solely be balanced by the viscous torque  [Pg.408]

the viscosity coefficient y, corresponds to the azimuthal motion of the director. From this equation, for small distortions, we immediately find the time of the response to an external field. [Pg.408]

For larger (p the response is not exponential, however, controlled by the same physical parameters with a numerical factor of 1-2. The viscosity y p can be found from the measurements of kinetics of the optical transmission. [Pg.408]

The electric voltage U is switched ON with polarity shown by (+) and (—) signs [Pg.409]


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Bistability

Bistability bistable switching

Bistable

Bistable switching

Hysteresis

Hysteresis-free

Switching hysteresis

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