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THE THEORY OF NLC LAYER DEFORMATION

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The light intensity over NLC layer I(x, y) modulated by deformed NLC structure is described by equation:

 

I(x, y) = I0 Sin2[δ(x,y)/2] (1)

 

The phase delay δ(x, y) caused by the NLC birefringence:

H is the thickness of NLC; n (x, y) is film reflective index of deformed zone; n0 is non-deformed layer the refractive index. If the orientation has no twist deformation then only orientation bending occurs, hence:

 

n(x,y,z)=[ne-2Sin2φ(x,y,z) +n0-2Cos2φ(x, y, z)]-1/2 (3)

φ(x,y,z) is the deflection angle of the long axis of NLC molecules; no, ne are the refractive indices of NLC layer for ordinary and extraordinary polarization. The high value of NLC optical anisotropy permits to use very thin layer to obtain sufficient value of phase delay.

The theory of NLC layer deformations near the structural defects or obtained by magnetic or electrical fields is developed and described in paper3. The most interesting and practically important case is the detecting of structural inhomogeneities in different materials (for example, on the solid crystals surface), shown on fig. 1b (C). The theory gives the distribution of NLC molecules orientation near the structural defect (figure 3).

 

 

Figure 3. Solitary structural defect and induced local reorientation of NLC molecules3.

 

The NLC molecules orientation induced by structural inhomogeneities is described by equation:

 

(4)

The discussed theory was used for comments the results of experimental examination solid components structures of different solutions and other materials. It gives the possibility to calculate parameters of external fields.

 




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