pockels effect sentence in Hindi
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- The encoded regions become optically active due to the Pockels effect.
- These are the Pockels effect and Kerr effect, respectively.
- These are the Pockels effect and Kerr effects, respectively.
- Whether or not the material will exhibit Pockels effect depends on its symmetry.
- Where the relationship is linear, the effect is known as the Pockels effect.
- This phenomenon is now called the Pockels effect.
- In media that lack inversion symmetry, the Kerr effect is generally masked by the much stronger Pockels effect.
- The Kerr effect is still present, however, and in many cases can be detected independently of Pockels effect contributions.
- Friedrich, who then studied at the University of G�ttingen, was a famous scientist himself; he is known for the Pockels effect.
- These are photoconductivity, first observed in selenium by Willoughby Smith in 1873, and the Pockels Effect, named after Friedrich Carl Alwin Pockels who studied it in 1893.
- It is possible to describe the Pockels effect mathematically by first introducing the index ellipsoid a concept relating the orientation and relative magnitude of the material s refractive indices.
- The point group of a crystal, among other things, determines directional variation of the physical properties that arise from its structure, including birefringent, or whether it shows the Pockels effect.
- The principle of operation is based on the linear electro-optic effect ( the Pockels effect, the modification of the refractive index of a nonlinear crystal by an electric field in proportion to the field strength ).
- Where \ chi ^ { ( m ) } \ ! is the magneto-optical susceptibility ( a nonlinear optical effect of magneto-optical parametric generation ( somewhat analogous to a Pockels effect whose strength is controlled by the applied magnetic field ).
- Since the field inside a parallel plate capacitor depends linearly on the potential, the index of refraction depends linearly on the field ( for crystals where Pockels effect dominates ), and the phase depends linearly on the index of refraction, the phase modulation must depend linearly on the potential applied to the EOM.
- Where \ chi ^ { ( 1 ) } is the linear susceptibility, \ chi ^ { ( 2 ) } is the second-order susceptibility ( describing phenomena such as the Pockels effect, optical rectification and second-harmonic generation ), and \ chi ^ { ( 3 ) } is the third-order susceptibility ( describing third-order effects such as the Kerr effect and electric field-induced optical rectification ).
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