1987
DOI: 10.1109/jqe.1987.1073327
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The spatial symmetric forms of third-order nonlinear susceptibility

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Cited by 26 publications
(12 citation statements)
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“…It is thus clear that the expression for the SHG intensity which were applied to plot the experiment using the polarization formula in Section V can also be obtained via the third rank tensor in Eq. (20) with an additional rotation freedom about the z axis. Indeed both cases will result in a similar intensity formula yielding a 6 fold dependence for the pp polarization when the applied field is nomal to the surface:…”
Section: Classical Picture Of Efish In Centrosymmetric Crystalmentioning
confidence: 99%
“…It is thus clear that the expression for the SHG intensity which were applied to plot the experiment using the polarization formula in Section V can also be obtained via the third rank tensor in Eq. (20) with an additional rotation freedom about the z axis. Indeed both cases will result in a similar intensity formula yielding a 6 fold dependence for the pp polarization when the applied field is nomal to the surface:…”
Section: Classical Picture Of Efish In Centrosymmetric Crystalmentioning
confidence: 99%
“…The KTP crystal belongs to the orthorhombic point group, and for this group (Orthorhombic [222, mm2, and mmm]), the tensor χ (3) contains 21 nonzero independent elements: three elements with equal indices and 18 elements with indices in equal pairs …”
Section: Resultsmentioning
confidence: 99%
“…The KTP crystal belongs to the orthorhombic point group, [27] and for this group (Orthorhombic [222, mm2, and mmm]), the tensor χ (3) contains 21 nonzero independent elements: three elements with equal indices and 18 elements with indices in equal pairs. [28] Accepting for the recording of fields the form (ê is the unit vector along the direction of the electric field oscillations):…”
Section: Cars In Ktp Crystalmentioning
confidence: 99%
“…Butcher first calculated the tensor elements 39 for the second order and third order response, and Zernike and Midwinter Zernike presented a graphical representation of the classification of Kleinman's symmetry matrix elements for the noncentrosymmetric crystal classes 34 . A correction was published for the third order by Shang and Hsu (1987) 40 and Boyd tabulates the corrected elements 38 . In the absence of symmetry, in triclinic crystals, it is seen that for dipole allowed conditions there must exist 81 non-zero third order susceptibility tensor elements.…”
Section: Third-order Non-linear Susceptibility Tensor Elementsmentioning
confidence: 99%