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I'm currently researching the intermodal distance of transverse and axial modes in optical cavities. But the equation defining the longitudinal separation contains the +- sign, does this imply that both those positions there are longitudinal modes?

Δν_transverse=c/(2∙L) [cos^(-1)⁡(±√g_1g_2)/π]$Δν_{transverse}=\frac{c}{(2L)} \left[ \frac{cos^{-1}⁡(\pm \sqrt{g_1g_2})}{π} \right]$

Furthermore, do the higher-order transverse modes of say; axial mode 1, overlap with the positions of higher order axial modes?

I'm currently researching the intermodal distance of transverse and axial modes in optical cavities. But the equation defining the longitudinal separation contains the +- sign, does this imply that both those positions there are longitudinal modes?

Δν_transverse=c/(2∙L) [cos^(-1)⁡(±√g_1g_2)/π]

Furthermore, do the higher-order transverse modes of say; axial mode 1, overlap with the positions of higher order axial modes?

I'm currently researching the intermodal distance of transverse and axial modes in optical cavities. But the equation defining the longitudinal separation contains the +- sign, does this imply that both those positions there are longitudinal modes?

$Δν_{transverse}=\frac{c}{(2L)} \left[ \frac{cos^{-1}⁡(\pm \sqrt{g_1g_2})}{π} \right]$

Furthermore, do the higher-order transverse modes of say; axial mode 1, overlap with the positions of higher order axial modes?

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What is the transverse mode separation in a laser cavity?

I'm currently researching the intermodal distance of transverse and axial modes in optical cavities. But the equation defining the longitudinal separation contains the +- sign, does this imply that both those positions there are longitudinal modes?

Δν_transverse=c/(2∙L) [cos^(-1)⁡(±√g_1g_2)/π]

Furthermore, do the higher-order transverse modes of say; axial mode 1, overlap with the positions of higher order axial modes?