Abstract—In order to study beam-propagation factor (M2-factor) of partially coherent Laguerre-Gaussian (PCLG) beams in non-Kolmogorov turbulence, a generalized exponent and a generalized amplitude factor are introduced. Based on the extended Huygens-Fresnel principle and second-order moments of the Wigner distribution function (WDF), the analytical formula of M2-factor for PCLG beams in non-Kolmogorov turbulence is derived. The corresponding numerical results are also calculated. Results show that for PCLG beams propagating in non-Kolmogorov turbulence, the bigger the beam order or outer scale is, or the smaller the correlation length, C̃2n, or inner scale is, the smaller the value of the normalizedM 2-factor is. Furthermore, the normalized...
Analytical formulas of the angular width and propagation factor of a multi-Gaussian Schell-model vor...
Vortices in optical beams have been the subject of extensive study since their status as a generic f...
<p>We derive the analytical expressions for the second-order moments of the Wigner distribution func...
Based on extended Huygens-Fresnel principle, an analytical expression for beam width of partially co...
A universal formula of the beam quality factor for a partially coherent Airy (PCA) beam in non-Kolmo...
Analytical formula is derived for the M2-factor of coherent and partially coherent dark hollow beams...
The spreading of partially coherent beams propagating through atmospheric turbulence is studied by u...
Partially coherent standard and elegant Laguerre-Gaussian (LG) beams of all orders are introduced as...
The spreading of partially coherent beams propagating through atmospheric turbulence is studied by u...
The propagation of an off-axis Gaussian Schell-model (GSM) beam in a turbulent atmosphere is investi...
Based on the extended Huygens-Fresnel (eHF) principle, approximate analytical expressions for the sp...
A generalized Huygens-Fresnel integral, valid for optical wave propagation through random inhomogene...
Using the concept of generalized beam, by applying the extended Huygens-Fresnel principle, we derive...
The analytical expression for the rms beam width of the radial Gaussian beam array propagating in no...
Propagation properties of a decentered general astigmatic partially coherent beam (i.e., decentered ...
Analytical formulas of the angular width and propagation factor of a multi-Gaussian Schell-model vor...
Vortices in optical beams have been the subject of extensive study since their status as a generic f...
<p>We derive the analytical expressions for the second-order moments of the Wigner distribution func...
Based on extended Huygens-Fresnel principle, an analytical expression for beam width of partially co...
A universal formula of the beam quality factor for a partially coherent Airy (PCA) beam in non-Kolmo...
Analytical formula is derived for the M2-factor of coherent and partially coherent dark hollow beams...
The spreading of partially coherent beams propagating through atmospheric turbulence is studied by u...
Partially coherent standard and elegant Laguerre-Gaussian (LG) beams of all orders are introduced as...
The spreading of partially coherent beams propagating through atmospheric turbulence is studied by u...
The propagation of an off-axis Gaussian Schell-model (GSM) beam in a turbulent atmosphere is investi...
Based on the extended Huygens-Fresnel (eHF) principle, approximate analytical expressions for the sp...
A generalized Huygens-Fresnel integral, valid for optical wave propagation through random inhomogene...
Using the concept of generalized beam, by applying the extended Huygens-Fresnel principle, we derive...
The analytical expression for the rms beam width of the radial Gaussian beam array propagating in no...
Propagation properties of a decentered general astigmatic partially coherent beam (i.e., decentered ...
Analytical formulas of the angular width and propagation factor of a multi-Gaussian Schell-model vor...
Vortices in optical beams have been the subject of extensive study since their status as a generic f...
<p>We derive the analytical expressions for the second-order moments of the Wigner distribution func...