Study of propagation of vortex beams in aerosol optical medium

Alexey P. Porfirev, Mikhail S. Kirilenko, Svetlana N. Khonina, Roman V. Skidanov, and Victor A. Soifer

Not Accessible

Your library or personal account may give you access

Get PDF
Email
Share
Get Citation
Copy Citation Text
Alexey P. Porfirev, Mikhail S. Kirilenko, Svetlana N. Khonina, Roman V. Skidanov, and Victor A. Soifer, "Study of propagation of vortex beams in aerosol optical medium," Appl. Opt. 56, E8-E15 (2017)

Export Citation
- BibTex
- Endnote (RIS)
- HTML
- Plain Text
Citation alert
Save article

Abstract

A theoretical and experimental study of the propagation of vortex laser beams in a random aerosol medium is presented. The theoretical study is based on the extended Huygens–Fresnel principle with the generation of a random field, using the fast Fourier transform. The simulation shows that the stability of vortex beams to fluctuations of an optical medium falls with rising order of optical vortices. Moreover, a coherence length (radius) of the random medium is of great importance. The coherence radius extension affects adversely the conservation of a beam structure in the random medium. During further free-space propagation, increasing coherence enables reduction of the negative effects of fluctuations for beams with high-value topological charges. Experimental studies in the random aerosol medium have shown that at small distances vortex beams mostly demonstrate lower stability than a Gaussian beam. However, at considerable distances, vortex beams start to demonstrate greater stability that may be explained by their capacity to be regenerated after they passed obstacles.

Full Article | PDF Article

More Like This

Beam spreading of vortex beams propagating in turbulent atmosphere

Vladimir P. Lukin, Peter A. Konyaev, and Victor A. Sennikov
Appl. Opt. 51(10) C84-C87 (2012)

Mean intensity of vortex Bessel beams propagating in turbulent atmosphere

Igor P. Lukin
Appl. Opt. 53(15) 3287-3293 (2014)

Generation of elliptical perfect optical vortex beams and their propagation in free-space

Bikash Kumar Das, C. Granados, and M. F. Ciappina
Appl. Opt. 63(10) 2737-2745 (2024)

Previous Article Next Article

Cited By

You do not have subscription access to this journal. Cited by links are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Figures (7)

You do not have subscription access to this journal. Figure files are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Tables (3)

You do not have subscription access to this journal. Article tables are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

Equations (15)

You do not have subscription access to this journal. Equations are available to subscribers only. You may subscribe either as an Optica member, or as an authorized user of your institution.

Contact your librarian or system administrator
or
Login to access Optica Member Subscription

	$ρ_{0} = 0.03$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9981	0.0020	0.0018	0.0008	0.0008	0.0007
$m = 1$	0.0006	0.9950	0.0005	0.0013	0.0011	0.0010
$m = 2$	0.0005	0.0013	0.9953	0.0015	0.0013	0.0016
$m = 3$	0.0004	0.0009	0.0008	0.9931	0.0014	0.0023
$m = 4$	0.0002	0.0004	0.0006	0.0007	0.9918	0.0020
$m = 5$	0.0001	0.0003	0.0003	0.0009	0.0011	0.9888
	$ρ_{0} = 0.1$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9871	0.0118	0.0115	0.0083	0.0055	0.0051
$m = 1$	0.0083	0.9695	0.0128	0.0099	0.0089	0.0034
$m = 2$	0.0018	0.0072	0.9613	0.0068	0.0125	0.0074
$m = 3$	0.0019	0.0071	0.0044	0.9585	0.0118	0.0094
$m = 4$	0.0004	0.0028	0.0047	0.0061	0.9417	0.0126
$m = 5$	0.0004	0.0011	0.0033	0.0046	0.0087	0.9444
	$ρ_{0} = 0.3$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9644	0.0237	0.0114	0.0039	0.0015	0.0006
$m = 1$	0.0302	0.9573	0.0216	0.0249	0.0044	0.0020
$m = 2$	0.0047	0.0138	0.9376	0.0474	0.0283	0.0100
$m = 3$	0.0006	0.0042	0.0224	0.8984	0.0406	0.0250
$m = 4$	0.0001	0.0007	0.0039	0.0136	0.8837	0.0330
$m = 5$	0.0000	0.0002	0.0027	0.0085	0.0262	0.8926

	$ρ_{0} = 0.03$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9519	0.0135	0.0102	0.0248	0.0081	0.0078
$m = 1$	0.0125	0.9067	0.0204	0.0088	0.0079	0.0104
$m = 2$	0.0174	0.0288	0.8837	0.0170	0.0248	0.0191
$m = 3$	0.0049	0.0142	0.0181	0.8472	0.0178	0.0148
$m = 4$	0.0059	0.0124	0.0097	0.0225	0.8182	0.0155
$m = 5$	0.0018	0.0120	0.0179	0.0315	0.0206	0.7848
	$ρ_{0} = 0.1$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.8536	0.0359	0.0144	0.0054	0.0014	0.0008
$m = 1$	0.0856	0.8315	0.0342	0.0093	0.0025	0.0016
$m = 2$	0.0349	0.0738	0.8199	0.0417	0.0144	0.0068
$m = 3$	0.0164	0.0334	0.0388	0.8329	0.0254	0.0138
$m = 4$	0.0053	0.0106	0.0372	0.0202	0.8466	0.0346
$m = 5$	0.0024	0.0055	0.0279	0.0374	0.0315	0.7423
	$ρ_{0} = 0.3$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9248	0.0075	0.0006	0.0001	0.0000	0.0000
$m = 1$	0.0482	0.9194	0.0281	0.0091	0.0006	0.0001
$m = 2$	0.0233	0.0582	0.8658	0.0252	0.0119	0.0010
$m = 3$	0.0035	0.0125	0.0848	0.9123	0.0450	0.0101
$m = 4$	0.0002	0.0021	0.0175	0.0300	0.8572	0.0425
$m = 5$	0.0000	0.0003	0.0019	0.0152	0.0607	0.8827

$l, mm$	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
0	0.0574	0.0220	0.0075	0.0176	0.0056	0.0059
300	0.0358	0.0141	0.0114	0.0162	0.0080	0.0045

	$ρ_{0} = 0.03$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9981	0.0020	0.0018	0.0008	0.0008	0.0007
$m = 1$	0.0006	0.9950	0.0005	0.0013	0.0011	0.0010
$m = 2$	0.0005	0.0013	0.9953	0.0015	0.0013	0.0016
$m = 3$	0.0004	0.0009	0.0008	0.9931	0.0014	0.0023
$m = 4$	0.0002	0.0004	0.0006	0.0007	0.9918	0.0020
$m = 5$	0.0001	0.0003	0.0003	0.0009	0.0011	0.9888
	$ρ_{0} = 0.1$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9871	0.0118	0.0115	0.0083	0.0055	0.0051
$m = 1$	0.0083	0.9695	0.0128	0.0099	0.0089	0.0034
$m = 2$	0.0018	0.0072	0.9613	0.0068	0.0125	0.0074
$m = 3$	0.0019	0.0071	0.0044	0.9585	0.0118	0.0094
$m = 4$	0.0004	0.0028	0.0047	0.0061	0.9417	0.0126
$m = 5$	0.0004	0.0011	0.0033	0.0046	0.0087	0.9444
	$ρ_{0} = 0.3$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9644	0.0237	0.0114	0.0039	0.0015	0.0006
$m = 1$	0.0302	0.9573	0.0216	0.0249	0.0044	0.0020
$m = 2$	0.0047	0.0138	0.9376	0.0474	0.0283	0.0100
$m = 3$	0.0006	0.0042	0.0224	0.8984	0.0406	0.0250
$m = 4$	0.0001	0.0007	0.0039	0.0136	0.8837	0.0330
$m = 5$	0.0000	0.0002	0.0027	0.0085	0.0262	0.8926

	$ρ_{0} = 0.03$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9519	0.0135	0.0102	0.0248	0.0081	0.0078
$m = 1$	0.0125	0.9067	0.0204	0.0088	0.0079	0.0104
$m = 2$	0.0174	0.0288	0.8837	0.0170	0.0248	0.0191
$m = 3$	0.0049	0.0142	0.0181	0.8472	0.0178	0.0148
$m = 4$	0.0059	0.0124	0.0097	0.0225	0.8182	0.0155
$m = 5$	0.0018	0.0120	0.0179	0.0315	0.0206	0.7848
	$ρ_{0} = 0.1$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.8536	0.0359	0.0144	0.0054	0.0014	0.0008
$m = 1$	0.0856	0.8315	0.0342	0.0093	0.0025	0.0016
$m = 2$	0.0349	0.0738	0.8199	0.0417	0.0144	0.0068
$m = 3$	0.0164	0.0334	0.0388	0.8329	0.0254	0.0138
$m = 4$	0.0053	0.0106	0.0372	0.0202	0.8466	0.0346
$m = 5$	0.0024	0.0055	0.0279	0.0374	0.0315	0.7423
	$ρ_{0} = 0.3$
	$n = 0$	$n = 1$	$n = 2$	$n = 3$	$n = 4$	$n = 5$
$m = 0$	0.9248	0.0075	0.0006	0.0001	0.0000	0.0000
$m = 1$	0.0482	0.9194	0.0281	0.0091	0.0006	0.0001
$m = 2$	0.0233	0.0582	0.8658	0.0252	0.0119	0.0010
$m = 3$	0.0035	0.0125	0.0848	0.9123	0.0450	0.0101
$m = 4$	0.0002	0.0021	0.0175	0.0300	0.8572	0.0425
$m = 5$	0.0000	0.0003	0.0019	0.0152	0.0607	0.8827

Study of propagation of vortex beams in aerosol optical medium

Author Affiliations

Abstract

Cited By

Figures (7)

Tables (3)

Equations (15)

Applied Optics