Optical constants

Refractive index of As2S3 (Arsenic trisulfide)

Slavich et al. 2024: n(γ) 0.500–0.900 µm

Data
tabulated n
Range
0.5–0.9 µm
Points
401
Optical axis
gamma
State
crystalline
Licence
CC0-1.0

Biaxial crystal, axes: alphabetagamma

Plot

Click the plot to set the calculator wavelength.

At one wavelength

Range 0.5–0.9 µm
Refractive index n
3.22834
Extinction coefficient k
0
Permittivity ε1
10.4222
Permittivity ε2
0
Absorption coefficient α
0 cm⁻¹
Penetration depth δ = λ/(2πk)
— nm
Abbe number Vd
—
Chromatic dispersion dn/dλ
-1.4 µm⁻¹
Group index ng
4.05098
Group velocity dispersion
— fs²/mm
Dispersion parameter D
— ps/(nm·km)
Photon energy
2.11001 eV

ε = (n + ik)², α = 4πk/λ, ng = n − λ dn/dλ, GVD = λ³/(2πc²) d²n/dλ², D = −(λ/c) d²n/dλ². Group-velocity dispersion is given for formula data only.

Use it in Lightsmith

Load this data in Python, simulate in one more line

pip install lightsmith
import lightsmith as ls

# As2S3 (Arsenic trisulfide): Slavich et al. 2024: n(γ) 0.500–0.900 µm
as2s3 = ls.fetch_refractiveindex("main", "As2S3", "Slavich-gamma", ref="c5c2f188e848453def5970e347399d653df2ffc2")
print(as2s3.range_nm)  # (500, 900) nm
eps = as2s3.eps([633])  # complex permittivity

Downloads the original record once (pinned to the imported snapshot) and caches it.

Lightsmith is open source (MIT): Mie, T-matrix, BEM, DDA, FDTD, RCWA, TMM, mode solvers and inverse design behind one spec, on CPU or GPU. GitHub.

Comments and conditions

γ-axis.

Conditions

direction
gamma

References

A. S. Slavich, G. A. Ermolaev, M. K. Tatmyshevskiy, A. N. Toksumakov, O. G. Matveeva, D. V. Grudinin, K. V. Voronin, A. Mazitov, K. V. Kravtsov, A. V. Syuy, D. M. Tsymbarenko, M. S. Mironov, S. M. Novikov, I. Kruglov, D. A. Ghazaryan, A. A. Vyshnevyy, A. V. Arsenin, V. S. Volkov, K. S Novoselov. Exploring van der Waals materials with high anisotropy: geometrical and optical approaches. Light Sci. Appl., 13, 68 (2024) (Numerical data kindly provided by Georgy Ermolaev)
  • doi:10.1038/s41377-024-01407-3 Exploring van der Waals materials with high anisotropy: geometrical and optical approaches, Light: Science & Applications (2024)

Cite

Aleksandr S. Slavich et al.. Exploring van der Waals materials with high anisotropy: geometrical and optical approaches. Light: Science & Applications, 13, 68 (2024), doi:10.1038/s41377-024-01407-3; Data from the refractiveindex.info database (M. N. Polyanskiy, Sci. Data 11, 94 (2024), doi:10.1038/s41597-023-02898-2)

Data

401 rows as published
As2S3 (Arsenic trisulfide), Slavich et al. 2024: n(γ) 0.500–0.900 µm: n and k versus wavelength
λ (µm)n
0.53.38498
0.5013.38272
0.5023.38047
0.5033.37823
0.5043.376
0.5053.37379
0.5063.3716
0.5073.36941
0.5083.36724
0.5093.36508
0.513.36294
0.5113.3608
0.5123.35868
0.5133.35657
0.5143.35448
0.5153.35239
0.5163.35032
0.5173.34826
0.5183.34621
0.5193.34418
0.523.34215
0.5213.34014
0.5223.33814
0.5233.33615
0.5243.33417
0.5253.3322
0.5263.33025
0.5273.3283
0.5283.32637
0.5293.32445
0.533.32253
0.5313.32063
0.5323.31874
0.5333.31686
0.5343.31499
0.5353.31313
0.5363.31129
0.5373.30945
0.5383.30762
0.5393.3058
0.543.30399
0.5413.3022
0.5423.30041
0.5433.29863
0.5443.29686
0.5453.2951
0.5463.29336
0.5473.29162
0.5483.28989
0.5493.28817
0.553.28646
0.5513.28476
0.5523.28306
0.5533.28138
0.5543.27971
0.5553.27804
0.5563.27639
0.5573.27474
0.5583.2731
0.5593.27147
0.563.26985
0.5613.26824
0.5623.26664
0.5633.26504
0.5643.26345
0.5653.26188
0.5663.26031
0.5673.25875
0.5683.25719
0.5693.25565
0.573.25411
0.5713.25258
0.5723.25106
0.5733.24955
0.5743.24804
0.5753.24655
0.5763.24506
0.5773.24358
0.5783.2421
0.5793.24064
0.583.23918
0.5813.23773
0.5823.23628
0.5833.23485
0.5843.23342
0.5853.232
0.5863.23058
0.5873.22918
0.5883.22778
0.5893.22638
0.593.225
0.5913.22362
0.5923.22225
0.5933.22088
0.5943.21953
0.5953.21818
0.5963.21683
0.5973.21549
0.5983.21416
0.5993.21284
0.63.21152
0.6013.21021
0.6023.20891
0.6033.20761
0.6043.20632
0.6053.20503
0.6063.20375
0.6073.20248
0.6083.20122
0.6093.19996
0.613.1987
0.6113.19746
0.6123.19621
0.6133.19498
0.6143.19375
0.6153.19253
0.6163.19131
0.6173.1901
0.6183.18889
0.6193.18769
0.623.1865
0.6213.18531
0.6223.18413
0.6233.18295
0.6243.18178
0.6253.18062
0.6263.17946
0.6273.1783
0.6283.17715
0.6293.17601
0.633.17487
0.6313.17374
0.6323.17261
0.6333.17149
0.6343.17037
0.6353.16926
0.6363.16816
0.6373.16706
0.6383.16596
0.6393.16487
0.643.16378
0.6413.1627
0.6423.16163
0.6433.16056
0.6443.15949
0.6453.15843
0.6463.15738
0.6473.15633
0.6483.15528
0.6493.15424
0.653.15321
0.6513.15217
0.6523.15115
0.6533.15013
0.6543.14911
0.6553.1481
0.6563.14709
0.6573.14609
0.6583.14509
0.6593.14409
0.663.1431
0.6613.14212
0.6623.14114
0.6633.14016
0.6643.13919
0.6653.13822
0.6663.13726
0.6673.1363
0.6683.13535
0.6693.1344
0.673.13345
0.6713.13251
0.6723.13157
0.6733.13064
0.6743.12971
0.6753.12878
0.6763.12786
0.6773.12695
0.6783.12603
0.6793.12513
0.683.12422
0.6813.12332
0.6823.12242
0.6833.12153
0.6843.12064
0.6853.11976
0.6863.11888
0.6873.118
0.6883.11712
0.6893.11625
0.693.11539
0.6913.11453
0.6923.11367
0.6933.11281
0.6943.11196
0.6953.11112
0.6963.11027
0.6973.10943
0.6983.10859
0.6993.10776
0.73.10693
0.7013.10611
0.7023.10528
0.7033.10447
0.7043.10365
0.7053.10284
0.7063.10203
0.7073.10123
0.7083.10042
0.7093.09963
0.713.09883
0.7113.09804
0.7123.09725
0.7133.09647
0.7143.09569
0.7153.09491
0.7163.09413
0.7173.09336
0.7183.09259
0.7193.09183
0.723.09107
0.7213.09031
0.7223.08955
0.7233.0888
0.7243.08805
0.7253.0873
0.7263.08656
0.7273.08582
0.7283.08508
0.7293.08435
0.733.08362
0.7313.08289
0.7323.08216
0.7333.08144
0.7343.08072
0.7353.08001
0.7363.07929
0.7373.07858
0.7383.07787
0.7393.07717
0.743.07647
0.7413.07577
0.7423.07507
0.7433.07438
0.7443.07369
0.7453.073
0.7463.07232
0.7473.07163
0.7483.07095
0.7493.07028
0.753.0696
0.7513.06893
0.7523.06826
0.7533.0676
0.7543.06693
0.7553.06627
0.7563.06561
0.7573.06496
0.7583.0643
0.7593.06365
0.763.06301
0.7613.06236
0.7623.06172
0.7633.06108
0.7643.06044
0.7653.05981
0.7663.05917
0.7673.05854
0.7683.05791
0.7693.05729
0.773.05667
0.7713.05605
0.7723.05543
0.7733.05481
0.7743.0542
0.7753.05359
0.7763.05298
0.7773.05237
0.7783.05177
0.7793.05117
0.783.05057
0.7813.04997
0.7823.04938
0.7833.04878
0.7843.04819
0.7853.04761
0.7863.04702
0.7873.04644
0.7883.04586
0.7893.04528
0.793.0447
0.7913.04412
0.7923.04355
0.7933.04298
0.7943.04241
0.7953.04185
0.7963.04128
0.7973.04072
0.7983.04016
0.7993.03961
0.83.03905
0.8013.0385
0.8023.03795
0.8033.0374
0.8043.03685
0.8053.0363
0.8063.03576
0.8073.03522
0.8083.03468
0.8093.03414
0.813.03361
0.8113.03308
0.8123.03254
0.8133.03202
0.8143.03149
0.8153.03096
0.8163.03044
0.8173.02992
0.8183.0294
0.8193.02888
0.823.02836
0.8213.02785
0.8223.02734
0.8233.02683
0.8243.02632
0.8253.02581
0.8263.02531
0.8273.02481
0.8283.02431
0.8293.02381
0.833.02331
0.8313.02281
0.8323.02232
0.8333.02183
0.8343.02134
0.8353.02085
0.8363.02036
0.8373.01988
0.8383.0194
0.8393.01891
0.843.01843
0.8413.01796
0.8423.01748
0.8433.017
0.8443.01653
0.8453.01606
0.8463.01559
0.8473.01512
0.8483.01466
0.8493.01419
0.853.01373
0.8513.01327
0.8523.01281
0.8533.01235
0.8543.01189
0.8553.01144
0.8563.01099
0.8573.01053
0.8583.01008
0.8593.00963
0.863.00919
0.8613.00874
0.8623.0083
0.8633.00786
0.8643.00741
0.8653.00698
0.8663.00654
0.8673.0061
0.8683.00567
0.8693.00523
0.873.0048
0.8713.00437
0.8723.00394
0.8733.00352
0.8743.00309
0.8753.00266
0.8763.00224
0.8773.00182
0.8783.0014
0.8793.00098
0.883.00056
0.8813.00015
0.8822.99973
0.8832.99932
0.8842.99891
0.8852.9985
0.8862.99809
0.8872.99768
0.8882.99728
0.8892.99687
0.892.99647
0.8912.99607
0.8922.99567
0.8932.99527
0.8942.99487
0.8952.99447
0.8962.99408
0.8972.99368
0.8982.99329
0.8992.9929
0.92.99251

Optical transmission calculator

Free-standing sample in vacuum, normal incidence
Method
Transmittance T
—
Reflectance R
—

Fresnel reflection calculator

Direction
Rp
—
Rs
—
R = (Rp+Rs)/2
—
Phase φp
—
Phase φs
—
Brewster angle θB
—
Critical angle θC
—