Optical constants
Refractive index of Kapton
Kawka and Buckius 2001: n 1.44–4.97 µm, k 1.82–4.98 µm
- Data
- tabulated n + tabulated k
- Range
- 1.44–4.97 µm
- Points
- 354
- Licence
- CC0-1.0
Plot
Click the plot to set the calculator wavelength. Note: k data cover 1820-4980 nm only; k = 0 elsewhere in the n range 1440-4970 nm.
At one wavelength
- Refractive index n
- 1.66811
- Extinction coefficient k
- 0.000843981
- Permittivity ε1
- 2.78259
- Permittivity ε2
- 0.00281571
- Absorption coefficient α
- 39.5738 cm⁻¹
- Penetration depth δ = λ/(2πk)
- 505385 nm
- Abbe number Vd
- —
- Chromatic dispersion dn/dλ
- -0.0255 µm⁻¹
- Group index ng
- 1.73645
- Group velocity dispersion
- — fs²/mm
- Dispersion parameter D
- — ps/(nm·km)
- Photon energy
- 0.462628 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
# Kapton: Kawka and Buckius 2001: n 1.44–4.97 µm, k 1.82–4.98 µm
kapton = ls.fetch_refractiveindex("other", "Kapton", "Kawka", ref="c5c2f188e848453def5970e347399d653df2ffc2")
print(kapton.range_nm) # (1440, 4970) nm
eps = kapton.eps([2680]) # complex permittivity
Downloads the original record once (pinned to the imported snapshot) and caches it.
import json, urllib.request
import lightsmith as ls
url = "https://materials.lightsmith.dev/v1/datasets/ds_3b1e34b2cf5d/lightsmith"
kapton = ls.Tabulated.model_validate(json.load(urllib.request.urlopen(url)))
print(kapton.source) # citation and provenance travel with the data
Any dataset here, as the library's Tabulated material (kapton/kawka-buckius-2001).
# ... load kapton as above, then:
sim = ls.Simulation(
particles=[ls.Particle(shape=ls.Sphere(radius_nm=50), material=kapton)],
medium_index=1.0,
wavelengths=ls.WavelengthRange(start_nm=1440, stop_nm=4970, num=81),
)
res = ls.solve(sim) # exact Mie for a sphere
print(res.q_ext) # extinction efficiency at each wavelength
Same spec runs with DDA, FDTD, BEM or T-matrix: ls.compare(sim, ["mie", "dda"]).
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
- k data cover 1820-4980 nm only; k = 0 elsewhere in the n range 1440-4970 nm
References
- doi:10.1023/a:1010797620483 Optical Properties of Polyimide Films in the Infrared, International Journal of Thermophysics (2001)
Cite
P. A. Kawka and R. O. Buckius. Optical Properties of Polyimide Films in the Infrared. International Journal of Thermophysics, 22, 517-534 (2001), doi:10.1023/a:1010797620483; Data from the refractiveindex.info database (M. N. Polyanskiy, Sci. Data 11, 94 (2024), doi:10.1038/s41597-023-02898-2)
Data
Computed on 354 wavelengths, the same grid as the API and the library| λ (µm) | n | k |
|---|---|---|
| 1.44 | 1.67569 | 0 |
| 1.45 | 1.67564 | 0 |
| 1.46 | 1.6756 | 0 |
| 1.47 | 1.67563 | 0 |
| 1.48 | 1.67558 | 0 |
| 1.49 | 1.67559 | 0 |
| 1.5 | 1.67555 | 0 |
| 1.51 | 1.67551 | 0 |
| 1.52 | 1.67552 | 0 |
| 1.53 | 1.67543 | 0 |
| 1.54 | 1.67546 | 0 |
| 1.55 | 1.67542 | 0 |
| 1.56 | 1.67541 | 0 |
| 1.57 | 1.67539 | 0 |
| 1.58 | 1.67534 | 0 |
| 1.59 | 1.67533 | 0 |
| 1.6 | 1.67525 | 0 |
| 1.61 | 1.67528 | 0 |
| 1.62 | 1.67523 | 0 |
| 1.63 | 1.67521 | 0 |
| 1.64 | 1.67518 | 0 |
| 1.65 | 1.67514 | 0 |
| 1.66 | 1.6751 | 0 |
| 1.67 | 1.67506 | 0 |
| 1.68 | 1.67504 | 0 |
| 1.69 | 1.67501 | 0 |
| 1.7 | 1.67499 | 0 |
| 1.71 | 1.67495 | 0 |
| 1.72 | 1.67492 | 0 |
| 1.73 | 1.67488 | 0 |
| 1.74 | 1.67487 | 0 |
| 1.75 | 1.67483 | 0 |
| 1.76 | 1.6748 | 0 |
| 1.77 | 1.67477 | 0 |
| 1.78 | 1.67474 | 0 |
| 1.79 | 1.67468 | 0 |
| 1.8 | 1.67464 | 0 |
| 1.81 | 1.67462 | 0 |
| 1.82 | 1.67458 | 2.062820e-05 |
| 1.83 | 1.67455 | 1.747850e-05 |
| 1.84 | 1.6745 | 1.837660e-05 |
| 1.85 | 1.67446 | 2.039460e-05 |
| 1.86 | 1.67442 | 2.051500e-05 |
| 1.87 | 1.67438 | 2.063480e-05 |
| 1.88 | 1.67436 | 2.075300e-05 |
| 1.89 | 1.67433 | 1.814110e-05 |
| 1.9 | 1.67428 | 1.238320e-05 |
| 1.91 | 1.67424 | 1.013500e-05 |
| 1.92 | 1.67421 | 1.168180e-05 |
| 1.93 | 1.67417 | 1.326100e-05 |
| 1.94 | 1.67413 | 1.485090e-05 |
| 1.95 | 1.67408 | 1.205410e-05 |
| 1.96 | 1.67405 | 8.087870e-06 |
| 1.97 | 1.67403 | 8.502320e-06 |
| 1.98 | 1.67396 | 9.760780e-06 |
| 1.99 | 1.67391 | 7.908470e-06 |
| 2 | 1.67386 | 5.314530e-06 |
| 2.01 | 1.6738 | 6.940480e-06 |
| 2.02 | 1.67376 | 9.634810e-06 |
| 2.03 | 1.67372 | 1.298050e-05 |
| 2.04 | 1.67367 | 1.653930e-05 |
| 2.05 | 1.67363 | 2.475160e-05 |
| 2.06 | 1.67358 | 3.501820e-05 |
| 2.07 | 1.67354 | 4.071300e-05 |
| 2.08 | 1.67351 | 4.080950e-05 |
| 2.09 | 1.67346 | 3.891490e-05 |
| 2.1 | 1.6734 | 3.047250e-05 |
| 2.11 | 1.67332 | 2.275080e-05 |
| 2.12 | 1.67325 | 2.461600e-05 |
| 2.13 | 1.6732 | 2.648110e-05 |
| 2.14 | 1.67317 | 2.821280e-05 |
| 2.15 | 1.67315 | 2.988110e-05 |
| 2.16 | 1.6731 | 3.256140e-05 |
| 2.17 | 1.67304 | 3.772120e-05 |
| 2.18 | 1.67298 | 4.288090e-05 |
| 2.19 | 1.67294 | 4.677890e-05 |
| 2.2 | 1.67289 | 5.062760e-05 |
| 2.21 | 1.67282 | 5.099530e-05 |
| 2.22 | 1.67275 | 4.218880e-05 |
| 2.23 | 1.67272 | 3.338240e-05 |
| 2.24 | 1.67266 | 3.445190e-05 |
| 2.25 | 1.67259 | 3.702210e-05 |
| 2.26 | 1.67253 | 3.885870e-05 |
| 2.27 | 1.67247 | 3.907510e-05 |
| 2.28 | 1.67241 | 3.929160e-05 |
| 2.29 | 1.67235 | 4.509690e-05 |
| 2.3 | 1.6723 | 5.419280e-05 |
| 2.31 | 1.67224 | 6.328880e-05 |
| 2.32 | 1.67218 | 7.144420e-05 |
| 2.33 | 1.67211 | 7.928090e-05 |
| 2.34 | 1.67205 | 8.622740e-05 |
| 2.35 | 1.67198 | 8.751730e-05 |
| 2.36 | 1.6719 | 8.880710e-05 |
| 2.37 | 1.67183 | 9.099130e-05 |
| 2.38 | 1.67177 | 9.642160e-05 |
| 2.39 | 1.6717 | 0.000101852 |
| 2.4 | 1.6716 | 0.000106556 |
| 2.41 | 1.67152 | 0.000109903 |
| 2.42 | 1.67144 | 0.00011325 |
| 2.43 | 1.67136 | 0.000117789 |
| 2.44 | 1.67129 | 0.000124419 |
| 2.45 | 1.67122 | 0.000131049 |
| 2.46 | 1.67115 | 0.000138127 |
| 2.47 | 1.67108 | 0.00014587 |
| 2.48 | 1.67097 | 0.000153612 |
| 2.49 | 1.67087 | 0.000162095 |
| 2.5 | 1.67075 | 0.000173592 |
| 2.51 | 1.67064 | 0.000185089 |
| 2.52 | 1.67055 | 0.000196586 |
| 2.53 | 1.67045 | 0.000208807 |
| 2.54 | 1.67036 | 0.000221035 |
| 2.55 | 1.67026 | 0.000233263 |
| 2.56 | 1.67016 | 0.000257487 |
| 2.57 | 1.67004 | 0.000283816 |
| 2.58 | 1.66992 | 0.000310383 |
| 2.59 | 1.66978 | 0.00033941 |
| 2.6 | 1.66963 | 0.000368437 |
| 2.61 | 1.66949 | 0.000397464 |
| 2.62 | 1.66934 | 0.000435239 |
| 2.63 | 1.66918 | 0.00047408 |
| 2.64 | 1.66901 | 0.00051292 |
| 2.65 | 1.66884 | 0.000593203 |
| 2.66 | 1.66861 | 0.00068097 |
| 2.67 | 1.66836 | 0.000760231 |
| 2.68 | 1.66811 | 0.000843981 |
| 2.69 | 1.66785 | 0.00102565 |
| 2.7 | 1.66758 | 0.00125928 |
| 2.71 | 1.66733 | 0.00158511 |
| 2.72 | 1.66707 | 0.00199914 |
| 2.73 | 1.66687 | 0.00271038 |
| 2.74 | 1.667 | 0.00361881 |
| 2.75 | 1.66712 | 0.00438871 |
| 2.76 | 1.66836 | 0.00456467 |
| 2.77 | 1.66975 | 0.00406124 |
| 2.78 | 1.66972 | 0.00308552 |
| 2.79 | 1.66969 | 0.00295696 |
| 2.8 | 1.66953 | 0.00288409 |
| 2.81 | 1.66936 | 0.00284434 |
| 2.82 | 1.66923 | 0.00289993 |
| 2.83 | 1.66932 | 0.00297312 |
| 2.84 | 1.66941 | 0.00314599 |
| 2.85 | 1.66949 | 0.00331885 |
| 2.86 | 1.66958 | 0.00353525 |
| 2.87 | 1.66984 | 0.00353522 |
| 2.88 | 1.6701 | 0.00353165 |
| 2.89 | 1.67036 | 0.00339178 |
| 2.9 | 1.67054 | 0.00322472 |
| 2.91 | 1.67056 | 0.00303604 |
| 2.92 | 1.67057 | 0.00278579 |
| 2.93 | 1.67055 | 0.00255043 |
| 2.94 | 1.67048 | 0.00227124 |
| 2.95 | 1.67041 | 0.00208929 |
| 2.96 | 1.6703 | 0.00192569 |
| 2.97 | 1.67015 | 0.00173293 |
| 2.98 | 1.66999 | 0.00156294 |
| 2.99 | 1.66982 | 0.00144039 |
| 3 | 1.66962 | 0.00134829 |
| 3.01 | 1.66942 | 0.00126758 |
| 3.02 | 1.66921 | 0.00118964 |
| 3.03 | 1.66901 | 0.00113532 |
| 3.04 | 1.66881 | 0.00110736 |
| 3.05 | 1.66861 | 0.00107939 |
| 3.06 | 1.66839 | 0.00105142 |
| 3.07 | 1.66816 | 0.00102395 |
| 3.08 | 1.66794 | 0.00102951 |
| 3.09 | 1.66771 | 0.00103508 |
| 3.1 | 1.66749 | 0.00104065 |
| 3.11 | 1.66726 | 0.00104621 |
| 3.12 | 1.66703 | 0.00107012 |
| 3.13 | 1.66678 | 0.00111604 |
| 3.14 | 1.66652 | 0.00116197 |
| 3.15 | 1.66627 | 0.00121472 |
| 3.16 | 1.66596 | 0.00132585 |
| 3.17 | 1.66562 | 0.0014532 |
| 3.18 | 1.66529 | 0.00159613 |
| 3.19 | 1.66496 | 0.00184888 |
| 3.2 | 1.66462 | 0.00207845 |
| 3.21 | 1.66427 | 0.00248408 |
| 3.22 | 1.66393 | 0.0030182 |
| 3.23 | 1.66396 | 0.00346036 |
| 3.24 | 1.66408 | 0.00429045 |
| 3.25 | 1.6642 | 0.00494931 |
| 3.26 | 1.66455 | 0.00516577 |
| 3.27 | 1.66523 | 0.00524204 |
| 3.28 | 1.66566 | 0.00479227 |
| 3.29 | 1.66594 | 0.00438257 |
| 3.3 | 1.66622 | 0.00431045 |
| 3.31 | 1.66618 | 0.0040816 |
| 3.32 | 1.66578 | 0.00392998 |
| 3.33 | 1.66538 | 0.00386909 |
| 3.34 | 1.66513 | 0.00408567 |
| 3.35 | 1.66496 | 0.00437012 |
| 3.36 | 1.66479 | 0.00469417 |
| 3.37 | 1.66466 | 0.00526209 |
| 3.38 | 1.66469 | 0.00575919 |
| 3.39 | 1.66473 | 0.00634003 |
| 3.4 | 1.66476 | 0.00688821 |
| 3.41 | 1.66503 | 0.00759601 |
| 3.42 | 1.66554 | 0.00782586 |
| 3.43 | 1.66689 | 0.00793598 |
| 3.44 | 1.66786 | 0.00804493 |
| 3.45 | 1.66843 | 0.00772326 |
| 3.46 | 1.66901 | 0.00739004 |
| 3.47 | 1.66968 | 0.00646776 |
| 3.48 | 1.67043 | 0.0057576 |
| 3.49 | 1.67041 | 0.00523652 |
| 3.5 | 1.6703 | 0.0045463 |
| 3.51 | 1.67019 | 0.00410377 |
| 3.52 | 1.67007 | 0.00360529 |
| 3.53 | 1.66987 | 0.00323617 |
| 3.54 | 1.66964 | 0.00287135 |
| 3.55 | 1.66941 | 0.00258696 |
| 3.56 | 1.66918 | 0.00230566 |
| 3.57 | 1.66894 | 0.00210619 |
| 3.58 | 1.66867 | 0.00191359 |
| 3.59 | 1.6684 | 0.00174804 |
| 3.6 | 1.66813 | 0.00162181 |
| 3.61 | 1.66786 | 0.00150104 |
| 3.62 | 1.66758 | 0.00138412 |
| 3.63 | 1.6673 | 0.00128337 |
| 3.64 | 1.66701 | 0.00120389 |
| 3.65 | 1.66673 | 0.0011244 |
| 3.66 | 1.6665 | 0.00107046 |
| 3.67 | 1.66628 | 0.0010196 |
| 3.68 | 1.66605 | 0.000968741 |
| 3.69 | 1.66583 | 0.000926014 |
| 3.7 | 1.66561 | 0.000889637 |
| 3.71 | 1.66541 | 0.000853259 |
| 3.72 | 1.6652 | 0.000816881 |
| 3.73 | 1.665 | 0.000781074 |
| 3.74 | 1.66479 | 0.00075833 |
| 3.75 | 1.66458 | 0.000735585 |
| 3.76 | 1.66436 | 0.000712841 |
| 3.77 | 1.66414 | 0.000690097 |
| 3.78 | 1.66393 | 0.000667352 |
| 3.79 | 1.66371 | 0.000644608 |
| 3.8 | 1.6635 | 0.000627086 |
| 3.81 | 1.66329 | 0.000613727 |
| 3.82 | 1.66308 | 0.000600368 |
| 3.83 | 1.66287 | 0.000587008 |
| 3.84 | 1.66266 | 0.000573649 |
| 3.85 | 1.66245 | 0.000560289 |
| 3.86 | 1.66224 | 0.00054693 |
| 3.87 | 1.66203 | 0.000535356 |
| 3.88 | 1.66182 | 0.000529057 |
| 3.89 | 1.66161 | 0.000522759 |
| 3.9 | 1.66141 | 0.00051646 |
| 3.91 | 1.66121 | 0.000510162 |
| 3.92 | 1.661 | 0.000503863 |
| 3.93 | 1.6608 | 0.000497565 |
| 3.94 | 1.6606 | 0.000491266 |
| 3.95 | 1.66039 | 0.000488791 |
| 3.96 | 1.66017 | 0.000488889 |
| 3.97 | 1.65995 | 0.000488987 |
| 3.98 | 1.65972 | 0.000489086 |
| 3.99 | 1.6595 | 0.000489184 |
| 4 | 1.65927 | 0.000489283 |
| 4.01 | 1.65907 | 0.000489381 |
| 4.02 | 1.65886 | 0.00048948 |
| 4.03 | 1.65865 | 0.000488789 |
| 4.04 | 1.65845 | 0.000487882 |
| 4.05 | 1.65824 | 0.000486975 |
| 4.06 | 1.658 | 0.000486068 |
| 4.07 | 1.65775 | 0.000485161 |
| 4.08 | 1.65751 | 0.000484254 |
| 4.09 | 1.65727 | 0.000483347 |
| 4.1 | 1.65702 | 0.00048244 |
| 4.11 | 1.65676 | 0.000481533 |
| 4.12 | 1.6565 | 0.000481398 |
| 4.13 | 1.65625 | 0.000483879 |
| 4.14 | 1.65599 | 0.000486359 |
| 4.15 | 1.65573 | 0.00048884 |
| 4.16 | 1.65549 | 0.00049132 |
| 4.17 | 1.65526 | 0.0004938 |
| 4.18 | 1.65503 | 0.000496281 |
| 4.19 | 1.6548 | 0.000498761 |
| 4.2 | 1.65456 | 0.000501242 |
| 4.21 | 1.65431 | 0.000504906 |
| 4.22 | 1.65401 | 0.000509897 |
| 4.23 | 1.65371 | 0.000514887 |
| 4.24 | 1.65341 | 0.000519878 |
| 4.25 | 1.65312 | 0.000524869 |
| 4.26 | 1.65282 | 0.00052986 |
| 4.27 | 1.65258 | 0.00053485 |
| 4.28 | 1.65233 | 0.000539841 |
| 4.29 | 1.65208 | 0.000544832 |
| 4.3 | 1.65183 | 0.00054991 |
| 4.31 | 1.65158 | 0.000555055 |
| 4.32 | 1.65131 | 0.0005602 |
| 4.33 | 1.65104 | 0.000565345 |
| 4.34 | 1.65076 | 0.000570491 |
| 4.35 | 1.65049 | 0.000575636 |
| 4.36 | 1.65022 | 0.000580781 |
| 4.37 | 1.64994 | 0.000585926 |
| 4.38 | 1.6496 | 0.000591071 |
| 4.39 | 1.64926 | 0.000606433 |
| 4.4 | 1.64893 | 0.00062672 |
| 4.41 | 1.64859 | 0.000647006 |
| 4.42 | 1.64825 | 0.000667292 |
| 4.43 | 1.64792 | 0.000687579 |
| 4.44 | 1.64759 | 0.000696996 |
| 4.45 | 1.64726 | 0.000705154 |
| 4.46 | 1.64696 | 0.000713312 |
| 4.47 | 1.64666 | 0.00072147 |
| 4.48 | 1.64636 | 0.000729627 |
| 4.49 | 1.646 | 0.000737785 |
| 4.5 | 1.64561 | 0.000745943 |
| 4.51 | 1.64521 | 0.0007541 |
| 4.52 | 1.64466 | 0.000763083 |
| 4.53 | 1.64398 | 0.000781265 |
| 4.54 | 1.64345 | 0.000799448 |
| 4.55 | 1.64305 | 0.00081763 |
| 4.56 | 1.64265 | 0.000835812 |
| 4.57 | 1.64225 | 0.000853995 |
| 4.58 | 1.64177 | 0.000872177 |
| 4.59 | 1.64124 | 0.00089036 |
| 4.6 | 1.64071 | 0.000908542 |
| 4.61 | 1.64026 | 0.000924259 |
| 4.62 | 1.63981 | 0.000939314 |
| 4.63 | 1.63937 | 0.00095437 |
| 4.64 | 1.63889 | 0.000969425 |
| 4.65 | 1.63834 | 0.00098448 |
| 4.66 | 1.63779 | 0.000999535 |
| 4.67 | 1.63729 | 0.00101459 |
| 4.68 | 1.63682 | 0.00102965 |
| 4.69 | 1.63636 | 0.00104817 |
| 4.7 | 1.63588 | 0.00107527 |
| 4.71 | 1.63529 | 0.00110237 |
| 4.72 | 1.6347 | 0.00112947 |
| 4.73 | 1.63411 | 0.00115657 |
| 4.74 | 1.63353 | 0.00118367 |
| 4.75 | 1.63296 | 0.00121194 |
| 4.76 | 1.63239 | 0.00124052 |
| 4.77 | 1.63184 | 0.00126909 |
| 4.78 | 1.63141 | 0.00129767 |
| 4.79 | 1.63097 | 0.00132625 |
| 4.8 | 1.63054 | 0.00135482 |
| 4.81 | 1.6301 | 0.00138364 |
| 4.82 | 1.6296 | 0.00141461 |
| 4.83 | 1.62879 | 0.00144559 |
| 4.84 | 1.62799 | 0.00147656 |
| 4.85 | 1.62701 | 0.00150753 |
| 4.86 | 1.62577 | 0.00153851 |
| 4.87 | 1.62482 | 0.00156948 |
| 4.88 | 1.62424 | 0.00160765 |
| 4.89 | 1.62371 | 0.00165084 |
| 4.9 | 1.62315 | 0.00169403 |
| 4.91 | 1.62246 | 0.00173723 |
| 4.92 | 1.62168 | 0.00179064 |
| 4.93 | 1.62061 | 0.00184955 |
| 4.94 | 1.61937 | 0.00190847 |
| 4.95 | 1.61831 | 0.00196479 |
| 4.96 | 1.61762 | 0.00201822 |
| 4.97 | 1.61693 | 0.00207165 |
Optical transmission calculator
Free-standing sample in vacuum, normal incidence- Transmittance T
- —
- Reflectance R
- —
Fresnel reflection calculator
- Rp
- —
- Rs
- —
- R = (Rp+Rs)/2
- —
- Phase φp
- —
- Phase φs
- —
- Brewster angle θB
- —
- Critical angle θC
- —
Fourier transform infrared (FTIR) spectroscopy is used to measure the bidirectional reflectivity of polyimide films on gold substrates in the infrared. The optical constants of cured polyimide are determined in the infrared region using a Lorentz model to characterize the absorption bands.