Optical constants
Refractive index of C6F14 (Perfluorohexane)
Chang et al. 2024: n 0.4–2.0 µm
- Data
- formula 1
- Range
- 0.4–2 µm
- Temperature
- 295 K
- Licence
- CC0-1.0
Plot
Click the plot to set the calculator wavelength.
At one wavelength
- Refractive index n
- 1.25161
- Extinction coefficient k
- 0
- Permittivity ε1
- 1.56652
- Permittivity ε2
- 0
- Absorption coefficient α
- 0 cm⁻¹
- Penetration depth δ = λ/(2πk)
- — nm
- Abbe number Vd
- 69.623
- Chromatic dispersion dn/dλ
- -0.0185475 µm⁻¹
- Group index ng
- 1.26251
- Group velocity dispersion
- 35.0145 fs²/mm
- Dispersion parameter D
- -191.023 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
# C6F14 (Perfluorohexane): Chang et al. 2024: n 0.4–2.0 µm
c6f14 = ls.fetch_refractiveindex("organic", "perfluorohexane", "Chang", ref="c5c2f188e848453def5970e347399d653df2ffc2")
print(c6f14.range_nm) # (400, 2000) nm
eps = c6f14.eps([633]) # 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_8e003a06fae7/lightsmith"
c6f14 = ls.Tabulated.model_validate(json.load(urllib.request.urlopen(url)))
print(c6f14.source) # citation and provenance travel with the data
Any dataset here, as the library's Tabulated material (perfluorohexane/chang-2024).
# ... load c6f14 as above, then:
sim = ls.Simulation(
particles=[ls.Particle(shape=ls.Sphere(radius_nm=50), material=c6f14)],
medium_index=1.0,
wavelengths=ls.WavelengthRange(start_nm=400, stop_nm=1000, 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"]).
import json, urllib.request
import lightsmith as ls
url = "https://materials.lightsmith.dev/v1/datasets/ds_8e003a06fae7/lightsmith?model=drude_lorentz"
c6f14_dl = ls.DrudeLorentz.model_validate(json.load(urllib.request.urlopen(url)))
A dispersive Drude–Lorentz model for time-domain solvers.
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.
Dispersion formula
Sellmeier (formula 1), λ in µmValid from 0.4 to 2.0 µm.
Coefficients as stored
| Ci | Value |
|---|---|
| C1 | 0.0 |
| C2 | 0.5532 |
| C3 | 0.0901 |
Comments and conditions
Conditions
- temperature
- 295 K
References
- doi:10.1364/ome.519907 Refractive index measurements of liquids from 0.5 to 2 µm using Rayleigh interferometry, Optical Materials Express (2024)
Cite
Hao-Jung Chang et al.. Refractive index measurements of liquids from 0.5 to 2 µm using Rayleigh interferometry. Optical Materials Express, 14, 1253 (2024), doi:10.1364/ome.519907; Data from the refractiveindex.info database (M. N. Polyanskiy, Sci. Data 11, 94 (2024), doi:10.1038/s41597-023-02898-2)
Data
Computed on 400 wavelengths, the same grid as the API and the library| λ (µm) | n |
|---|---|
| 0.4 | 1.258081 |
| 0.401617 | 1.257982 |
| 0.40324 | 1.257883 |
| 0.40487 | 1.257786 |
| 0.406506 | 1.257689 |
| 0.408149 | 1.257593 |
| 0.409799 | 1.257498 |
| 0.411455 | 1.257403 |
| 0.413118 | 1.25731 |
| 0.414788 | 1.257217 |
| 0.416465 | 1.257125 |
| 0.418148 | 1.257034 |
| 0.419838 | 1.256944 |
| 0.421535 | 1.256855 |
| 0.423239 | 1.256766 |
| 0.424949 | 1.256678 |
| 0.426667 | 1.256591 |
| 0.428391 | 1.256504 |
| 0.430123 | 1.256419 |
| 0.431861 | 1.256334 |
| 0.433607 | 1.25625 |
| 0.435359 | 1.256166 |
| 0.437119 | 1.256084 |
| 0.438886 | 1.256002 |
| 0.44066 | 1.255921 |
| 0.442441 | 1.25584 |
| 0.444229 | 1.25576 |
| 0.446024 | 1.255681 |
| 0.447827 | 1.255602 |
| 0.449637 | 1.255525 |
| 0.451455 | 1.255448 |
| 0.453279 | 1.255371 |
| 0.455111 | 1.255295 |
| 0.456951 | 1.25522 |
| 0.458798 | 1.255146 |
| 0.460652 | 1.255072 |
| 0.462514 | 1.254999 |
| 0.464383 | 1.254926 |
| 0.46626 | 1.254854 |
| 0.468145 | 1.254783 |
| 0.470037 | 1.254712 |
| 0.471937 | 1.254642 |
| 0.473844 | 1.254572 |
| 0.47576 | 1.254503 |
| 0.477683 | 1.254435 |
| 0.479613 | 1.254367 |
| 0.481552 | 1.2543 |
| 0.483498 | 1.254234 |
| 0.485452 | 1.254168 |
| 0.487414 | 1.254102 |
| 0.489385 | 1.254037 |
| 0.491363 | 1.253973 |
| 0.493349 | 1.253909 |
| 0.495343 | 1.253846 |
| 0.497345 | 1.253783 |
| 0.499355 | 1.253721 |
| 0.501373 | 1.253659 |
| 0.5034 | 1.253598 |
| 0.505434 | 1.253538 |
| 0.507477 | 1.253477 |
| 0.509528 | 1.253418 |
| 0.511588 | 1.253359 |
| 0.513655 | 1.2533 |
| 0.515732 | 1.253242 |
| 0.517816 | 1.253185 |
| 0.519909 | 1.253127 |
| 0.52201 | 1.253071 |
| 0.52412 | 1.253015 |
| 0.526239 | 1.252959 |
| 0.528366 | 1.252904 |
| 0.530501 | 1.252849 |
| 0.532645 | 1.252795 |
| 0.534798 | 1.252741 |
| 0.53696 | 1.252688 |
| 0.53913 | 1.252635 |
| 0.541309 | 1.252583 |
| 0.543497 | 1.252531 |
| 0.545694 | 1.252479 |
| 0.547899 | 1.252428 |
| 0.550114 | 1.252377 |
| 0.552337 | 1.252327 |
| 0.55457 | 1.252277 |
| 0.556811 | 1.252228 |
| 0.559062 | 1.252179 |
| 0.561321 | 1.25213 |
| 0.56359 | 1.252082 |
| 0.565868 | 1.252034 |
| 0.568155 | 1.251987 |
| 0.570452 | 1.25194 |
| 0.572757 | 1.251893 |
| 0.575072 | 1.251847 |
| 0.577397 | 1.251801 |
| 0.57973 | 1.251756 |
| 0.582073 | 1.251711 |
| 0.584426 | 1.251666 |
| 0.586788 | 1.251622 |
| 0.58916 | 1.251578 |
| 0.591541 | 1.251535 |
| 0.593932 | 1.251491 |
| 0.596333 | 1.251449 |
| 0.598743 | 1.251406 |
| 0.601163 | 1.251364 |
| 0.603593 | 1.251322 |
| 0.606032 | 1.251281 |
| 0.608482 | 1.25124 |
| 0.610941 | 1.251199 |
| 0.613411 | 1.251159 |
| 0.61589 | 1.251119 |
| 0.618379 | 1.251079 |
| 0.620879 | 1.25104 |
| 0.623388 | 1.251001 |
| 0.625908 | 1.250962 |
| 0.628438 | 1.250924 |
| 0.630978 | 1.250886 |
| 0.633528 | 1.250848 |
| 0.636088 | 1.25081 |
| 0.638659 | 1.250773 |
| 0.641241 | 1.250736 |
| 0.643833 | 1.2507 |
| 0.646435 | 1.250664 |
| 0.649048 | 1.250628 |
| 0.651671 | 1.250592 |
| 0.654305 | 1.250557 |
| 0.656949 | 1.250522 |
| 0.659605 | 1.250487 |
| 0.662271 | 1.250453 |
| 0.664948 | 1.250419 |
| 0.667635 | 1.250385 |
| 0.670334 | 1.250351 |
| 0.673043 | 1.250318 |
| 0.675763 | 1.250285 |
| 0.678495 | 1.250252 |
| 0.681237 | 1.25022 |
| 0.68399 | 1.250187 |
| 0.686755 | 1.250155 |
| 0.689531 | 1.250124 |
| 0.692318 | 1.250092 |
| 0.695116 | 1.250061 |
| 0.697925 | 1.25003 |
| 0.700746 | 1.25 |
| 0.703579 | 1.249969 |
| 0.706422 | 1.249939 |
| 0.709278 | 1.249909 |
| 0.712144 | 1.24988 |
| 0.715023 | 1.24985 |
| 0.717913 | 1.249821 |
| 0.720814 | 1.249792 |
| 0.723728 | 1.249764 |
| 0.726653 | 1.249735 |
| 0.72959 | 1.249707 |
| 0.732539 | 1.249679 |
| 0.7355 | 1.249651 |
| 0.738472 | 1.249624 |
| 0.741457 | 1.249596 |
| 0.744454 | 1.249569 |
| 0.747463 | 1.249543 |
| 0.750484 | 1.249516 |
| 0.753517 | 1.24949 |
| 0.756563 | 1.249463 |
| 0.759621 | 1.249437 |
| 0.762691 | 1.249412 |
| 0.765774 | 1.249386 |
| 0.768869 | 1.249361 |
| 0.771977 | 1.249336 |
| 0.775097 | 1.249311 |
| 0.77823 | 1.249286 |
| 0.781375 | 1.249262 |
| 0.784533 | 1.249237 |
| 0.787704 | 1.249213 |
| 0.790888 | 1.249189 |
| 0.794085 | 1.249166 |
| 0.797294 | 1.249142 |
| 0.800517 | 1.249119 |
| 0.803752 | 1.249096 |
| 0.807001 | 1.249073 |
| 0.810263 | 1.24905 |
| 0.813538 | 1.249027 |
| 0.816826 | 1.249005 |
| 0.820127 | 1.248983 |
| 0.823442 | 1.248961 |
| 0.82677 | 1.248939 |
| 0.830112 | 1.248917 |
| 0.833467 | 1.248896 |
| 0.836836 | 1.248875 |
| 0.840218 | 1.248854 |
| 0.843614 | 1.248833 |
| 0.847024 | 1.248812 |
| 0.850447 | 1.248791 |
| 0.853885 | 1.248771 |
| 0.857336 | 1.248751 |
| 0.860801 | 1.248731 |
| 0.86428 | 1.248711 |
| 0.867774 | 1.248691 |
| 0.871281 | 1.248671 |
| 0.874803 | 1.248652 |
| 0.878338 | 1.248632 |
| 0.881888 | 1.248613 |
| 0.885453 | 1.248594 |
| 0.889032 | 1.248576 |
| 0.892625 | 1.248557 |
| 0.896233 | 1.248538 |
| 0.899855 | 1.24852 |
| 0.903492 | 1.248502 |
| 0.907144 | 1.248484 |
| 0.910811 | 1.248466 |
| 0.914492 | 1.248448 |
| 0.918188 | 1.24843 |
| 0.921899 | 1.248413 |
| 0.925626 | 1.248396 |
| 0.929367 | 1.248378 |
| 0.933123 | 1.248361 |
| 0.936895 | 1.248345 |
| 0.940681 | 1.248328 |
| 0.944483 | 1.248311 |
| 0.948301 | 1.248295 |
| 0.952134 | 1.248278 |
| 0.955982 | 1.248262 |
| 0.959846 | 1.248246 |
| 0.963726 | 1.24823 |
| 0.967621 | 1.248214 |
| 0.971532 | 1.248198 |
| 0.975458 | 1.248183 |
| 0.979401 | 1.248167 |
| 0.98336 | 1.248152 |
| 0.987334 | 1.248137 |
| 0.991325 | 1.248122 |
| 0.995332 | 1.248107 |
| 0.999355 | 1.248092 |
| 1.00339 | 1.248077 |
| 1.00745 | 1.248063 |
| 1.01152 | 1.248048 |
| 1.01561 | 1.248034 |
| 1.01971 | 1.24802 |
| 1.02384 | 1.248005 |
| 1.02797 | 1.247991 |
| 1.03213 | 1.247978 |
| 1.0363 | 1.247964 |
| 1.04049 | 1.24795 |
| 1.04469 | 1.247937 |
| 1.04892 | 1.247923 |
| 1.05316 | 1.24791 |
| 1.05741 | 1.247897 |
| 1.06169 | 1.247883 |
| 1.06598 | 1.24787 |
| 1.07029 | 1.247858 |
| 1.07461 | 1.247845 |
| 1.07896 | 1.247832 |
| 1.08332 | 1.247819 |
| 1.0877 | 1.247807 |
| 1.09209 | 1.247795 |
| 1.09651 | 1.247782 |
| 1.10094 | 1.24777 |
| 1.10539 | 1.247758 |
| 1.10986 | 1.247746 |
| 1.11434 | 1.247734 |
| 1.11885 | 1.247722 |
| 1.12337 | 1.247711 |
| 1.12791 | 1.247699 |
| 1.13247 | 1.247687 |
| 1.13704 | 1.247676 |
| 1.14164 | 1.247665 |
| 1.14625 | 1.247653 |
| 1.15089 | 1.247642 |
| 1.15554 | 1.247631 |
| 1.16021 | 1.24762 |
| 1.1649 | 1.247609 |
| 1.16961 | 1.247599 |
| 1.17433 | 1.247588 |
| 1.17908 | 1.247577 |
| 1.18385 | 1.247567 |
| 1.18863 | 1.247556 |
| 1.19344 | 1.247546 |
| 1.19826 | 1.247536 |
| 1.2031 | 1.247526 |
| 1.20797 | 1.247515 |
| 1.21285 | 1.247505 |
| 1.21775 | 1.247496 |
| 1.22267 | 1.247486 |
| 1.22761 | 1.247476 |
| 1.23258 | 1.247466 |
| 1.23756 | 1.247457 |
| 1.24256 | 1.247447 |
| 1.24758 | 1.247438 |
| 1.25262 | 1.247428 |
| 1.25769 | 1.247419 |
| 1.26277 | 1.24741 |
| 1.26787 | 1.2474 |
| 1.273 | 1.247391 |
| 1.27814 | 1.247382 |
| 1.28331 | 1.247373 |
| 1.2885 | 1.247365 |
| 1.2937 | 1.247356 |
| 1.29893 | 1.247347 |
| 1.30418 | 1.247338 |
| 1.30945 | 1.24733 |
| 1.31475 | 1.247321 |
| 1.32006 | 1.247313 |
| 1.3254 | 1.247304 |
| 1.33075 | 1.247296 |
| 1.33613 | 1.247288 |
| 1.34153 | 1.24728 |
| 1.34696 | 1.247272 |
| 1.3524 | 1.247264 |
| 1.35787 | 1.247256 |
| 1.36335 | 1.247248 |
| 1.36886 | 1.24724 |
| 1.3744 | 1.247232 |
| 1.37995 | 1.247224 |
| 1.38553 | 1.247217 |
| 1.39113 | 1.247209 |
| 1.39675 | 1.247201 |
| 1.4024 | 1.247194 |
| 1.40807 | 1.247187 |
| 1.41376 | 1.247179 |
| 1.41947 | 1.247172 |
| 1.42521 | 1.247165 |
| 1.43097 | 1.247158 |
| 1.43675 | 1.24715 |
| 1.44256 | 1.247143 |
| 1.44839 | 1.247136 |
| 1.45424 | 1.247129 |
| 1.46012 | 1.247122 |
| 1.46602 | 1.247116 |
| 1.47195 | 1.247109 |
| 1.4779 | 1.247102 |
| 1.48387 | 1.247095 |
| 1.48987 | 1.247089 |
| 1.49589 | 1.247082 |
| 1.50194 | 1.247076 |
| 1.50801 | 1.247069 |
| 1.5141 | 1.247063 |
| 1.52022 | 1.247057 |
| 1.52637 | 1.24705 |
| 1.53254 | 1.247044 |
| 1.53873 | 1.247038 |
| 1.54495 | 1.247032 |
| 1.55119 | 1.247026 |
| 1.55746 | 1.247019 |
| 1.56376 | 1.247013 |
| 1.57008 | 1.247008 |
| 1.57643 | 1.247002 |
| 1.5828 | 1.246996 |
| 1.58919 | 1.24699 |
| 1.59562 | 1.246984 |
| 1.60207 | 1.246978 |
| 1.60854 | 1.246973 |
| 1.61504 | 1.246967 |
| 1.62157 | 1.246962 |
| 1.62813 | 1.246956 |
| 1.63471 | 1.246951 |
| 1.64131 | 1.246945 |
| 1.64795 | 1.24694 |
| 1.65461 | 1.246934 |
| 1.6613 | 1.246929 |
| 1.66801 | 1.246924 |
| 1.67475 | 1.246919 |
| 1.68152 | 1.246913 |
| 1.68832 | 1.246908 |
| 1.69514 | 1.246903 |
| 1.70199 | 1.246898 |
| 1.70887 | 1.246893 |
| 1.71578 | 1.246888 |
| 1.72271 | 1.246883 |
| 1.72968 | 1.246878 |
| 1.73667 | 1.246873 |
| 1.74369 | 1.246868 |
| 1.75074 | 1.246864 |
| 1.75781 | 1.246859 |
| 1.76492 | 1.246854 |
| 1.77205 | 1.24685 |
| 1.77921 | 1.246845 |
| 1.7864 | 1.24684 |
| 1.79362 | 1.246836 |
| 1.80087 | 1.246831 |
| 1.80815 | 1.246827 |
| 1.81546 | 1.246822 |
| 1.8228 | 1.246818 |
| 1.83017 | 1.246814 |
| 1.83756 | 1.246809 |
| 1.84499 | 1.246805 |
| 1.85245 | 1.246801 |
| 1.85993 | 1.246796 |
| 1.86745 | 1.246792 |
| 1.875 | 1.246788 |
| 1.88258 | 1.246784 |
| 1.89019 | 1.24678 |
| 1.89783 | 1.246776 |
| 1.9055 | 1.246772 |
| 1.9132 | 1.246768 |
| 1.92093 | 1.246764 |
| 1.9287 | 1.24676 |
| 1.93649 | 1.246756 |
| 1.94432 | 1.246752 |
| 1.95218 | 1.246748 |
| 1.96007 | 1.246744 |
| 1.96799 | 1.246741 |
| 1.97594 | 1.246737 |
| 1.98393 | 1.246733 |
| 1.99195 | 1.246729 |
| 2 | 1.246726 |
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
- —
21.5–22.0 °C.