Optical constants
Refractive index of C8H18 (Octane)
Kerl and Varchmin 1995: n-Octane; 333 K; n 0.326–0.644 µm
- Data
- formula 5
- Range
- 0.326–0.644 µm
- Temperature
- 333 K
- Licence
- CC0-1.0
Plot
Click the plot to set the calculator wavelength.
At one wavelength
- Refractive index n
- 1.37915
- Extinction coefficient k
- 0
- Permittivity ε1
- 1.90206
- Permittivity ε2
- 0
- Absorption coefficient α
- 0 cm⁻¹
- Penetration depth δ = λ/(2πk)
- — nm
- Abbe number Vd
- —
- Chromatic dispersion dn/dλ
- -0.0323989 µm⁻¹
- Group index ng
- 1.39819
- Group velocity dispersion
- 67.0287 fs²/mm
- Dispersion parameter D
- -365.677 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
# C8H18 (Octane): Kerl and Varchmin 1995: n-Octane; 333 K; n 0.326–0.644 µm
c8h18 = ls.fetch_refractiveindex("organic", "octane", "Kerl-333K", ref="c5c2f188e848453def5970e347399d653df2ffc2")
print(c8h18.range_nm) # (326, 644) nm
eps = c8h18.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_27d5824cfce2/lightsmith"
c8h18 = ls.Tabulated.model_validate(json.load(urllib.request.urlopen(url)))
print(c8h18.source) # citation and provenance travel with the data
Any dataset here, as the library's Tabulated material (octane/kerl-varchmin-1995-333k).
# ... load c8h18 as above, then:
sim = ls.Simulation(
particles=[ls.Particle(shape=ls.Sphere(radius_nm=50), material=c8h18)],
medium_index=1.0,
wavelengths=ls.WavelengthRange(start_nm=400, stop_nm=644, 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.
Dispersion formula
Cauchy (formula 5), λ in µmValid from 0.326 to 0.644 µm.
Coefficients as stored
| Ci | Value |
|---|---|
| C1 | 1.37328618 |
| C2 | -0.00429198 |
| C3 | -1.0 |
| C4 | 0.00454757 |
| C5 | -2.0 |
Comments and conditions
Conditions
- temperature
- 333 K
References
- doi:10.1016/0022-2860(95)08758-n Refractive index dispersion (RID) of some liquids in the UV/VIS between 20°C and 60°C, Journal of Molecular Structure (1995)
Cite
K. Kerl and H. Varchmin. Refractive index dispersion (RID) of some liquids in the UV/VIS between 20°C and 60°C. Journal of Molecular Structure, 349, 257-260 (1995), doi:10.1016/0022-2860(95)08758-n; 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 |
|---|---|
| 0.326 | 1.402911 |
| 0.326557 | 1.402787 |
| 0.327114 | 1.402665 |
| 0.327673 | 1.402542 |
| 0.328233 | 1.40242 |
| 0.328793 | 1.402299 |
| 0.329355 | 1.402178 |
| 0.329917 | 1.402057 |
| 0.33048 | 1.401937 |
| 0.331045 | 1.401817 |
| 0.33161 | 1.401698 |
| 0.332176 | 1.401579 |
| 0.332744 | 1.401461 |
| 0.333312 | 1.401343 |
| 0.333881 | 1.401225 |
| 0.334451 | 1.401108 |
| 0.335022 | 1.400992 |
| 0.335595 | 1.400875 |
| 0.336168 | 1.40076 |
| 0.336742 | 1.400644 |
| 0.337317 | 1.400529 |
| 0.337893 | 1.400415 |
| 0.33847 | 1.400301 |
| 0.339048 | 1.400187 |
| 0.339627 | 1.400074 |
| 0.340207 | 1.399961 |
| 0.340788 | 1.399849 |
| 0.34137 | 1.399737 |
| 0.341953 | 1.399626 |
| 0.342537 | 1.399515 |
| 0.343122 | 1.399404 |
| 0.343708 | 1.399294 |
| 0.344295 | 1.399184 |
| 0.344883 | 1.399074 |
| 0.345472 | 1.398965 |
| 0.346062 | 1.398857 |
| 0.346653 | 1.398748 |
| 0.347245 | 1.398641 |
| 0.347838 | 1.398533 |
| 0.348432 | 1.398426 |
| 0.349027 | 1.39832 |
| 0.349623 | 1.398213 |
| 0.35022 | 1.398108 |
| 0.350818 | 1.398002 |
| 0.351417 | 1.397897 |
| 0.352017 | 1.397792 |
| 0.352618 | 1.397688 |
| 0.35322 | 1.397584 |
| 0.353824 | 1.397481 |
| 0.354428 | 1.397378 |
| 0.355033 | 1.397275 |
| 0.355639 | 1.397173 |
| 0.356247 | 1.397071 |
| 0.356855 | 1.396969 |
| 0.357464 | 1.396868 |
| 0.358075 | 1.396768 |
| 0.358686 | 1.396667 |
| 0.359299 | 1.396567 |
| 0.359913 | 1.396467 |
| 0.360527 | 1.396368 |
| 0.361143 | 1.396269 |
| 0.36176 | 1.396171 |
| 0.362377 | 1.396073 |
| 0.362996 | 1.395975 |
| 0.363616 | 1.395877 |
| 0.364237 | 1.39578 |
| 0.364859 | 1.395684 |
| 0.365482 | 1.395587 |
| 0.366106 | 1.395491 |
| 0.366731 | 1.395396 |
| 0.367358 | 1.395301 |
| 0.367985 | 1.395206 |
| 0.368614 | 1.395111 |
| 0.369243 | 1.395017 |
| 0.369874 | 1.394923 |
| 0.370505 | 1.39483 |
| 0.371138 | 1.394737 |
| 0.371772 | 1.394644 |
| 0.372407 | 1.394551 |
| 0.373043 | 1.394459 |
| 0.37368 | 1.394368 |
| 0.374318 | 1.394276 |
| 0.374957 | 1.394185 |
| 0.375597 | 1.394095 |
| 0.376239 | 1.394004 |
| 0.376881 | 1.393914 |
| 0.377525 | 1.393825 |
| 0.37817 | 1.393735 |
| 0.378815 | 1.393646 |
| 0.379462 | 1.393558 |
| 0.38011 | 1.393469 |
| 0.380759 | 1.393381 |
| 0.38141 | 1.393294 |
| 0.382061 | 1.393206 |
| 0.382714 | 1.393119 |
| 0.383367 | 1.393033 |
| 0.384022 | 1.392946 |
| 0.384678 | 1.39286 |
| 0.385334 | 1.392775 |
| 0.385993 | 1.392689 |
| 0.386652 | 1.392604 |
| 0.387312 | 1.39252 |
| 0.387973 | 1.392435 |
| 0.388636 | 1.392351 |
| 0.3893 | 1.392268 |
| 0.389964 | 1.392184 |
| 0.39063 | 1.392101 |
| 0.391298 | 1.392018 |
| 0.391966 | 1.391936 |
| 0.392635 | 1.391854 |
| 0.393306 | 1.391772 |
| 0.393977 | 1.39169 |
| 0.39465 | 1.391609 |
| 0.395324 | 1.391528 |
| 0.395999 | 1.391447 |
| 0.396675 | 1.391367 |
| 0.397353 | 1.391287 |
| 0.398031 | 1.391207 |
| 0.398711 | 1.391128 |
| 0.399392 | 1.391049 |
| 0.400074 | 1.39097 |
| 0.400757 | 1.390892 |
| 0.401442 | 1.390813 |
| 0.402127 | 1.390735 |
| 0.402814 | 1.390658 |
| 0.403502 | 1.39058 |
| 0.404191 | 1.390503 |
| 0.404881 | 1.390427 |
| 0.405573 | 1.39035 |
| 0.406265 | 1.390274 |
| 0.406959 | 1.390198 |
| 0.407654 | 1.390123 |
| 0.40835 | 1.390047 |
| 0.409047 | 1.389972 |
| 0.409746 | 1.389898 |
| 0.410446 | 1.389823 |
| 0.411147 | 1.389749 |
| 0.411849 | 1.389675 |
| 0.412552 | 1.389602 |
| 0.413257 | 1.389529 |
| 0.413962 | 1.389455 |
| 0.414669 | 1.389383 |
| 0.415377 | 1.38931 |
| 0.416087 | 1.389238 |
| 0.416797 | 1.389166 |
| 0.417509 | 1.389095 |
| 0.418222 | 1.389023 |
| 0.418936 | 1.388952 |
| 0.419652 | 1.388881 |
| 0.420368 | 1.388811 |
| 0.421086 | 1.388741 |
| 0.421805 | 1.388671 |
| 0.422526 | 1.388601 |
| 0.423247 | 1.388531 |
| 0.42397 | 1.388462 |
| 0.424694 | 1.388393 |
| 0.425419 | 1.388325 |
| 0.426146 | 1.388256 |
| 0.426874 | 1.388188 |
| 0.427603 | 1.38812 |
| 0.428333 | 1.388053 |
| 0.429064 | 1.387985 |
| 0.429797 | 1.387918 |
| 0.430531 | 1.387851 |
| 0.431266 | 1.387785 |
| 0.432003 | 1.387718 |
| 0.43274 | 1.387652 |
| 0.433479 | 1.387586 |
| 0.43422 | 1.387521 |
| 0.434961 | 1.387456 |
| 0.435704 | 1.387391 |
| 0.436448 | 1.387326 |
| 0.437193 | 1.387261 |
| 0.43794 | 1.387197 |
| 0.438688 | 1.387133 |
| 0.439437 | 1.387069 |
| 0.440187 | 1.387005 |
| 0.440939 | 1.386942 |
| 0.441692 | 1.386879 |
| 0.442446 | 1.386816 |
| 0.443202 | 1.386753 |
| 0.443959 | 1.386691 |
| 0.444717 | 1.386629 |
| 0.445477 | 1.386567 |
| 0.446237 | 1.386505 |
| 0.446999 | 1.386444 |
| 0.447763 | 1.386383 |
| 0.448527 | 1.386322 |
| 0.449293 | 1.386261 |
| 0.450061 | 1.386201 |
| 0.450829 | 1.386141 |
| 0.451599 | 1.386081 |
| 0.45237 | 1.386021 |
| 0.453143 | 1.385961 |
| 0.453917 | 1.385902 |
| 0.454692 | 1.385843 |
| 0.455468 | 1.385784 |
| 0.456246 | 1.385725 |
| 0.457025 | 1.385667 |
| 0.457806 | 1.385609 |
| 0.458588 | 1.385551 |
| 0.459371 | 1.385493 |
| 0.460155 | 1.385436 |
| 0.460941 | 1.385379 |
| 0.461728 | 1.385321 |
| 0.462517 | 1.385265 |
| 0.463306 | 1.385208 |
| 0.464098 | 1.385152 |
| 0.46489 | 1.385096 |
| 0.465684 | 1.38504 |
| 0.466479 | 1.384984 |
| 0.467276 | 1.384928 |
| 0.468074 | 1.384873 |
| 0.468873 | 1.384818 |
| 0.469674 | 1.384763 |
| 0.470476 | 1.384708 |
| 0.47128 | 1.384654 |
| 0.472084 | 1.3846 |
| 0.472891 | 1.384546 |
| 0.473698 | 1.384492 |
| 0.474507 | 1.384438 |
| 0.475317 | 1.384385 |
| 0.476129 | 1.384332 |
| 0.476942 | 1.384279 |
| 0.477757 | 1.384226 |
| 0.478573 | 1.384174 |
| 0.47939 | 1.384121 |
| 0.480209 | 1.384069 |
| 0.481029 | 1.384017 |
| 0.48185 | 1.383965 |
| 0.482673 | 1.383914 |
| 0.483497 | 1.383862 |
| 0.484323 | 1.383811 |
| 0.48515 | 1.38376 |
| 0.485978 | 1.38371 |
| 0.486808 | 1.383659 |
| 0.48764 | 1.383609 |
| 0.488472 | 1.383559 |
| 0.489307 | 1.383509 |
| 0.490142 | 1.383459 |
| 0.490979 | 1.383409 |
| 0.491818 | 1.38336 |
| 0.492658 | 1.383311 |
| 0.493499 | 1.383262 |
| 0.494342 | 1.383213 |
| 0.495186 | 1.383164 |
| 0.496032 | 1.383116 |
| 0.496879 | 1.383068 |
| 0.497727 | 1.38302 |
| 0.498577 | 1.382972 |
| 0.499429 | 1.382924 |
| 0.500281 | 1.382877 |
| 0.501136 | 1.38283 |
| 0.501992 | 1.382783 |
| 0.502849 | 1.382736 |
| 0.503708 | 1.382689 |
| 0.504568 | 1.382642 |
| 0.505429 | 1.382596 |
| 0.506293 | 1.38255 |
| 0.507157 | 1.382504 |
| 0.508023 | 1.382458 |
| 0.508891 | 1.382412 |
| 0.50976 | 1.382367 |
| 0.51063 | 1.382322 |
| 0.511502 | 1.382277 |
| 0.512376 | 1.382232 |
| 0.513251 | 1.382187 |
| 0.514127 | 1.382142 |
| 0.515005 | 1.382098 |
| 0.515885 | 1.382054 |
| 0.516766 | 1.38201 |
| 0.517648 | 1.381966 |
| 0.518532 | 1.381922 |
| 0.519418 | 1.381879 |
| 0.520305 | 1.381835 |
| 0.521193 | 1.381792 |
| 0.522084 | 1.381749 |
| 0.522975 | 1.381706 |
| 0.523868 | 1.381664 |
| 0.524763 | 1.381621 |
| 0.525659 | 1.381579 |
| 0.526557 | 1.381537 |
| 0.527456 | 1.381495 |
| 0.528357 | 1.381453 |
| 0.529259 | 1.381411 |
| 0.530163 | 1.38137 |
| 0.531068 | 1.381329 |
| 0.531975 | 1.381287 |
| 0.532884 | 1.381246 |
| 0.533794 | 1.381206 |
| 0.534705 | 1.381165 |
| 0.535618 | 1.381124 |
| 0.536533 | 1.381084 |
| 0.537449 | 1.381044 |
| 0.538367 | 1.381004 |
| 0.539286 | 1.380964 |
| 0.540207 | 1.380924 |
| 0.54113 | 1.380885 |
| 0.542054 | 1.380845 |
| 0.54298 | 1.380806 |
| 0.543907 | 1.380767 |
| 0.544836 | 1.380728 |
| 0.545766 | 1.380689 |
| 0.546698 | 1.380651 |
| 0.547632 | 1.380612 |
| 0.548567 | 1.380574 |
| 0.549504 | 1.380536 |
| 0.550442 | 1.380498 |
| 0.551382 | 1.38046 |
| 0.552324 | 1.380422 |
| 0.553267 | 1.380385 |
| 0.554212 | 1.380348 |
| 0.555158 | 1.38031 |
| 0.556106 | 1.380273 |
| 0.557056 | 1.380236 |
| 0.558007 | 1.380199 |
| 0.55896 | 1.380163 |
| 0.559915 | 1.380126 |
| 0.560871 | 1.38009 |
| 0.561829 | 1.380054 |
| 0.562788 | 1.380018 |
| 0.563749 | 1.379982 |
| 0.564712 | 1.379946 |
| 0.565676 | 1.37991 |
| 0.566642 | 1.379875 |
| 0.56761 | 1.37984 |
| 0.568579 | 1.379804 |
| 0.56955 | 1.379769 |
| 0.570523 | 1.379734 |
| 0.571497 | 1.3797 |
| 0.572473 | 1.379665 |
| 0.573451 | 1.379631 |
| 0.57443 | 1.379596 |
| 0.575411 | 1.379562 |
| 0.576394 | 1.379528 |
| 0.577378 | 1.379494 |
| 0.578364 | 1.37946 |
| 0.579352 | 1.379427 |
| 0.580341 | 1.379393 |
| 0.581332 | 1.37936 |
| 0.582325 | 1.379326 |
| 0.58332 | 1.379293 |
| 0.584316 | 1.37926 |
| 0.585314 | 1.379227 |
| 0.586313 | 1.379195 |
| 0.587314 | 1.379162 |
| 0.588317 | 1.37913 |
| 0.589322 | 1.379097 |
| 0.590328 | 1.379065 |
| 0.591337 | 1.379033 |
| 0.592346 | 1.379001 |
| 0.593358 | 1.378969 |
| 0.594371 | 1.378938 |
| 0.595386 | 1.378906 |
| 0.596403 | 1.378875 |
| 0.597421 | 1.378843 |
| 0.598442 | 1.378812 |
| 0.599464 | 1.378781 |
| 0.600487 | 1.37875 |
| 0.601513 | 1.37872 |
| 0.60254 | 1.378689 |
| 0.603569 | 1.378658 |
| 0.6046 | 1.378628 |
| 0.605632 | 1.378598 |
| 0.606667 | 1.378568 |
| 0.607703 | 1.378537 |
| 0.60874 | 1.378508 |
| 0.60978 | 1.378478 |
| 0.610821 | 1.378448 |
| 0.611864 | 1.378419 |
| 0.612909 | 1.378389 |
| 0.613956 | 1.37836 |
| 0.615004 | 1.378331 |
| 0.616055 | 1.378302 |
| 0.617107 | 1.378273 |
| 0.618161 | 1.378244 |
| 0.619216 | 1.378215 |
| 0.620274 | 1.378187 |
| 0.621333 | 1.378158 |
| 0.622394 | 1.37813 |
| 0.623457 | 1.378101 |
| 0.624522 | 1.378073 |
| 0.625588 | 1.378045 |
| 0.626656 | 1.378017 |
| 0.627727 | 1.37799 |
| 0.628799 | 1.377962 |
| 0.629872 | 1.377934 |
| 0.630948 | 1.377907 |
| 0.632026 | 1.37788 |
| 0.633105 | 1.377853 |
| 0.634186 | 1.377825 |
| 0.635269 | 1.377798 |
| 0.636354 | 1.377772 |
| 0.637441 | 1.377745 |
| 0.638529 | 1.377718 |
| 0.63962 | 1.377692 |
| 0.640712 | 1.377665 |
| 0.641806 | 1.377639 |
| 0.642902 | 1.377613 |
| 0.644 | 1.377587 |
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
- —
n-Octane; 333 K (60 °C). See the original publication for the expression for n(λ,T).