Expand this Topic clickable element to expand a topic
Skip to content
Optica Publishing Group

Quasi-three-level model applied to measured spectra of nonlinear absorption and refraction in organic molecules: publisher’s note

Open Access Open Access

Abstract

This note corrects author affiliations, errors in one equation, and two equation callouts of J. Opt. Soc. Am. B 33, 780 (2016) [CrossRef]  .

© 2016 Optical Society of America

Author affiliations in the authors’ published article [1] have been corrected, as shown in the author list above. In addition, in Eq. (B1), one of the terms in the first summation was dropped from the final version. The corrected equation is presented below:

γijkl(ω=[ωp+ωq+ωr];ωp,ωq,ωr)=13[v,n,m{μgvi(μvnlμggl)(μnmkμggk)μmgj(ω¯vgωpωqωr)(ω¯ngωqωp)(ω¯mgωp)+μgvj(μvnkμggk)(μnmiμggi)μmgl(ω¯vg*+ωp)(ω¯ng*+ωq+ωp)(ω¯mgωr)+μgvl(μvniμggi)(μnmkμggk)μmgj(ω¯vg*+ωr)(ω¯ng*ωqωp)(ω¯mgωp)+μgvj(μvnkμggk)(μnmlμggl)μmgi(ω¯vg*+ωp)(ω¯ng*+ωq+ωp)(ω¯mg+ωp+ωq+ωr)}n,m{μgniμnglμgmkμmgj(ω¯ngωpωqωr)(ω¯ngωr)(ω¯mgωp)+μgniμnglμgmkμmgj(ω¯mg*+ωq)(ω¯ngωr)(ω¯mgωp)+μgnlμngiμgmjμmgk(ω¯ng*+ωr)(ω¯mg*+ωp)(ω¯mgωp)+μgnlμngiμgmjμmgk(ω¯ng*+ωr)(ω¯mg*+ωp)(ω¯ng*+ωp+ωq+ωr)}]
Also, in Appendix D, two equation callouts were incorrect in the published version. The statement beginning with “Thus, we can write Eqs. (12)–(15) in esu” should be, “Thus, we can write Eqs. (D12)–(D15) in esu.” The article [1] was corrected on 13 April 2016.

REFERENCE

1. T. R. Ensley, H. Hu, M. Reichert, M. R. Ferdinandus, D. Peceli, J. M. Hales, J. W. Perry, Z. Li, S.-H. Jang, A. K.-Y. Jen, S. R. Marder, D. J. Hagan, and E. W. Van Stryland, “Quasi-three-level model applied to measured spectra of nonlinear absorption and refraction in organic molecules,” J. Opt. Soc. Am. B 33, 780–796 (2016). [CrossRef]  

Cited By

Optica participates in Crossref's Cited-By Linking service. Citing articles from Optica Publishing Group journals and other participating publishers are listed here.

Alert me when this article is cited.


Equations (1)

Equations on this page are rendered with MathJax. Learn more.

γ i j k l ( ω = [ ω p + ω q + ω r ] ; ω p , ω q , ω r ) = 1 3 [ v , n , m { μ g v i ( μ v n l μ g g l ) ( μ n m k μ g g k ) μ m g j ( ω ¯ v g ω p ω q ω r ) ( ω ¯ n g ω q ω p ) ( ω ¯ m g ω p ) + μ g v j ( μ v n k μ g g k ) ( μ n m i μ g g i ) μ m g l ( ω ¯ v g * + ω p ) ( ω ¯ n g * + ω q + ω p ) ( ω ¯ m g ω r ) + μ g v l ( μ v n i μ g g i ) ( μ n m k μ g g k ) μ m g j ( ω ¯ v g * + ω r ) ( ω ¯ n g * ω q ω p ) ( ω ¯ m g ω p ) + μ g v j ( μ v n k μ g g k ) ( μ n m l μ g g l ) μ m g i ( ω ¯ v g * + ω p ) ( ω ¯ n g * + ω q + ω p ) ( ω ¯ m g + ω p + ω q + ω r ) } n , m { μ g n i μ n g l μ g m k μ m g j ( ω ¯ n g ω p ω q ω r ) ( ω ¯ n g ω r ) ( ω ¯ m g ω p ) + μ g n i μ n g l μ g m k μ m g j ( ω ¯ m g * + ω q ) ( ω ¯ n g ω r ) ( ω ¯ m g ω p ) + μ g n l μ n g i μ g m j μ m g k ( ω ¯ n g * + ω r ) ( ω ¯ m g * + ω p ) ( ω ¯ m g ω p ) + μ g n l μ n g i μ g m j μ m g k ( ω ¯ n g * + ω r ) ( ω ¯ m g * + ω p ) ( ω ¯ n g * + ω p + ω q + ω r ) } ]
Select as filters


Select Topics Cancel
© Copyright 2024 | Optica Publishing Group. All rights reserved, including rights for text and data mining and training of artificial technologies or similar technologies.