Kramers-Kronig relations in optical materials research

By Valerio Lucarini. 2005

552 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering

View Paper: https://www.semanticscholar.org/paper/1deb9ca39237f6249e40f506761799a1e7ff96d5

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Atomic and Molecular Physics, and Optics

1. P. Törmä
2. William L. Barnes
3. Francesco Ragone
4. E. Li
5. Valerio Lucarini

In Electrical and Electronic Engineering

1. P. Törmä
2. William L. Barnes
3. Francesco Ragone
4. E. Li
5. Pierre Berini
6. A. I. Zhmakin

Citations in the corpus

• Predicting Climate Change Using Response Theory: Global Averages and Spatial Patterns (2015, background): “See also extensions to the case of higher order susceptibilities in [47, 48, 37, 49].”
• Towards Real‐World Quantum Networks: A Review (2022, methodology): “According to the Kramers-Kronig relationship, the abnormality of the absorption spectrum is always accompanied by the abnormality of dispersion[77].”
• A Unique Extraction of Metamaterial Parameters Based on Kramers–Kronig Relationship (2010, background): “The algorithm also enforces the continuity of the refractive index versus frequency.”
• Strong coupling between surface plasmon polaritons and emitters: a review (2014, methodology): “The appendix of the book [140] provides a nice Matlab code for using the Kramers–Kronig relations.”
• PROSPECT-D: towards modeling leaf optical properties through a complete lifecycle (2017, unknown): “…refractive index spectrum for all leaves are actually unfounded and inconsistent with the Kramers-Kronig relations that state that the real (refractive index) and imaginary (absorption coefficient) parts of the complex refractive index of a medium are physically linked (Lucarini et al., 2005).”
• A novel self-seeding scheme for hard X-ray FELs (2011, background): “According to the Titchmarsch theorem (see [20] and references therein for a recent review on the subject) causality(3) and square-integrability of the inverse Fourier transform of Tð!Þ 1⁄4 jTð!Þj exp1⁄2iFð!Þ , which will be indicated with T ðtÞ, is equivalent(4) to the existence of an analytic conti”