2017
DOI: 10.1098/rsta.2016.0314
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Chiral optical fields: a unified formulation of helicity scattered from particles and dichroism enhancement

Abstract: We establish a general unified formulation which, using the optical theorem of electromagnetic helicity, shows that dichorism is a phenomenon arising in any scattering—or diffraction—process, elastic or not, of chiral electromagnetic fields by objects either chiral or achiral. It is shown how this approach paves the way to overcoming well-known limitations of standard circular dichroism, like its weak signal or the difficulties of using it with magnetodielectric particles. Based on the angular spectrum, repres… Show more

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Cited by 33 publications
(87 citation statements)
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“…where E i is the ith component of the electric field, B i is the ith component of the magnetic flux field. Under a plane wave incidence with vertical polarization, it is well known that the gradient components of the force dominate the vertical direction (along the tip axis), while the radiation pressure acts in the transverse direction [4,22]. Thus only the gradient force, which is responsible for the tip-sample interaction in the vertical direction, is considered.…”
Section: Numerical Simulationmentioning
confidence: 99%
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“…where E i is the ith component of the electric field, B i is the ith component of the magnetic flux field. Under a plane wave incidence with vertical polarization, it is well known that the gradient components of the force dominate the vertical direction (along the tip axis), while the radiation pressure acts in the transverse direction [4,22]. Thus only the gradient force, which is responsible for the tip-sample interaction in the vertical direction, is considered.…”
Section: Numerical Simulationmentioning
confidence: 99%
“…Since the radius of the tip apex  r 10 nm is much smaller than the laser wavelength λ, the nearfield tip and sample interaction under plane wave illumination can be analyzed in the quasistatic approximation by assuming the probe to be a polarizable sphere with radius r. The resulting field distribution on the sample can be effectively reduced to an image sphere of radius r, as shown in figure 1(a). This coupled nanoparticle geometry has been used extensively and with great success, predicting general behaviors accurate to within an order of magnitude [4,5,29]. While the exact geometry of tip and sample affects both the details of magnitude and spectral response of the optical gradient force [49,50], especially for strong polaritonic resonances, the limiting case of two finite spheres provides enough general insight into the spectral variation of the force spectrum and its distance dependence.…”
Section: Numerical Simulationmentioning
confidence: 99%
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