2012
DOI: 10.1364/ome.2.000294
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Compact TCBD based molecules and supramolecular assemblies for third-order nonlinear optics

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Cited by 35 publications
(34 citation statements)
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“…IV) representing the fundamental limit [9]. The specific third-order polarizability y is obtained by dividing the same experimental yrot by the mass of the molecule [10,11], and it describes the potential of obtaining large bulk third-order susceptibilities if the molecules can be combined into a dense supramolecular assembly [11][12][13][14]. Similar definitions for assessing two-photon absorption will be discussed in Sec.…”
Section: T (3)mentioning
confidence: 99%
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“…IV) representing the fundamental limit [9]. The specific third-order polarizability y is obtained by dividing the same experimental yrot by the mass of the molecule [10,11], and it describes the potential of obtaining large bulk third-order susceptibilities if the molecules can be combined into a dense supramolecular assembly [11][12][13][14]. Similar definitions for assessing two-photon absorption will be discussed in Sec.…”
Section: T (3)mentioning
confidence: 99%
“…1. They are all characterized by efficient off-resonant third-order nonlinearities [10][11][12][13]15] that have been shown to be very high compared to both the off-resonant fundamental limit and the size of the molecule.…”
Section: Moleculesmentioning
confidence: 99%
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“…Phase disruption is proposed as a new general principle for the design of molecules, nanowires and any quasi-1D quantum system with large intrinsic response and does not require charge donor-acceptors at the ends. © The design and realization of ultrafast nonlinear optical materials with large responses to optical frequency electric fields remains an active field of pure and applied research [1][2][3][4]. To date, no general design rules for obtaining large nonlinearities from any structure have been articulated, and the response of materials remains well below that allowed by quantum physics.…”
mentioning
confidence: 99%
“…Normalized to its maximum value, the sum over states expression for the intrinsic first hyperpolarizability along the x-axis may be written as [5] β xxx = 3 3 where the sum is over all states, x nℓ is the n, ℓ element of the position matrix withx = x − x 00 , E n0 = E n − E 0 is the difference in energy of eigenstates n and 0, N is the number of electrons and m their mass. We include as many as 100 energy eigenstates to calculate β, but systems with large β are always well approximated using only three states.…”
mentioning
confidence: 99%