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Making Distinct Dynamical Systems Appear Spectrally Identical
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We show that a laser pulse can always be found that induces a desired optical response from an arbitrary dynamical system. As illustrations, driving fields are computed to induce the same optical response from a variety of distinct systems (open and closed, quantum and classical). As a result, the observed induced dipolar spectra without detailed information on the driving field is not sufficient to characterize atomic and molecular systems. The formulation may also be applied to design materials with specified optical characteristics. These findings reveal unexplored flexibilities of nonlinear optics.
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Nonlinear Response via Sublinear Optics
By solving the tracking equation E + α|E|^{1/ν} sgn(E) = ⟨F_z⟩ at every time step, the authors make hydrogen's dipole acceleration follow sublinear power laws for several exponents.
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