9,817 research outputs found

    Attosecond streaking enables the measurement of quantum phase

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    Attosecond streaking, as a measurement technique, was originally conceived as a means to characterize attosecond light pulses, which is a good approximation if the relevant transition matrix elements are approximately constant within the bandwidth of the light pulse. Our analysis of attosecond streaking measurements on systems with complex response to the photoionizing pulse establishes a relation between the momentum-space wave function of the outgoing electron and the result of conventional retrieval algorithms. This finding enables the measurement of the quantum phase associated with bound-continuum transition matrix elements.Comment: similar to the version accepted for publication in PR

    Coping and Gender Differences in Seasonality and Seasonal Affective Disorder

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    Research indicates an individual’s tendency to ruminate in response to seasonal changes predicts the severity of seasonality as well as Seasonal Affective Disorder (SAD). However, research on the relationship between other coping strategies and SAD is sparse. My hypothesis was that maladaptive coping strategies such as mental disengagement would be related to higher levels of SAD. My research used archival data from 607 undergraduate students who reported on SAD symptoms and a variety of other measures. Statistically significant differences between coping strategies were found for women and men. In addition, predictors of seasonality were not consistent across gender. The present study identifies gender-specific factors related to seasonality

    Group classification of (1+1)-Dimensional Schr\"odinger Equations with Potentials and Power Nonlinearities

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    We perform the complete group classification in the class of nonlinear Schr\"odinger equations of the form iψt+ψxx+∣ψ∣γψ+V(t,x)ψ=0i\psi_t+\psi_{xx}+|\psi|^\gamma\psi+V(t,x)\psi=0 where VV is an arbitrary complex-valued potential depending on tt and x,x, γ\gamma is a real non-zero constant. We construct all the possible inequivalent potentials for which these equations have non-trivial Lie symmetries using a combination of algebraic and compatibility methods. The proposed approach can be applied to solving group classification problems for a number of important classes of differential equations arising in mathematical physics.Comment: 10 page
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