171 research outputs found

    Marriage, Law and Polyamory. Rebutting Mononormativity with Sexual Orientation Discourse?

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    This paper traces the genealogy of sexual orientation discourse in US legal scholarship and explores potential drawbacks of the articulation of a sexual orientation argument in the field of relationship recognition. After a long period of refraining from campaigning for legal recognition of multi-partner relationships, polyamory activists have recently shown a stronger interest in litigation. This paper identifies reasons for this shift in recent successes of the campaign for same-sex marriage rights and critically discusses proposals to frame polyamory as a sexual orientation to achieve multi-partner marriage rights through litigation. I argue that advocating a sexual orientation model of polyamory is likely to reduce the complexity and transformative potential of poly intimacies, limit the scope and reach of potential litigation, obstruct the capacity of poly activism to form alliances and increase the likelihood of poly activism to settle for legal solutions (i.e. marriage) that are exclusive and reproductive of a culture of privilege

    Wave-packet dynamics at the mobility edge in two- and three-dimensional systems

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    We study the time evolution of wave packets at the mobility edge of disordered non-interacting electrons in two and three spatial dimensions. The results of numerical calculations are found to agree with the predictions of scaling theory. In particular, we find that the kk-th moment of the probability density (t)(t) scales like tk/dt^{k/d} in dd dimensions. The return probability P(r=0,t)P(r=0,t) scales like tD2/dt^{-D_2/d}, with the generalized dimension of the participation ratio D2D_2. For long times and short distances the probability density of the wave packet shows power law scaling P(r,t)tD2/drD2dP(r,t)\propto t^{-D_2/d}r^{D_2-d}. The numerical calculations were performed on network models defined by a unitary time evolution operator providing an efficient model for the study of the wave packet dynamics.Comment: 4 pages, RevTeX, 4 figures included, published versio

    Universal Multifractality in Quantum Hall Systems with Long-Range Disorder Potential

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    We investigate numerically the localization-delocalization transition in quantum Hall systems with long-range disorder potential with respect to multifractal properties. Wavefunctions at the transition energy are obtained within the framework of the generalized Chalker--Coddington network model. We determine the critical exponent α0\alpha_0 characterizing the scaling behavior of the local order parameter for systems with potential correlation length dd up to 1212 magnetic lengths ll. Our results show that α0\alpha_0 does not depend on the ratio d/ld/l. With increasing d/ld/l, effects due to classical percolation only cause an increase of the microscopic length scale, whereas the critical behavior on larger scales remains unchanged. This proves that systems with long-range disorder belong to the same universality class as those with short-range disorder.Comment: 4 pages, 2 figures, postsript, uuencoded, gz-compresse

    Localization in non-chiral network models for two-dimensional disordered wave mechanical systems

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    Scattering theoretical network models for general coherent wave mechanical systems with quenched disorder are investigated. We focus on universality classes for two dimensional systems with no preferred orientation: Systems of spinless waves undergoing scattering events with broken or unbroken time reversal symmetry and systems of spin 1/2 waves with time reversal symmetric scattering. The phase diagram in the parameter space of scattering strengths is determined. The model breaking time reversal symmetry contains the critical point of quantum Hall systems but, like the model with unbroken time reversal symmetry, only one attractive fixed point, namely that of strong localization. Multifractal exponents and quasi-one-dimensional localization lengths are calculated numerically and found to be related by conformal invariance. Furthermore, they agree quantitatively with theoretical predictions. For non-vanishing spin scattering strength the spin 1/2 systems show localization-delocalization transitions.Comment: 4 pages, REVTeX, 4 figures (postscript

    Coulomb drag between ballistic one-dimensional electron systems

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    The presence of pronounced electronic correlations in one-dimensional systems strongly enhances Coulomb coupling and is expected to result in distinctive features in the Coulomb drag between them that are absent in the drag between two-dimensional systems. We review recent Fermi and Luttinger liquid theories of Coulomb drag between ballistic one-dimensional electron systems, and give a brief summary of the experimental work reported so far on one-dimensional drag. Both the Fermi liquid (FL) and the Luttinger liquid (LL) theory predict a maximum of the drag resistance R_D when the one-dimensional subbands of the two quantum wires are aligned and the Fermi wave vector k_F is small, and also an exponential decay of R_D with increasing inter-wire separation, both features confirmed by experimental observations. A crucial difference between the two theoretical models emerges in the temperature dependence of the drag effect. Whereas the FL theory predicts a linear temperature dependence, the LL theory promises a rich and varied dependence on temperature depending on the relative magnitudes of the energy and length scales of the systems. At higher temperatures, the drag should show a power-law dependence on temperature, R_D \~ T^x, experimentally confirmed in a narrow temperature range, where x is determined by the Luttinger liquid parameters. The spin degree of freedom plays an important role in the LL theory in predicting the features of the drag effect and is crucial for the interpretation of experimental results.Comment: 25 pages, 14 figures, to appear in Semiconductor Science and Technolog
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