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- W1965078890 abstract "Using the density matrix renormalization group algorithm, we study the model of spinless fermions with nearest-neighbor interaction on a ring in the presence of disorder. We determine the spatial decay of the density induced by a defect (Friedel oscillations), and the phase sensitivity of the ground state energy $DE= (-)^{N} (E(phi=0) - E(phi=pi))$, where $phi = 2pi Phi/Phi_0$ ($N$ is the number of fermions, $Phi$ the magnetic flux, and $Phi_0=h/e$ the flux quantum), for a disordered system versus the system size $M$. The quantity $ln{(M DE)}$ is found to have a normal distribution to a good approximation. The ``localization length'' decreases (increases) for a repulsive (attractive) interaction." @default.
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- W1965078890 date "1996-06-15" @default.
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- W1965078890 title "Phase coherence in a random one-dimensional system of interacting fermions: A density-matrix renormalization-group study" @default.
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- W1965078890 doi "https://doi.org/10.1103/physrevb.53.15397" @default.
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