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Zauner-Stauber, L

5 Pith papers cite this work. Polarity classification is still indexing.

5 Pith papers citing it
abstract

We combine the Density Matrix Renormalization Group (DMRG) with Matrix Product State tangent space concepts to construct a variational algorithm for finding ground states of one dimensional quantum lattices in the thermodynamic limit. A careful comparison of this variational uniform Matrix Product State algorithm (VUMPS) with infinite Density Matrix Renormalization Group (IDMRG) and with infinite Time Evolving Block Decimation (ITEBD) reveals substantial gains in convergence speed and precision. We also demonstrate that VUMPS works very efficiently for Hamiltonians with long range interactions and also for the simulation of two dimensional models on infinite cylinders. The new algorithm can be conveniently implemented as an extension of an already existing DMRG implementation.

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2026 4 2025 1

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representative citing papers

The two-flavor Schwinger model at 50: Solving Coleman's puzzles

hep-th · 2026-05-08 · accept · novelty 8.0

Coleman's puzzles are solved: at θ=π with equal masses the model shows spontaneous charge conjugation breaking and no confinement with mass gap ~m exp(-0.111 g²/m²) at strong coupling; at θ=0 a level crossing occurs between isosinglet states; isospin-breaking effects are quantified for unequal mass.

Fluctuation-driven chiral ferromagnetism

cond-mat.str-el · 2026-05-07 · unverdicted · novelty 7.0

Magnetization-non-conserving spin-orbit interactions enable quantum fluctuations to stabilize chiral ferromagnetic phases with spontaneous orbital chirality and enhanced thermal Hall effect, contrary to classical predictions of only collinear order.

Dense $\mathrm{QC_2D_2}$ with uniform matrix product states

hep-lat · 2026-05-16 · unverdicted · novelty 6.0

Uniform MPS simulations of dense 1+1D SU(2) gauge theory find Tomonaga-Luttinger liquid infrared behavior with central charge 1, density modulations at the predicted wavenumber, and a smooth crossover in the Luttinger parameter from K~1 to K~1/2 that realizes the quarkyonic picture with coexisting q

citing papers explorer

Showing 5 of 5 citing papers.

  • The two-flavor Schwinger model at 50: Solving Coleman's puzzles hep-th · 2026-05-08 · accept · none · ref 74

    Coleman's puzzles are solved: at θ=π with equal masses the model shows spontaneous charge conjugation breaking and no confinement with mass gap ~m exp(-0.111 g²/m²) at strong coupling; at θ=0 a level crossing occurs between isosinglet states; isospin-breaking effects are quantified for unequal mass.

  • Infinite matrix product states for $(1+1)$-dimensional gauge theories hep-th · 2025-08-22 · unverdicted · none · ref 33 · internal anchor

    A matrix product operator construction using link-enhanced MPOs enables infinite-lattice simulations of (1+1)D gauge theories with manifest translation invariance and symmetry.

  • Fluctuation-driven chiral ferromagnetism cond-mat.str-el · 2026-05-07 · unverdicted · none · ref 24

    Magnetization-non-conserving spin-orbit interactions enable quantum fluctuations to stabilize chiral ferromagnetic phases with spontaneous orbital chirality and enhanced thermal Hall effect, contrary to classical predictions of only collinear order.

  • Dense $\mathrm{QC_2D_2}$ with uniform matrix product states hep-lat · 2026-05-16 · unverdicted · none · ref 42 · internal anchor

    Uniform MPS simulations of dense 1+1D SU(2) gauge theory find Tomonaga-Luttinger liquid infrared behavior with central charge 1, density modulations at the predicted wavenumber, and a smooth crossover in the Luttinger parameter from K~1 to K~1/2 that realizes the quarkyonic picture with coexisting q

  • Exclusive Scattering Channels from Entanglement Structure in Real-Time Simulations quant-ph · 2026-03-16 · unverdicted · none · ref 97 · internal anchor

    Introduces an entanglement-based technique using Schmidt decompositions to isolate exclusive scattering channels in Matrix Product State simulations of quantum field theories, demonstrated for heavy particle detection in the 1D Ising model.