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20022024
most citedMatrix Product States and Projected Entangled Pair States: Concepts, Symmetries, and Theorems

831 citations · 8k across the 103 of their papers we have counts for

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51 papers · 1 filter

cond-mat.str-el2023★ 16 cited

Generating function for projected entangled-pair states

Wei-Lin Tu, Laurens Vanderstraeten, Norbert Schuch +3

Diagrammatic summation is a common bottleneck in modern applications of projected entangled-pair states, especially in computing low-energy excitations of a two-dimensional quantum…

cond-mat.str-el2023★ 1 cited

Entanglement Spectrum as a diagnostic of chirality of Topological Spin Liquids: Analysis of an PEPS

Mark J. Arildsen, Ji-Yao Chen, Norbert Schuch +1

We address the key question of representation of chiral topological quantum states in (2+1) dimensions (i.e., with non-zero chiral central charge) by Projected Entangled Pair State…

cond-mat.str-el2022★ 7 cited

Detecting emergent continuous symmetries at quantum criticality

Mingru Yang, Bram Vanhecke, Norbert Schuch

New or enlarged symmetries can emerge at the low-energy spectrum of a Hamiltonian that does not possess the symmetries, if the symmetry breaking terms in the Hamiltonian are irrele…

cond-mat.str-el2022★ 22 cited

Complete characterization of non-Abelian topological phase transitions and detection of anyon splitting with projected entangled pair states

Wen-Tao Xu, Jose Garre-Rubio, Norbert Schuch

It is well-known that many topological phase transitions of intrinsic Abelian topological phases are accompanied by condensation and confinement of anyons. However, for non-Abelian…

cond-mat.str-el2022★ 1 cited

Entanglement spectra of non-chiral topological (2+1)-dimensional phases with strong time-reversal breaking, Li-Haldane state counting, and PEPS

Mark J. Arildsen, Norbert Schuch, Andreas W. W. Ludwig

The Li-Haldane correspondence [PRL 101, 010504 (2008)] is often used to help identify wave functions of (2+1)-D chiral topological phases (i.e., with non-zero chiral central charge…

cond-mat.str-el2022★ 6 cited

Locality optimization for parent Hamiltonians of Tensor Networks

Giuliano Giudici, J. Ignacio Cirac, Norbert Schuch

Tensor Network states form a powerful framework for both the analytical and numerical study of strongly correlated phases. Vital to their analytical utility is that they appear as…