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19922026
most citedBosonization for Beginners --- Refermionization for Experts

512 citations · 6.3k across the 125 of their papers we have counts for

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126 papers

cond-mat.str-el2026

Efficient Optimization of Tensor Rings with Low-Rank Environments

Matthieu Jeannin, Alessandro Chessari, Jan Von Delft

Tensor-ring (TR) decompositions provide a natural representation of periodic systems but are difficult to optimize because the closed geometry prevents a global canonical form and…

physics.comp-ph2026

Parallelized contraction of tensor trains or matrix product operators

Simone Foderà, Marc K. Ritter, Hiroshi Shinaoka +1

Tensor Trains (TT), also known as Matrix Product States (MPS) and Matrix Product Operators (MPO), provide a compact and structured representation for high-dimensional data and oper…

cond-mat.str-el2026

Dynamical scaling near the pseudogap quantum critical point of the two-dimensional Hubbard model

Mathias Pelz, Gabriel Kotliar, Jan von Delft +1

We study dynamical scaling in the quantum-critical fan of the pseudogap-metal to Fermi-liquid transition of the two-dimensional Hubbard model. Using a four-patch dynamical cluster…

cond-mat.str-el2026

Quantum criticality in the two-dimensional Hubbard model

Mathias Pelz, Gabriel Kotliar, Jan von Delft +1

We study the normal-state, doping-driven phase diagram of the square-lattice Hubbard model using the dynamical cluster approximation combined with the numerical renormalization gro…

cond-mat.str-el2026

Symmetric estimator for discrete self-energy of discrete many-body systems

Aleksandrs Zacinskis, Frank T. Ebel, Mathias Pelz +5

We derive a discrete spectral representation of the single-particle self-energy using a discrete evaluation of Kugler's symmetric improved estimator. Our construction can be used o…

cond-mat.str-el2025★ 1 cited

Compressing local vertex functions from the multipoint numerical renormalization group using quantics tensor cross interpolation

Markus Frankenbach, Marc Ritter, Mathias Pelz +3

The multipoint numerical renormalization group (mpNRG) is a powerful impurity solver that provides accurate spectral data useful for computing local, dynamic correlation functions…