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This is the documentation for the tensor library QSpace (v4.0), a toolbox to exploit `quantum symmetry spaces' in tensor network states in the quantum many-body context.
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Renormalization algorithms for quantum-many body systems in two and higher dimensions ,
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Real-time dynamics in quantum-impurity systems: A time-dependent numerical renormalization-group approach ,
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Numerical renormalization group approach to green’s functions for quantum impurity models ,
R. Peters, T. Pruschke and F. B. Anders, · 2006
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Classical simulation of quantum many-body systems with a tree tensor network ,
Y.-Y. Shi, L.-M. Duan and G. Vidal, · 2006
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Sum-rule conserving spectral functions from the numerical renormalization group ,
A. Weichselbaum and J. von Delft, · 2007
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Matrix product state representations ,
D. Pérez-García, F. Verstraete, M. M. Wolf and J. I. Cirac, · 2007
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MPFR: A multiple-precision binary floating-point library with correct rounding ,
L. Fousse, G. Hanrot, V. Lefèvre, P. Pélissier and P. Zimmermann, · 2007
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Classical simulation of infinite-size quantum lattice systems in one spatial dimension ,
G. Vidal, · 2007
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Density matrix numerical renormalization group for non-abelian symmetries ,
A. I. Tóth, C. P. Moca, Ö. Legeza and G. Zaránd, · 2008
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Numerical renormalization group method for quantum impurity systems ,
R. Bulla, T. A. Costi and T. Pruschke, · 2008
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Matrix-product-state comparison of the numerical renormalization group and the variational formulation of the density-matrix renormalization group ,
H. Saberi, A. Weichselbaum and J. von Delft, · 2008
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Class of exactly solvable s o ( n ) so(n) symmetric spin chains with matrix product ground states ,
H.-H. Tu, G.-M. Zhang and T. Xiang, · 2008
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Kondo decoherence: Finding the right spin model for iron impurities in gold and silver ,
T. A. Costi, L. Bergqvist, A. Weichselbaum, J. von Delft, T. Micklitz, A. Rosch, P. Mavropoulos, P. H. Dederichs, F. Mallet, L. Saminadayar and C. Bäuerle, · 2009
Cited alongside, same era.
Constrained optimization of sequentially generated entangled multiqubit states ,
H. Saberi, A. Weichselbaum, L. Lamata, D. Pérez-García, J. von Delft and E. Solano, · 2009
Cited alongside, same era.
Variational matrix-product-state approach to quantum impurity models ,
A. Weichselbaum, F. Verstraete, U. Schollwöck, J. I. Cirac and J. von Delft, · 2009
Cited alongside, same era.
Renormalization and tensor product states in spin chains and lattices ,
J. I. Cirac and F. Verstraete, · 2009
Cited alongside, same era.
Tensor network decompositions in the presence of a global symmetry ,
S. Singh, R. N. C. Pfeifer and G. Vidal, · 2010
Cited alongside, same era.
Entanglement and tensor network states ,
J. Eisert, · 2013
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Global symmetries in tensor network states: Symmetric tensors versus minimal bond dimension ,
S. Singh and G. Vidal, · 2013
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Nonequilibrium dynamics in an optical transition from a neutral quantum dot to a correlated many-body state ,
F. Haupt, S. Smolka, M. Hanl, W. Wüster, J. Miguel-Sanchez, A. Weichselbaum, J. von Delft and A. Imamoglu, · 2013
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Equilibrium Fermi-liquid coefficients for the fully screened N N -channel Kondo model ,
M. Hanl, A. Weichselbaum, J. von Delft and M. Kiselev, · 2014
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A practical introduction to tensor networks: Matrix product states and projected entangled pair states ,
R. Orús, · 2014
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The density-matrix renormalization group in the age of matrix product states ,
U. Schollwöck, · 2010
Cited alongside, same era.
Correlation density matrices for one-dimensional quantum chains based on the density matrix renormalization group ,
W. Münder, A. Weichselbaum, A. Holzner, J. von Delft and C. L. Henley, · 2010
Cited alongside, same era.
Simulation of strongly correlated fermions in two spatial dimensions with fermionic projected entangled-pair states ,
P. Corboz, R. Orús, B. Bauer and G. Vidal, · 2010
Cited alongside, same era.
PEPS as ground states: Degeneracy and topology ,
N. Schuch, I. Cirac and D. Pérez-García, · 2010
Cited alongside, same era.
Simulating strongly correlated quantum systems with tree tensor networks ,
V. Murg, F. Verstraete, Ö. Legeza and R. M. Noack, · 2010
Cited alongside, same era.
Minimally entangled typical thermal state algorithms ,
E. M. Stoudenmire and S. R. White, · 2010
Cited alongside, same era.
Continuous matrix product states for quantum fields ,
F. Verstraete and J. I. Cirac, · 2010
Cited alongside, same era.
Advances on tensor network theory: symmetries, fermions, entanglement, and holography ,
R. Orús, · 2014
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Algorithms for finite projected entangled pair states ,
M. Lubasch, J. I. Cirac and M.-C. Bañuls, · 2014
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Uni10: an open-source library for tensor network algorithms ,
Y.-J. Kao, Y.-D. Hsieh and P. Chen, · 2015
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Fermionic matrix product states and one-dimensional topological phases ,
N. Bultinck, D. J. Williamson, J. Haegeman and F. Verstraete, · 2017
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Hand-waving and interpretive dance: an introductory course on tensor networks ,
J. C. Bridgeman and C. T. Chubb, · 2017
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Efficient numerical simulations with Tensor Networks: Tensor Network Python (TeNPy) ,
J. Hauschild and F. Pollmann, · 2018
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At which magnetic field, exactly, does the kondo resonance begin to split? a fermi liquid description of the low-energy properties of the anderson model ,
M. Filippone, C. P. Moca, A. Weichselbaum, J. von Delft and C. Mora, · 2018
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Unified phase diagram of antiferromagnetic SU(N) spin ladders ,
A. Weichselbaum, S. Capponi, P. Lecheminant, A. M. Tsvelik and A. M. Läuchli, · 2018
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Tensor networks for complex quantum systems ,
R. Orús, · 2019
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Spin fluctuations after quantum quenches in the s = 1 s=1 haldane chain: Numerical validation of the semi-semiclassical theory ,
M. A. Werner, C. P. Moca, O. Legeza, M. Kormos and G. Zaránd, · 2019
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TensorKit ,
J. Haegeman, · 2020
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X-symbols for non-abelian symmetries in tensor networks ,
A. Weichselbaum, · 2020
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Quantum quench and charge oscillations in the su(3) Hubbard model: A test of time evolving block decimation with general non-abelian symmetries ,
M. A. Werner, C. u. u. u. u. P. m. c. Moca, O. Legeza and G. Zaránd, · 2020
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A beginner’s guide to non-abelian iPEPS for correlated fermions ,
B. Bruognolo, J.-W. Li, J. v. Delft and A. Weichselbaum, · 2021
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https://www.openmp.org/ (1997–2021)
OpenMP (v5) , · 2021
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The ITensor software library for tensor network calculations ,
M. Fishman, S. White and E. Stoudenmire, · 2022
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QSpace tensor library (v4.0) ,
A. Weichselbaum, · 2023
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Lecture course on tensor networks for many-body physics ,
J. von Delft, · 2023
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https://www.netlib.org/lapack/ (1992–2023)
LAPACK - Linear Algebra PACKage , · 2023
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Fermionic tensor network methods ,
Q. Mortier, L. Devos, L. Burgelman, B. Vanhecke, N. Bultinck, F. Verstraete, J. Haegeman and L. Vanderstraeten, · 2024
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Quantics tensor cross interpolation for high-resolution parsimonious representations of multivariate functions ,
M. K. Ritter, Y. Núñez Fernández, M. Wallerberger, J. von Delft, H. Shinaoka and X. Waintal, · 2024
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M. Jeannin, Y. Núñez-Fernández, T. Kloss, O. Parcollet and X. Waintal, · 2024
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