59 citations · 73 across the 2 of their papers we have counts for
2 papers
math-ph2013★ 14 cited
Exploiting Matrix Symmetries and Physical Symmetries in Matrix Product States and Tensor Trains
T. Huckle, K. Waldherr, T. Schulte-Herbrueggen
We focus on symmetries related to matrices and vectors appearing in the simulation of quantum many-body systems. Spin Hamiltonians have special matrix-symmetry properties such as p…
quant-ph2012★ 59 cited
Computations in Quantum Tensor Networks
T. Huckle, K. Waldherr, T. Schulte-Herbrueggen
The computation of the ground state (i.e. the eigenvector related to the smallest eigenvalue) is an important task in the simulation of quantum many-body systems. As the dimension…