Enhancing optical nonlinearities so that they become appreciable on the single photon level
and lead to nonclassical light fields has been a central objective in quantum optics for many …

Renormalization group theory of tensor network states provides a powerful tool for studying
quantum many-body problems and a new paradigm for understanding entangled structures …

Improving the understanding of strongly correlated quantum many-body systems such as
gases of interacting atoms or electrons is one of the most important challenges in modern …

The generalization of matrix product states (MPS) to continuous systems, as proposed in the
breakthrough Letter of Verstraete and Cirac [Phys. Rev. Lett. 104, 190405 (2010). PRLTAO …

We investigate the ground-state properties of the quasi-one-dimensional dipolar gases
using continuous matrix product states techniques. Making use of the first-and second-order …

We develop coarse-graining tensor renormalization group algorithms to compute physical
properties of two-dimensional lattice models on finite periodic lattices. Two different coarse …

We study two-component atomic gas mixtures in one dimension involving both bosons and
fermions. When the interspecies interaction is attractive, we report a rich variety of coherent …

The Lieb-Liniger model describes one-dimensional bosons interacting through a repulsive
contact potential. In this work, we introduce an extended version of this model by replacing …

We develop the continuous matrix-product states approach for description of
inhomogeneous one-dimensional quantum systems with long-range interactions. The …

Just as matrix product states represent ground states of one-dimensional quantum spin
systems faithfully, continuous matrix product states (cMPS) provide faithful representations of …