Incommensurate matrix product state for quantum spin systems
Incommensurate matrix product state for quantum spin systems

Hiroshi Ueda is an Associate Professor at the Center for Quantum Information and Quantum Biology (QIQB), The University of Osaka.
His research focuses on tensor network methods, quantum many-body physics, quantum algorithms, and quantum-classical hybrid computation. He develops theoretical and numerical approaches for understanding quantum many-body systems and for designing quantum algorithms inspired by tensor network structures.
Incommensurate matrix product state for quantum spin systems
Quantum Entanglement of Tensor Networks with Symmetry Projections
Hyperbolic Deformation Applied to S=1 Spin Chains -Scaling Relation in Excitation Energy-
Determination of boundary scattering, magnon-magnon scattering, and the Haldane gap in Heisenberg spin chains
Uniform Matrix Product State in the Thermodynamic Limit
Phase Transition of the Ising Model on a Hyperbolic Lattice
Scaling Relation for Excitation Energy under Hyperbolic Deformation
Transverse Field Ising Model Under Hyperbolic Deformation
A Classical Background for the Wave Function Prediction in the Infinite System Density Matrix Renormalization Group Method
Hyperbolic Deformation on Quantum Lattice Hamiltonians