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Probabilistic Modeling with Matrix Product States
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Inspired by the possibility that generative models based on quantum circuits can provide a useful inductive bias for sequence modeling tasks, we propose an efficient training algorithm for a subset of classically simulable quantum circuit models. The gradient-free algorithm, presented as a sequence of exactly solvable effective models, is a modification of the density matrix renormalization group procedure adapted for learning a probability distribution. The conclusion that circuit-based models offer a useful inductive bias for classical datasets is supported by experimental results on the parity learning problem.
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Accurate simulation for finite projected entangled pair states in two dimensions
A variational Monte Carlo scheme for finite PEPS, with a sequential spin-pair update, accurately simulates 32x32 Heisenberg and 24x24 frustrated J1-J2 lattices.
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