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This study presents classical methods for boson sampling, showing some problems are not classically intractable. These techniques efficiently find boson sampling distributions, impacting the understanding of classically calculable problems.

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Area of Science:

  • Quantum computing
  • Computational complexity theory

Background:

  • Boson sampling is a quantum computation task.
  • It can simulate certain physical problems intractable for classical computers.

Purpose of the Study:

  • To develop classical methods for boson sampling.
  • To identify classically tractable boson sampling problems.
  • To understand the boundary between classical and quantum computational advantage.

Main Methods:

  • Explicit classical algorithms for sparse boson sampling distributions.
  • Compressive sensing techniques to recover full distributions.
  • Reduction of the problem to solving an Ising model.

Main Results:

  • Demonstration of polynomial-time classical solvability for sparse boson sampling.
  • Identification of conditions under which boson sampling is not classically intractable.
  • Exploration of extensions including quantum annealing.

Conclusions:

  • Boson sampling's advantage is limited to non-sparse problems.
  • Classical methods can efficiently solve certain boson sampling instances.
  • Hybrid approaches are suggested for intermediate sparsity.