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This study introduces a novel quantum algorithmic framework to accurately represent electronic states in strongly correlated systems. The method enhances computational efficiency and accuracy for near-term quantum hardware by minimizing pre-circuit measurements.

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Area of Science:

  • Quantum Computing
  • Computational Chemistry
  • Strongly Correlated Systems

Background:

  • Accurate electronic state representation is crucial for quantum algorithms, especially for strongly correlated systems.
  • Existing methods face challenges in balancing chemical accuracy with gate efficiency and often require extensive pre-circuit measurements, leading to inefficiencies.
  • The approximation of electronic wavefunctions for these systems remains a significant theoretical hurdle.

Purpose of the Study:

  • To develop an algorithmic framework that efficiently captures molecular strong correlation.
  • To minimize pre-circuit measurement overhead in quantum computations.
  • To enhance the accuracy, robustness, and resource efficiency of quantum algorithms for strongly correlated systems on near-term quantum hardware.

Main Methods:

  • Proposing a parameterized Ansatz using rank-one and seniority-zero paired excitations for shallow gate depth.
  • Implementing selective pruning of excitations via a hybrid approach combining chemical insights and energy-sorting optimization.
  • Incorporating qubit-based excitations through particle-preserving exchange circuits to reduce quantum complexities.

Main Results:

  • The dynamic Ansatz significantly enhances computational efficiency for strongly correlated systems.
  • The approach delivers exceptional accuracy and robustness, even in noisy quantum environments.
  • Demonstrated reduction in quantum complexities and improved resource efficiency.

Conclusions:

  • The proposed framework offers a synergistic solution to the challenges of chemical accuracy and gate efficiency in quantum computation.
  • This method provides a viable pathway for accurate and efficient quantum simulations of strongly correlated systems.
  • The dynamic Ansatz shows promise for practical applications on noisy, near-term quantum devices.