Proposes a quantum-walker qRAM on a single binary tree using local operations that reduces resources while preserving optimal query complexity.
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Systematic evaluation of noncyclic evolution paths yields optimized geometric gates with superior robustness to universal errors and crosstalk compared with dynamical Rabi and cyclic geometric gates, validated for superconducting circuits.
Presents a universal parametrized quantum circuit ansatz based on Euler-Cartan decompositions, benchmarked on energy spectra of lattice QFT models with short- and long-range interactions.
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A resource-efficient quantum-walker Quantum RAM
Proposes a quantum-walker qRAM on a single binary tree using local operations that reduces resources while preserving optimal query complexity.
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Robustness Enhancement of Universal Noncyclic Geometric Gates via Evolution Optimization
Systematic evaluation of noncyclic evolution paths yields optimized geometric gates with superior robustness to universal errors and crosstalk compared with dynamical Rabi and cyclic geometric gates, validated for superconducting circuits.
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Universal Euler-Cartan Circuits for Quantum Field Theories
Presents a universal parametrized quantum circuit ansatz based on Euler-Cartan decompositions, benchmarked on energy spectra of lattice QFT models with short- and long-range interactions.