Solves quantum purity amplification for arbitrary n, m, eigenstates, and dimension d, with asymptotic input scaling O(m/(ε D_min²)) independent of d and non-asymptotic bounds from generalized Young diagrams.
Gottesman ,\ title title Theory of fault-tolerant quantum computation , \ 10.1103/PhysRevA.57.127 journal journal Phys
4 Pith papers cite this work, alongside 974 external citations. Polarity classification is still indexing.
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Co-optimization of flexible Iceberg error-detection gadgets with QAOA via tree search improves success probability and post-selection on Quantinuum H2-1 hardware up to 34 algorithmic qubits.
TARE block-encodes sums of Pauli strings with reduced T-gate count and improved circuit depth versus standard LCU by leveraging mutually anti-commuting Pauli sets and transformations.
Lindblad dynamics admits a universal closed algebra of Hermitian operators with model dependence isolated in a single set of coefficients.
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Quantum Purity Amplification for Arbitrary Eigenstates and Multiple Outputs
Solves quantum purity amplification for arbitrary n, m, eigenstates, and dimension d, with asymptotic input scaling O(m/(ε D_min²)) independent of d and non-asymptotic bounds from generalized Young diagrams.
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Iceberg Beyond the Tip: Co-Compilation of a Quantum Error Detection Code and a Quantum Algorithm
Co-optimization of flexible Iceberg error-detection gadgets with QAOA via tree search improves success probability and post-selection on Quantinuum H2-1 hardware up to 34 algorithmic qubits.
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TARE: Block Encoding Linear Combinations of Pauli Strings Without Ancilla State Preparation
TARE block-encodes sums of Pauli strings with reduced T-gate count and improved circuit depth versus standard LCU by leveraging mutually anti-commuting Pauli sets and transformations.
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Algebraic structures of the Lindblad equation
Lindblad dynamics admits a universal closed algebra of Hermitian operators with model dependence isolated in a single set of coefficients.