Linear dependence among the diagonal components of Hamiltonian derivatives creates a slow parameter direction with O(t^0) scaling, obstructing simultaneous t^{-2} multiparameter quantum estimation.
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6 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
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quant-ph 6years
2026 6representative citing papers
Introduces S-PPM modulation and IS-CPN receiver that maps squeezed states to coherent-state PPM for closed-form error rates and outperforms conventional CPN under energy constraints and phase noise.
General probe-environment correlations enable non-completely positive encodings that surpass the thermal-state bound in quantum thermometry precision.
The inverse-squeezing Kennedy receiver converts transmitter-side squeezing into enhanced photon-number contrast, surpassing the standard quantum limit for squeezed-state BPSK near mean photon number N=0.3 and the coherent-state Helstrom bound near N=0.4.
A (2,m)-threshold quantum data-hiding scheme is constructed where any pair of m parties can perfectly recover a hidden bit via joint measurement, while LOCC by all parties reveals arbitrarily little information.
Integrating quantum catalysis, entanglement, and squeezing in a distributed quantum network yields better multiphase sensing precision than any two alone, approaching the Heisenberg limit, with partial catalysis outperforming global catalysis in both ideal and lossy cases.
citing papers explorer
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Geometric obstructions to quadratic time scaling in multiparameter quantum estimation
Linear dependence among the diagonal components of Hamiltonian derivatives creates a slow parameter direction with O(t^0) scaling, obstructing simultaneous t^{-2} multiparameter quantum estimation.
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Inverse-squeezing receivers for squeezed-state pulse-position modulation under ideal and phase-diffusion conditions
Introduces S-PPM modulation and IS-CPN receiver that maps squeezed states to coherent-state PPM for closed-form error rates and outperforms conventional CPN under energy constraints and phase noise.
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Surpassing thermal-state limit in thermometry via non-completely positive quantum encoding
General probe-environment correlations enable non-completely positive encodings that surpass the thermal-state bound in quantum thermometry precision.
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Near-optimal discrimination of displaced squeezed binary signals using displacement, inverse-squeezing, and photon-number-resolving detection
The inverse-squeezing Kennedy receiver converts transmitter-side squeezing into enhanced photon-number contrast, surpassing the standard quantum limit for squeezed-state BPSK near mean photon number N=0.3 and the coherent-state Helstrom bound near N=0.4.
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(2,m)-threshold quantum data hiding
A (2,m)-threshold quantum data-hiding scheme is constructed where any pair of m parties can perfectly recover a hidden bit via joint measurement, while LOCC by all parties reveals arbitrarily little information.
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Quantum-enhanced distributed network sensing using multiple quantum resources
Integrating quantum catalysis, entanglement, and squeezing in a distributed quantum network yields better multiphase sensing precision than any two alone, approaching the Heisenberg limit, with partial catalysis outperforming global catalysis in both ideal and lossy cases.