Paper Citation Record · LEDGER

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians

As of 16 August 2026, this Paper Citation Record lists 43 of 43 outbound references and 0 inbound Pith citation observations for arXiv:2509.04246.

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pith.paper-citation-record.v1
2509.04246 v2

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Outbound references

Observation b2af3c02-cd7b-47ee-8d58-ade981273a86 · outbound

This paper cites Quantum computation and quantum infor- mation: 10th anniversary edition.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Quantum computation and quantum infor- mation: 10th anniversary edition

Reference 1

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This paper cites Quantum measurements and the Abelian Stabilizer Problem.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Quantum measurements and the Abelian Stabilizer Problem

Reference 2

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This paper cites Quantum search by measurement.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Quantum search by measurement

Reference 3

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This paper cites Mathematical Foundations of Quantum Mechanics: New Edition.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Mathematical Foundations of Quantum Mechanics: New Edition

Reference 4

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This paper cites On the relationship be- tween continuous- and discrete-time quan- tum walk.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians On the relationship be- tween continuous- and discrete-time quan- tum walk

Reference 5

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This paper cites Explicit quantum circuits for block encodings of certain sparse matri- ces.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Explicit quantum circuits for block encodings of certain sparse matri- ces

Reference 6

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This paper cites Quantum singular value transformation and beyond: Exponen- tial improvements for quantum matrix arith- metics.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Quantum singular value transformation and beyond: Exponen- tial improvements for quantum matrix arith- metics

Reference 7

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This paper cites Hamiltonian Simulation by Qubitization.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Hamiltonian Simulation by Qubitization

Reference 8

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This paper cites Methodology of reso- nant equiangular composite quantum gates.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Methodology of reso- nant equiangular composite quantum gates

Reference 9

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This paper cites Encoding electronic spectra in quantum circuits with linear t complexity.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Encoding electronic spectra in quantum circuits with linear t complexity

Reference 10

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This paper cites Grand unifica- tion of quantum algorithms.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Grand unifica- tion of quantum algorithms

Reference 11

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This paper cites Faster Coherent Quantum Al- gorithms for Phase, Energy, and Amplitude Estimation.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Faster Coherent Quantum Al- gorithms for Phase, Energy, and Amplitude Estimation

Reference 12

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This paper cites Circuit complexity of quantum access models for en- coding classical data.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Circuit complexity of quantum access models for en- coding classical data

Reference 13

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This paper cites Tight Bounds for Quantum Phase Estimation and Related Problems.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Tight Bounds for Quantum Phase Estimation and Related Problems

Reference 14

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Quantum ampli- tude amplification and estimation

Reference 15

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This paper cites Simpli- fying a classical-quantum algorithm interpo- lation with quantum singular value transfor- mations.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Simpli- fying a classical-quantum algorithm interpo- lation with quantum singular value transfor- mations

Reference 16

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This paper cites A case study against QSVT: assessment of quantum phase estimation improved by signal processing techniques.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians A case study against QSVT: assessment of quantum phase estimation improved by signal processing techniques

Reference 17

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This paper cites Lecture Notes on Quantum Algo- rithms for Scientific Computation.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Lecture Notes on Quantum Algo- rithms for Scientific Computation

Reference 18

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Decomposing dense matrices into dense Pauli tensors

Reference 19

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Tensorized pauli decom- position algorithm

Reference 20

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This paper cites Paulicomposer: compute tensor 12 products of pauli matrices efficiently.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Paulicomposer: compute tensor 12 products of pauli matrices efficiently

Reference 21

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This paper cites Appli- cation of a resource theory for magic states to fault-tolerant quantum computing.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Appli- cation of a resource theory for magic states to fault-tolerant quantum computing

Reference 22

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians The resource theory of stabilizer quantum computation

Reference 23

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians The Heisenberg Representation of Quantum Computers

Reference 24

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Methodology for quantum logic gate construction

Reference 25

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Univer- sal quantum computation with ideal clifford gates and noisy ancillas

Reference 26

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Gen- eralized quantum signal processing

Reference 27

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This paper cites Product Decomposition of Periodic Functions in Quantum Signal Pro- cessing.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Product Decomposition of Periodic Functions in Quantum Signal Pro- cessing

Reference 28

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Fast Phase Factor Finding for Quantum Signal Processing

Reference 29

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Robust iterative method for symmetric quantum signal processing in all parameter regimes

Reference 30

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians The Hitchhiker's Guide to QSP pre-processing

Reference 31

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians El- ementary gates for quantum computation

Reference 32

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Ap- proximate quantum fourier transform and decoherence

Reference 33

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von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Approximate quantum Fourier transform with O(n log(n)) T gates

Reference 34

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This paper cites Dou- blingtheefficiencyofhamiltoniansimulation via generalized quantum signal processing.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Dou- blingtheefficiencyofhamiltoniansimulation via generalized quantum signal processing

Reference 35

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This paper cites Complementary polynomials in quan- tum signal processing.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Complementary polynomials in quan- tum signal processing

Reference 36

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This paper cites Generalized Quantum Singular Value Transformation.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Generalized Quantum Singular Value Transformation

Reference 37

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This paper cites Fast and efficient exact synthesis of single qubit unitaries generated by Clifford and T gates.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Fast and efficient exact synthesis of single qubit unitaries generated by Clifford and T gates

Reference 38

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This paper cites An algorithm for the T-count.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians An algorithm for the T-count

Reference 39

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Observation b24bd670-5d04-4bc6-8ed4-8b470cbdf16d · outbound

This paper cites Asymptotically optimal ap- proximation of single qubit unitaries by clif- ford andt circuits using a constant number of ancillary qubits.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Asymptotically optimal ap- proximation of single qubit unitaries by clif- ford andt circuits using a constant number of ancillary qubits

Reference 40

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Observation 485c9829-ae0c-4c81-9dd9-6a12cc276d63 · outbound

This paper cites Practical approximation of single-qubit unitaries by single-qubit quan- tum clifford and t circuits.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Practical approximation of single-qubit unitaries by single-qubit quan- tum clifford and t circuits

Reference 41

Resolution: verified fuzzy; raw_fallback, observed 2026-08-05T10:23:32.364925Z

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Observation 5ccc516d-0866-4b2f-9383-d4296828c238 · outbound

This paper cites Efficient clifford+t approxi- mation of single-qubit operators.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians Efficient clifford+t approxi- mation of single-qubit operators

Reference 42

Resolution: verified fuzzy; raw_fallback, observed 2026-08-05T10:23:32.081932Z

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Observation 80bae074-9f0e-4aa2-9be5-941f590ec584 · outbound

This paper cites A meet- in-the-middle algorithm for fast synthesis of depth-optimal quantum circuits.

von Neumann measurement and quantum phase estimation of block-encoded Hamiltonians A meet- in-the-middle algorithm for fast synthesis of depth-optimal quantum circuits

Reference 43

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