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Paper Citation Record · LEDGER

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform

As of 13 August 2026, this Paper Citation Record lists 38 of 38 outbound references and 0 inbound Pith citation observations for arXiv:2608.10674.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2608.10674 v1

Coverage vector

measured 38 of 38 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-08-12T19:50:03.257202Z

measured 38 of 38 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-13T06:32:02.005865+00:00

measured 0 of 0 inbound itemization

Pith citing papers itemized under the disclosed page cap.

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measured 0 of 1 external citation measurements

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Source: cited_works

Reference resolution

38 of 38 outbound references displayed

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  • verified fuzzy0
  • unresolved28
  • parse uncertain0
  • malformed identifier0
  • metadata mismatch0

External citation measurements

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Outbound references

Observation 36dc522d-cd85-4870-a7bb-0eacb50428b8 · outbound

This paper cites Purification of Noisy Entanglement and Faithful Teleportation via Noisy Channels.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Purification of Noisy Entanglement and Faithful Teleportation via Noisy Channels

Reference 1

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source=arxiv_source observed=2026-08-12T19:50:03.069569Z digest=sha256:fba05dc8789d2a09bf4a23a50e6cacc33090e667a02537b41cee0f6060726670

Observation 08f1f515-a1c8-4bd5-92ae-c245b04c7d32 · outbound

This paper cites Quantum fingerprinting.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum fingerprinting

Reference 2

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source=arxiv_source observed=2026-08-12T19:50:03.076782Z digest=sha256:2deab07a1960c2edeb7eb4b110a6a0dab224761d2aefdca6d2c560e9d1b5e194

Observation cc8030da-af6c-467a-a3ed-13f6c1fe0287 · outbound

This paper cites Unitary Complexity and the Uhlmann Transformation Problem.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Unitary Complexity and the Uhlmann Transformation Problem

Reference 3

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source=arxiv_source observed=2026-08-12T19:50:03.081601Z digest=sha256:ab2a321519bbf2d2ec13b4d41b26aea76dd85377961e49ef732cceca051b725b

Observation e404a960-8153-4126-9027-1b87f2a6182b · outbound

This paper cites Quantum Amplitude Amplification and Estimation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum Amplitude Amplification and Estimation

Reference 4

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source=arxiv_source observed=2026-08-12T19:50:03.087065Z digest=sha256:f6a29bba1c3a48bdcdf172efafcd90d3e0cb31ddbf540d7aa04d7869c35f271e

Observation eb8f8eef-5075-4d5b-ae66-4ee37ef5578b · outbound

This paper cites Local transformations of bipartite entanglement are rigid.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Local transformations of bipartite entanglement are rigid

Reference 5

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source=arxiv_source observed=2026-08-12T19:50:03.093212Z digest=sha256:737f1122995ebf6710bd76e6d2cb8ebcd641ed6dd5f8ed8f98c066de40fa4b0d

Observation 9fb87964-35fd-4eb2-ac3f-9d8b167eedde · outbound

This paper cites A list of complexity bounds for property testing by quantum sample-to-query lifting, 2025.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform A list of complexity bounds for property testing by quantum sample-to-query lifting, 2025

Reference 6

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source=arxiv_source observed=2026-08-12T19:50:03.098045Z digest=sha256:7288b4c3be020853d5b12ce4fbf9e419c4a9004af18b691af5cdadf0dab7619e

Observation e21ad8cd-8a9f-4e3b-ad97-c001c31bd9be · outbound

This paper cites Cryptographic Distinguishability Measures for Quantum Mechanical States.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Cryptographic Distinguishability Measures for Quantum Mechanical States

Reference 7

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source=arxiv_source observed=2026-08-12T19:50:03.103247Z digest=sha256:0b4fc52d0010bfa621d8e18be9187b41815ac1d31b4d92470f706067a27fecc1

Observation 120fd2dc-c5bf-40a3-84a1-071023282384 · outbound

This paper cites Quantum conditional mutual information and approximate Markov chains.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum conditional mutual information and approximate Markov chains

Reference 8

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source=arxiv_source observed=2026-08-12T19:50:03.107769Z digest=sha256:b201c30d152ebbddafb42220167484c77dee9824f1cc9e1e46afa805e612cc5e

Observation 34e10d8a-730f-4bc4-98cf-5127183df088 · outbound

This paper cites Query-Optimal and Sample-Optimal Quantum Algorithms for Estimating Fidelity to a Pure State.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Query-Optimal and Sample-Optimal Quantum Algorithms for Estimating Fidelity to a Pure State

Reference 10

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source=arxiv_source observed=2026-08-12T19:50:03.120439Z digest=sha256:f31bcd7bd5443c7e5435320a6d21c4f10760cdfb24f70ecd8e972e84c055c71b

Observation 5da18df5-500d-44c9-ace1-aee664bc37c4 · outbound

This paper cites Improved Quantum Algorithms for Fidelity Estimation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Improved Quantum Algorithms for Fidelity Estimation

Reference 11

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source=arxiv_source observed=2026-08-12T19:50:03.126204Z digest=sha256:2e270b6e74f6ca86f571a5faf2c6f806c005d5ca24df89116a4817ed6b2da241

Observation d16cdbf0-6f22-45b1-b09c-059d7390df62 · outbound

This paper cites Quantum singular value transformation and beyond: exponential improvements for quantum matrix arithmetics.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum singular value transformation and beyond: exponential improvements for quantum matrix arithmetics

Reference 12

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source=arxiv_source observed=2026-08-12T19:50:03.132118Z digest=sha256:a57a107b8f4109c5cb0302d4be306159ce5b6893ef9b3d1eca36a896f6507f66

Observation 6ed12e92-d20b-4dfb-ad22-fc140cb46e6a · outbound

This paper cites General teleportation channel, singlet fraction and quasi-distillation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform General teleportation channel, singlet fraction and quasi-distillation

Reference 13

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source=arxiv_source observed=2026-08-12T19:50:03.136781Z digest=sha256:38e4f550c36a25e093a8b729e243939c7488bbb19f71028d7074f981ad75da3a

Observation 8b22664d-a3bc-45a6-9f7a-cc0a831ee02c · outbound

This paper cites Fidelity for mixed quantum states.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Fidelity for mixed quantum states

Reference 14

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source=arxiv_source observed=2026-08-12T19:50:03.141474Z digest=sha256:6e3bc99d8e26cdb7925a9c40b3734625e48e87d32a5b5b0cf038ca4c5cc1c356

Observation 0b0da1ff-8ec5-4d2d-aa68-88305b3983a6 · outbound

This paper cites Universal recovery maps and approximate sufficiency of quantum relative entropy.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Universal recovery maps and approximate sufficiency of quantum relative entropy

Reference 15

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source=arxiv_source observed=2026-08-12T19:50:03.145974Z digest=sha256:2ca0c0d7f1c42750ed373ab4b5800594105eab754fd9048ea974ca0275bbea46

Observation d36bf342-5be3-404b-be1e-6dc3a9e3d7aa · outbound

This paper cites Parallelization, amplification, and exponential time simulation of quantum interactive proof systems.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Parallelization, amplification, and exponential time simulation of quantum interactive proof systems

Reference 16

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source=arxiv_source observed=2026-08-12T19:50:03.149996Z digest=sha256:da87e2d11b148a6e3e29f1da03a091ceb6fab45f931bc98844aacbd53d4f2152

Observation c9f7e8d0-de92-418c-9230-908ce8713257 · outbound

This paper cites The Sample Complexity of Fidelity Estimation to a Known Rank-$r$ Reference State Is $\widetilde{\Theta}(r^2/\varepsilon^2)$.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform The Sample Complexity of Fidelity Estimation to a Known Rank-$r$ Reference State Is $\widetilde{\Theta}(r^2/\varepsilon^2)$

Reference 17

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source=arxiv_source observed=2026-08-12T19:50:03.154803Z digest=sha256:2703ebf6c2af10dbcfdd3b731f665cc8c9b9cff54ef968920c5747a6f01ba839

Observation d03a3e0b-8c91-4a19-8e1b-ed4a32070a0c · outbound

This paper cites A slightly improved upper bound for quantum statistical zero-knowledge.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform A slightly improved upper bound for quantum statistical zero-knowledge

Reference 18

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source=arxiv_source observed=2026-08-12T19:50:03.159182Z digest=sha256:6d080a93ff305dce34f7dbfd86e3c1fb208930968a023af004058496848263c0

Observation e8d82081-3a12-41a5-b075-acb49abc5060 · outbound

This paper cites Space-bounded quantum state testing via space-efficient quantum singular value transformation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Space-bounded quantum state testing via space-efficient quantum singular value transformation

Reference 19

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source=arxiv_source observed=2026-08-12T19:50:03.163838Z digest=sha256:cf358a378e7cea54a7a7792c47f3c7a7167bb36235cea0f2e54180af4160a306

Observation 10554f3f-dced-4015-b85f-496d4b68e4cd · outbound

This paper cites Random dimension reduction and learning symmetric properties of quantum states.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Random dimension reduction and learning symmetric properties of quantum states

Reference 20

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source=arxiv_source observed=2026-08-12T19:50:03.168135Z digest=sha256:1bd68b9783bfd159852fba3a5eb050c3ae11fbac692231a50a279109c7567e6d

Observation 066f86ce-dab8-4485-9719-d9004e6a4f16 · outbound

This paper cites Unconditionally secure quantum bit commitment is impossible.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Unconditionally secure quantum bit commitment is impossible

Reference 21

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source=arxiv_source observed=2026-08-12T19:50:03.172265Z digest=sha256:891ae70e3edd50ed71415a15f910de25aa77a9ce14a6645a37d8bbcb10f985d9

Observation 81c89a1b-6a99-4a8d-b931-41c8930f78de · outbound

This paper cites stateQIP = statePSPACE.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform stateQIP = statePSPACE

Reference 22

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source=arxiv_source observed=2026-08-12T19:50:03.176892Z digest=sha256:3f931b47ba63030c4870bb9cd80d582bf4b8445e6d85c5615ad3d1e0ba5894b6

Observation d4c1d1d6-0e11-4b08-91ba-b7872ffb4ffb · outbound

This paper cites Nielsen and Isaac L.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Nielsen and Isaac L

Reference 23

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source=arxiv_source observed=2026-08-12T19:50:03.181306Z digest=sha256:3ff87aea57b8112e1244c89c6cad7a36c0e65f514e8044d391fca11163d8b172

Observation 40b722f6-0d95-42b5-a7a1-54af343e1a28 · outbound

This paper cites Sending quantum entanglement through noisy channels.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Sending quantum entanglement through noisy channels

Reference 24

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source=arxiv_source observed=2026-08-12T19:50:03.186324Z digest=sha256:4471c15359068579270985cc585a04fe6c3d107b8ed568c206ae7f4186aa20b9

Observation 0cd77cd4-b2bb-4507-b99f-73e95742e422 · outbound

This paper cites Simple Proof of Security of the BB84 Quantum Key Distribution Protocol.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Simple Proof of Security of the BB84 Quantum Key Distribution Protocol

Reference 25

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source=arxiv_source observed=2026-08-12T19:50:03.192423Z digest=sha256:578dd0d254db5744ee613a927639550453e7c9ac292732c41a24e8ebb20d6128

Observation c8884807-6770-41af-b72f-1302aeea9319 · outbound

This paper cites Tight Finite-Key Analysis for Quantum Cryptography.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Tight Finite-Key Analysis for Quantum Cryptography

Reference 26

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source=arxiv_source observed=2026-08-12T19:50:03.197339Z digest=sha256:07d78db1289345e4bd16aba16acf9b1f9e2dccacbcdf09999b58c3012a169dc1

Observation f8f8dd95-8620-4534-b869-aa8d01de422c · outbound

This paper cites Conjugate queries can help.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Conjugate queries can help

Reference 27

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source=arxiv_source observed=2026-08-12T19:50:03.202302Z digest=sha256:4b89446ba14bf3f7b2f13ff520525b23f74ed8eea8672c682ff4286837c93af3

Observation 0f839fdc-d966-46e6-8e81-0b09083354b8 · outbound

This paper cites The ``transition probability'' in the state space of A^* -algebra.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform The ``transition probability'' in the state space of A^* -algebra

Reference 28

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source=arxiv_source observed=2026-08-12T19:50:03.208072Z digest=sha256:e8c0a4b9c93953eacb96f7c2d2f9d1a913da8d6a75d43ea171100311db8842ac

Observation ea3280e1-0248-4ae3-931e-75ad8f3b1fbd · outbound

This paper cites Quantum algorithms for Uhlmann transformation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum algorithms for Uhlmann transformation

Reference 29

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source=arxiv_source observed=2026-08-12T19:50:03.212121Z digest=sha256:e85a8bc6519bb492cc5726e06518f882fac8d9367108b702d74cfa0015326954

Observation ded9f898-20f5-46ad-806b-5900ddb8c51e · outbound

This paper cites Optimal Trace Distance and Fidelity Estimations for Pure Quantum States.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Optimal Trace Distance and Fidelity Estimations for Pure Quantum States

Reference 30

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source=arxiv_source observed=2026-08-12T19:50:03.216953Z digest=sha256:2fbf7bf05fade8b812d598108087a31d6ce29fbae2a1081414e5eb2982e7259f

Observation 30c779a8-8d77-493c-8065-83dbd7f91307 · outbound

This paper cites Estimating Fidelity to a Reference Quantum State.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Estimating Fidelity to a Reference Quantum State

Reference 31

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source=arxiv_source observed=2026-08-12T19:50:03.221031Z digest=sha256:dd1f26f7bec8917a22ea833709d0ff1c1ad1d0f4b5e6ebb397affdc565320a8f

Observation 42d98d81-72ab-4c9b-a78f-151c75d6d9e1 · outbound

This paper cites A Lower Bound Framework for Quantum Functional Estimation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform A Lower Bound Framework for Quantum Functional Estimation

Reference 32

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source=arxiv_source observed=2026-08-12T19:50:03.225431Z digest=sha256:5346cdbbfabb11ba46a8a07241df7ea5f1cad86ba25e6d084f9cdebc61322638

Observation 6f2313e2-d952-4d01-9ee5-0a5417798b42 · outbound

This paper cites Quantum statistical zero-knowledge.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum statistical zero-knowledge

Reference 33

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source=arxiv_source observed=2026-08-12T19:50:03.230010Z digest=sha256:50af9622dc38e4b753764f6d84dcff47b4bf153179f90ea80e01ad01367c7870

Observation 1005d6ba-f047-4e92-ae9d-a3d2feafabdb · outbound

This paper cites Zero-knowledge against quantum attacks.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Zero-knowledge against quantum attacks

Reference 34

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source=arxiv_source observed=2026-08-12T19:50:03.234274Z digest=sha256:d5ee786a9b94a1a5f9fa1aef36c83908015bd053f67a682c19284d5b86434ed3

Observation 1dfe76e2-2fa4-475c-8058-22707937c4d0 · outbound

This paper cites New Quantum Algorithms for Computing Quantum Entropies and Distances.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform New Quantum Algorithms for Computing Quantum Entropies and Distances

Reference 35

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source=arxiv_source observed=2026-08-12T19:50:03.238220Z digest=sha256:558e153a952d28676262a83adb98b40b32eac4c6274d79fb4cccae3e535771b3

Observation 3ce361ee-82da-4c53-a859-684821517209 · outbound

This paper cites Quantum lower bounds by sample-to-query lifting.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum lower bounds by sample-to-query lifting

Reference 36

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source=arxiv_source observed=2026-08-12T19:50:03.242743Z digest=sha256:6c6898e5e2d0788f814f81400f589addb418dc83c076508273eb2247f9f789d6

Observation 394b2fbb-f559-4a1f-b546-5bb3b587cd97 · outbound

This paper cites Time-efficient quantum entropy estimator via samplizer.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Time-efficient quantum entropy estimator via samplizer

Reference 37

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source=arxiv_source observed=2026-08-12T19:50:03.246968Z digest=sha256:4141694d04388a73418d58e9aa6904c6c5561fc4ca469015bcf73291012c18a5

Observation 643dbf04-8b6d-4681-aed9-d7b898c05500 · outbound

This paper cites Sample-Optimal Quantum Estimators for Pure-State Trace Distance and Fidelity via Samplizer.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Sample-Optimal Quantum Estimators for Pure-State Trace Distance and Fidelity via Samplizer

Reference 38

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source=arxiv_source observed=2026-08-12T19:50:03.252799Z digest=sha256:31fef044491e16056ed0b240e41ffcd80d23f7ca83067f302d8b2960a813652e

Observation 8c8214e9-7ab5-4c62-a66c-93c374f9a71a · outbound

This paper cites Quantum Algorithm for Fidelity Estimation.

Optimal fidelity estimation when one state is pure via algorithmic Uhlmann transform Quantum Algorithm for Fidelity Estimation

Reference 39

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source=arxiv_source observed=2026-08-12T19:50:03.257202Z digest=sha256:681a9b4c491563daa1a0e19626fd2ef59c2e555c4900fb78c1d796433ce74fc7

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