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Paper Citation Record · LEDGER

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

As of 15 August 2026, this Paper Citation Record lists 100 of 176 outbound references and 8 inbound Pith citation observations for arXiv:2601.06416.

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pith.paper-citation-record.v1
2601.06416 v2

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measured 100 of 176 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-03T11:30:36.348513Z

measured 108 of 108 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-15T06:32:42.880941+00:00

measured 8 of 8 inbound itemization

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Source: paper_references, paper_reference_links, observed 2026-08-04T05:22:08.919692Z

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Source: arxiv_reference, observed 2026-06-30T08:54:29.871958Z

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Outbound references

Reference 1

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Observation 3294637b-2b64-457d-a4dd-ca380f8d8fc8 · outbound

This paper cites This is ensured by the Liouville-Arnold theorem [63, 91, 131] and the existence of five commuting and linearly independent first integrals, denoted (H,Ξ,X, K, Q).

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown This is ensured by the Liouville-Arnold theorem [63, 91, 131] and the existence of five commuting and linearly independent first integrals, denoted (H,Ξ,X, K, Q)

Reference 2

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Observation 86415b3a-758a-47de-82e6-3c602e281d00 · outbound

This paper cites hidden symmetries.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown hidden symmetries

Reference 3

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Observation bff9c60e-5c4e-412b-b837-eb0af2359408 · outbound

This paper cites VA1, we need to compute 5 2 = 10P-brackets, corresponding to the number of independent unordered pairs between the five first integrals (H,Ξ,X, Q, K).

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown VA1, we need to compute 5 2 = 10P-brackets, corresponding to the number of independent unordered pairs between the five first integrals (H,Ξ,X, Q, K)

Reference 4

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Observation b25c4334-96e3-4a6e-9bb6-1e4a07974fc7 · outbound

This paper cites First,{K, H}= 0 and{Q, H}= 0simply mean that(K, Q)are conserved under the MPTD + TD SSC (for κ= 1).

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown First,{K, H}= 0 and{Q, H}= 0simply mean that(K, Q)are conserved under the MPTD + TD SSC (for κ= 1)

Reference 5

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Observation 0ce3a92e-9939-40bb-aa87-bb01e4d4fe29 · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

Reference 6

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Observation 8f813356-039e-4107-9376-eb7ed8370c5f · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

Reference 7

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Observation 99e961a7-fa55-4090-9c04-323f8878d951 · outbound

This paper cites Again, the linear-in-spin term in the first line has been shown to vanish in Paper 1.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Again, the linear-in-spin term in the first line has been shown to vanish in Paper 1

Reference 8

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Observation 3181fce8-49b4-4647-816e-f1f795bc41e9 · outbound

This paper cites The linear-in-spin term was shown to beO(Cα)in any spacetime admitting a KY tensor in Paper I.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown The linear-in-spin term was shown to beO(Cα)in any spacetime admitting a KY tensor in Paper I

Reference 9

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Observation a313a7e9-a11c-4e02-875b-7d4f1532cccb · outbound

This paper cites Observation of Gravitational Waves from a Binary Black Hole Merger.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Observation of Gravitational Waves from a Binary Black Hole Merger

Reference 10

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Observation 1cc8df95-947d-44f0-9e8d-cf23a060eedf · outbound

This paper cites GWTC-1: A Gravitational-Wave Transient Catalog of Compact Binary Mergers Observed by LIGO and Virgo during the First and Second Observing Runs.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown GWTC-1: A Gravitational-Wave Transient Catalog of Compact Binary Mergers Observed by LIGO and Virgo during the First and Second Observing Runs

Reference 11

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Observation ed613a3c-1147-450f-8306-9f5151727a70 · outbound

This paper cites GWTC-2: Compact Binary Coalescences Observed by LIGO and Virgo During the First Half of the Third Observing Run.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown GWTC-2: Compact Binary Coalescences Observed by LIGO and Virgo During the First Half of the Third Observing Run

Reference 12

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Observation 64f72ea9-3221-4f91-9a65-0e0f1845a1b6 · outbound

This paper cites GWTC-3: Compact Binary Coalescences Observed by LIGO and Virgo During the Second Part of the Third Observing Run.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown GWTC-3: Compact Binary Coalescences Observed by LIGO and Virgo During the Second Part of the Third Observing Run

Reference 13

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Observation 5ad78e34-fc70-4640-a037-276a1f4d44b4 · outbound

This paper cites GWTC-4.0: Updating the Gravitational-Wave Transient Catalog with Observations from the First Part of the Fourth LIGO-Virgo-KAGRA Observing Run.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown GWTC-4.0: Updating the Gravitational-Wave Transient Catalog with Observations from the First Part of the Fourth LIGO-Virgo-KAGRA Observing Run

Reference 14

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Observation b695c2bd-4823-4bc2-b027-10728a45cfbf · outbound

This paper cites Akiyama, A.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Akiyama, A

Reference 15

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Observation 0b4a30ab-7faa-4865-8928-137bb88c1ad1 · outbound

This paper cites Akiyama, A.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Akiyama, A

Reference 16

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Reference 17

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Reference 18

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Reference 19

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Observation 175b9d58-a00d-4665-b32c-31f3e64a7abb · outbound

This paper cites Testing gravity with Extreme-Mass-Ratio Inspirals.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Testing gravity with Extreme-Mass-Ratio Inspirals

Reference 20

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Observation 5d5fecef-7762-46fc-83e7-5ae2e5dbe30a · outbound

This paper cites Relativistic Dynamics and Extreme Mass Ratio Inspirals.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Relativistic Dynamics and Extreme Mass Ratio Inspirals

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Observation 19260099-7fdc-4600-831e-b732b875f765 · outbound

This paper cites Science with the space-based interferometer LISA. V: Extreme mass-ratio inspirals.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Science with the space-based interferometer LISA. V: Extreme mass-ratio inspirals

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Observation a4b25749-fd83-4ac0-90d7-5fa6d01e4488 · outbound

This paper cites Astrophysics with the Laser Interferometer Space Antenna.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Astrophysics with the Laser Interferometer Space Antenna

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Observation 81a83b4a-86c6-4245-ad70-dc66e20c627b · outbound

This paper cites Waveform Modelling for the Laser Interferometer Space Antenna.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Waveform Modelling for the Laser Interferometer Space Antenna

Reference 24

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Observation 0b93edb3-813b-48ea-8a1c-fdc582aa3767 · outbound

This paper cites Ehlers and reprinted in Gen.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Ehlers and reprinted in Gen

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Observation 7a3e24c6-724e-48a2-83bd-986b9b5ad1c0 · outbound

This paper cites Papapetrou, Spinning test-particles in general relativity.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Papapetrou, Spinning test-particles in general relativity

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Observation 80d38b63-1689-4aee-a0cb-74927ac0c0d1 · outbound

This paper cites Tulczyjew, Motion of multiple particles in general relativity theory, Acta Phys.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Tulczyjew, Motion of multiple particles in general relativity theory, Acta Phys

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Observation 74bde96c-05b1-4a14-8e7d-fd638ce24a3f · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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Observation f3790154-e875-42e0-a551-683752b91167 · outbound

This paper cites Mechanics of extended masses in general relativity.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Mechanics of extended masses in general relativity

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Observation 73ded70d-9590-4096-99da-c9cdb8566ab8 · outbound

This paper cites Ramond,The First Law of Mechanics in General Relativity & Isochrone Orbits in Newto- nian Gravity, PhD Thesis, Paris Cité Univ.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Ramond,The First Law of Mechanics in General Relativity & Isochrone Orbits in Newto- nian Gravity, PhD Thesis, Paris Cité Univ

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Observation 6da3f81c-2f62-43a7-acf6-52e293d8bb62 · outbound

This paper cites Extreme mass ratio inspirals with spinning secondary: a detailed study of equatorial circular motion.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Extreme mass ratio inspirals with spinning secondary: a detailed study of equatorial circular motion

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Observation 6fe203f6-07db-4fe9-9c8b-e330c7ada106 · outbound

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Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Self-Force Calculations with a Spinning Secondary

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This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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Observation c8f4292a-ee80-4d96-a866-a45d036f947d · outbound

This paper cites Extreme mass-ratio inspiral and waveforms for a spinning body into a Kerr black hole via osculating geodesics and near-identity transformations.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Extreme mass-ratio inspiral and waveforms for a spinning body into a Kerr black hole via osculating geodesics and near-identity transformations

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Observation 37d525bf-4176-4c22-951a-248661868b30 · outbound

This paper cites Skoupý, G.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Skoupý, G

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Observation 6294fd70-9421-45c7-ab39-917e2d222983 · outbound

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Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Post-Newtonian expansions of extreme mass ratio inspirals of spinning bodies into Schwarzschild black holes

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Observation 8b8b2282-cc84-4a84-938c-38523a0d45fa · outbound

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Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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Observation 359117da-9969-4775-81f9-9cf3cff0b037 · outbound

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Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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source=pdf_text observed=2026-08-03T11:30:36.086570Z digest=sha256:f1e62f2c889856f7656c6305b1c4fa7ebeeae9bc9a545d21b65d83aac0fdc0ad

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source=pdf_text observed=2026-08-03T11:30:36.090517Z digest=sha256:c8cb642baf6c4644376445434e327ccf2d5ad3c7c5cb5bcb047dfe6a14e2d61f

Observation 894aecff-6b11-4a0e-8e1f-91405665efc1 · outbound

This paper cites Post-adiabatic self-force waveforms: slowly spinning primary and precessing secondary.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Post-adiabatic self-force waveforms: slowly spinning primary and precessing secondary

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source=pdf_text observed=2026-08-03T11:30:36.094271Z digest=sha256:28b86d8f9a9778a0663e90d6a25f6660a12892d139d339ef7e8924747527c787

Observation 4b678d1b-4cff-4663-9784-8d3f7b58e9c9 · outbound

This paper cites Mathews and A.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Mathews and A

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source=pdf_text observed=2026-08-03T11:30:36.098744Z digest=sha256:87433f487f57e53b09c3045efcecc85db15c6627c942581967be3be37ba09849

Observation 0bbd6e35-e55e-4787-8ed9-e7e036fc5ebe · outbound

This paper cites Analytic Solution for the Motion of Spinning Particles in Kerr Space-Time.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Analytic Solution for the Motion of Spinning Particles in Kerr Space-Time

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source=pdf_text observed=2026-08-03T11:30:36.102647Z digest=sha256:ac2829f7783e969add6dd65483966dc9a69c3f8da32d84ca5aa4a809e7f784d3

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source=pdf_text observed=2026-08-03T11:30:36.106810Z digest=sha256:cfb30399c8d764babb415588faed75d5e20173dedb6b2703d5af4d9c0c9b8631

Observation 414fad2a-30b8-445a-aca3-e51b5058c0b8 · outbound

This paper cites Effective Field Theories of Post-Newtonian Gravity: A comprehensive review.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Effective Field Theories of Post-Newtonian Gravity: A comprehensive review

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source=pdf_text observed=2026-08-03T11:30:36.111012Z digest=sha256:c2255050b2284f075b671b13ebc54eef1c31d27df8cbb6f3d7832f70830845a1

Observation 61e4203c-f43b-432f-b109-ee48b3d9578a · outbound

This paper cites Gravitational radiation from inspiralling compact objects: Spin effects to fourth Post-Newtonian order.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Gravitational radiation from inspiralling compact objects: Spin effects to fourth Post-Newtonian order

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source=pdf_text observed=2026-08-03T11:30:36.114960Z digest=sha256:7a06ef1f7086d21f679dcadb3cb2887ccb452c9761b3c7e13892c8197627d987

Observation bde044ef-d3e0-46ae-a047-76a4aaf59996 · outbound

This paper cites Gravitational waves from inspiraling compact binaries: The quadrupole-moment term.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Gravitational waves from inspiraling compact binaries: The quadrupole-moment term

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source=pdf_text observed=2026-08-03T11:30:36.119270Z digest=sha256:3f700def6848c13e8b262955cf4c8b9c2262908157b78b49e6484e14220f2889

Observation 76d1008e-49aa-49ca-9019-16218dda1bfe · outbound

This paper cites Testing the nature of dark compact objects: a status report.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Testing the nature of dark compact objects: a status report

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source=pdf_text observed=2026-08-03T11:30:36.127621Z digest=sha256:0a27bb92ec8f82a3200c5959f276bace042d6c86e646f0630d6a5f1929147433

Observation a4f9df42-4a09-4df2-8b16-849425cfabf1 · outbound

This paper cites Testing the binary black hole nature of a compact binary coalescence.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Testing the binary black hole nature of a compact binary coalescence

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source=pdf_text observed=2026-08-03T11:30:36.131924Z digest=sha256:6e295c5b22a6a3357c7352f16785c8ca430e323cf968abc2be453d7ed9c47ef4

Observation d92057f8-9f8f-4a56-8b10-1cdaaaaa59ee · outbound

This paper cites Observing and measuring the neutron-star equation-of-state in spinning binary neutron star systems.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Observing and measuring the neutron-star equation-of-state in spinning binary neutron star systems

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source=pdf_text observed=2026-08-03T11:30:36.136368Z digest=sha256:97633a05b723816695ee397c60cfac42472dd8d1d596278e36a4abda5875e29d

Observation a28b6238-88c3-46c2-a6db-925dacbff659 · outbound

This paper cites Rahman and A.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Rahman and A

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source=pdf_text observed=2026-08-03T11:30:36.140515Z digest=sha256:3470434b3bd70f331b64d1c281e37a3612d3022dfead20b4579261818ab29e38

Observation 0ce86daa-7cf4-4fd4-8809-1ea4cbc0ae85 · outbound

This paper cites Rüdiger, Conserved quantities of spinning test particles in general relativity.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Rüdiger, Conserved quantities of spinning test particles in general relativity

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source=pdf_text observed=2026-08-03T11:30:36.144806Z digest=sha256:9a4c866d8408bd2f186c4b58044d6eebf5b4aff2d2fbd5d7fc4f765ee9b794d0

Observation ce0e8f6e-428f-4942-8be4-bf0a0c237683 · outbound

This paper cites Rüdiger, Conserved quantities of spinning test particles in general relativity.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Rüdiger, Conserved quantities of spinning test particles in general relativity

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source=pdf_text observed=2026-08-03T11:30:36.149104Z digest=sha256:b5a271bd12948c1d7737354bd928e084a28b01740db910717e26a8cf74db52a5

Observation 21ca7cf1-1f69-440e-a3cb-906fa178a17c · outbound

This paper cites Hamilton-Jacobi equation for spinning particles near black holes.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Hamilton-Jacobi equation for spinning particles near black holes

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source=pdf_text observed=2026-08-03T11:30:36.153235Z digest=sha256:6a9d3e1369b62ea7f9408919d1b01f53211d9561bbc7eb04d8b944ace9c8aa78

Observation eafe21ab-9da4-4543-a179-427724d8050b · outbound

This paper cites Symplectic mechanics of relativistic spinning compact bodies II.: Canonical formalism in the Schwarzschild spacetime.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Symplectic mechanics of relativistic spinning compact bodies II.: Canonical formalism in the Schwarzschild spacetime

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source=pdf_text observed=2026-08-03T11:30:36.157261Z digest=sha256:0234460fbcafa2eef1e351127ecb1ded8418e88fdc37ee8e09f826d943e9675d

Observation 5f0cd699-6939-44c6-9bbf-d0ae9ad7c664 · outbound

This paper cites Complete set of quasi-conserved quantities for spinning particles around Kerr.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Complete set of quasi-conserved quantities for spinning particles around Kerr

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source=pdf_text observed=2026-08-03T11:30:36.161467Z digest=sha256:445cf891b6cc0ef42c30219c722e6e7aa4886151ee7a9db0ceebe1d9234c4d2b

Observation 4904b39a-f7e5-456d-a053-287de6f07910 · outbound

This paper cites Generalized Carter constant for quadrupolar test bodies in Kerr spacetime.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Generalized Carter constant for quadrupolar test bodies in Kerr spacetime

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source=pdf_text observed=2026-08-03T11:30:36.165576Z digest=sha256:fea76d5fdd73fd8169ba8d2ad057e3afe644eb3ca9ad846ec13d01ec122b7881

Observation 510649ea-0d98-4dae-bb6f-a6f09b8ebf9e · outbound

This paper cites High-accuracy numerical simulation of black-hole binaries: Computation of the gravitational-wave energy flux and comparisons with post-Newtonian approximants.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown High-accuracy numerical simulation of black-hole binaries: Computation of the gravitational-wave energy flux and comparisons with post-Newtonian approximants

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source=pdf_text observed=2026-08-03T11:30:36.174013Z digest=sha256:b5d1d5ec8bf08833f677b239d8466bce630baef1cb841b6e53607b1efb71c073

Observation 0d623f6f-b281-4edc-b413-6eca94f9560e · outbound

This paper cites Canonical Hamiltonian for an extended test body in curved spacetime: To quadratic order in spin.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Canonical Hamiltonian for an extended test body in curved spacetime: To quadratic order in spin

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source=pdf_text observed=2026-08-03T11:30:36.178354Z digest=sha256:dd04c718a2657ef64b1c554cf45019b1bd657a9f210986aa792953d677913f6f

Observation 9e14a3ef-788e-4818-b2b5-11a22a1ddb37 · outbound

This paper cites Hamiltonians and canonical coordinates for spinning particles in curved space-time.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Hamiltonians and canonical coordinates for spinning particles in curved space-time

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source=pdf_text observed=2026-08-03T11:30:36.182437Z digest=sha256:8b01e0710249104e6789c5bc0906d4498b52a4f10c8b4f096e6ac3dbe77b65b2

Observation d533537f-95c2-4a52-943f-222a66b620f4 · outbound

This paper cites Motion of a spinning particle under the conservative piece of the self-force is Hamiltonian to first order in mass and spin.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Motion of a spinning particle under the conservative piece of the self-force is Hamiltonian to first order in mass and spin

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source=pdf_text observed=2026-08-03T11:30:36.186561Z digest=sha256:ef1158e076fe185c1abe1068ebfc84243fc1ee09ae69575386c34aa464cd150f

Observation 945483a0-1c51-4636-acc5-36c43e55f44d · outbound

This paper cites Is motion under the conservative self-force in black hole spacetimes an integrable Hamiltonian system?.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Is motion under the conservative self-force in black hole spacetimes an integrable Hamiltonian system?

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source=pdf_text observed=2026-08-03T11:30:36.190860Z digest=sha256:29cd331fa1009ca338d996f0fd85dc20b0df3bf2f619024438a32e6766a3f36e

Observation ea94aa9a-43ce-4fb4-ab44-e912da21f11a · outbound

This paper cites Hamiltonian Formulation of the Conservative Self-Force Dynamics in the Kerr Geometry.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Hamiltonian Formulation of the Conservative Self-Force Dynamics in the Kerr Geometry

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source=pdf_text observed=2026-08-03T11:30:36.195220Z digest=sha256:8906f286eec715775679c7280f9835ffe29c70fc1771fc5dda10a29678edd7d8

Observation 40159f4e-44ee-4a41-ab4a-569b8b39a007 · outbound

This paper cites Particle motion under the conservative piece of the self-force is Hamiltonian.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Particle motion under the conservative piece of the self-force is Hamiltonian

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source=pdf_text observed=2026-08-03T11:30:36.199416Z digest=sha256:f8179860d6640e7970bdbfe335e1e2940d90ff3ef00b259ff8048d4664c95fee

Observation 0ebf8a69-9a3f-4aae-8dd4-33176fd00d58 · outbound

This paper cites The classical mechanics of non-conservative systems.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown The classical mechanics of non-conservative systems

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source=pdf_text observed=2026-08-03T11:30:36.203591Z digest=sha256:caa032809dbba2bcd766c14979fd8e546b6dc707bc0ede19b0e7ca8d60f88a01

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source=pdf_text observed=2026-08-03T11:30:36.207715Z digest=sha256:a46433d719a3217c25365543a7977cd6b65dd4171a985fe240d095dea8e570c4

Observation 6ce8bceb-47b6-4321-b153-4658f044a35c · outbound

This paper cites Post-adiabatic dynamics and waveform generation in self-force theory: an invariant pseudo-Hamiltonian framework.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Post-adiabatic dynamics and waveform generation in self-force theory: an invariant pseudo-Hamiltonian framework

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source=pdf_text observed=2026-08-03T11:30:36.211744Z digest=sha256:b7eb5954239f3b11924466f18a89c3e077bdc3dffa2251a602d672002ad27327

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source=pdf_text observed=2026-08-03T11:30:36.216265Z digest=sha256:badfa920837286ff8a8d652c9a140a16cd971ecbe77509db9bb3f91fb2bb344a

Observation 5c2b055d-7642-4f5a-8b47-7f15ed9e93b2 · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

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source=pdf_text observed=2026-08-03T11:30:36.220110Z digest=sha256:5dc9a6da6380624321c2b77ba1a5d3a0fdebd6f0620d2aa17d75eb76d2769e4c

Observation 82b8de79-fe66-4bac-a497-a1bcb8095a3e · outbound

This paper cites Two timescale analysis of extreme mass ratio inspirals in Kerr. I. Orbital Motion.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Two timescale analysis of extreme mass ratio inspirals in Kerr. I. Orbital Motion

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source=pdf_text observed=2026-08-03T11:30:36.224118Z digest=sha256:85a06b1806ba6422a5ce4c310a728974b0d497c3ba91d1811d5287453e6d2841

Observation dd8623f9-d383-41d0-af28-7bfa954eee00 · outbound

This paper cites Two-timescale evolution of extreme-mass-ratio inspirals: waveform generation scheme for quasicircular orbits in Schwarzschild spacetime.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Two-timescale evolution of extreme-mass-ratio inspirals: waveform generation scheme for quasicircular orbits in Schwarzschild spacetime

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source=pdf_text observed=2026-08-03T11:30:36.228181Z digest=sha256:08570220dc1403375d2bd0217dd1acdf7b84ca89a9aae28a196b8720a6f2da99

Observation da85fd33-681d-4d15-9a6a-7ac62d7ed5c6 · outbound

This paper cites Black hole perturbation theory and gravitational self-force.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Black hole perturbation theory and gravitational self-force

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source=pdf_text observed=2026-08-03T11:30:36.232096Z digest=sha256:ef32207bd8a9ed6cb82f6b00a7ec7cd1093eac515d169840519bd704ef1a0821

Observation 0a729549-33d1-4995-b6b7-c8f450d1ace4 · outbound

This paper cites Rapid generation of fully relativistic extreme-mass-ratio-inspiral waveform templates for LISA data analysis.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Rapid generation of fully relativistic extreme-mass-ratio-inspiral waveform templates for LISA data analysis

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source=pdf_text observed=2026-08-03T11:30:36.236005Z digest=sha256:79d99e14b85c81a0d785106b75bef4937b7bbd68412797c3d86c14597656e34a

Observation 2d117aae-01ec-41c6-a424-9a605b9e61ea · outbound

This paper cites FastEMRIWaveforms: New tools for millihertz gravitational-wave data analysis.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown FastEMRIWaveforms: New tools for millihertz gravitational-wave data analysis

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source=pdf_text observed=2026-08-03T11:30:36.239972Z digest=sha256:9dea4d9d42b3251a2a6f1291f83db911c1efe0eeab06ca5fa861eb8c33af6c75

Observation 9787a1ab-a561-4044-aac0-dcb97e887472 · outbound

This paper cites Fast and Fourier: Extreme Mass Ratio Inspiral Waveforms in the Frequency Domain.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Fast and Fourier: Extreme Mass Ratio Inspiral Waveforms in the Frequency Domain

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source=pdf_text observed=2026-08-03T11:30:36.244171Z digest=sha256:6864c599eca469ed4835069fb48ce8dde2d2589ce069b92c8fe4425bb880145d

Observation c931779d-1f97-4ea1-8743-55721b573a7f · outbound

This paper cites The Fast and the Frame-Dragging: Efficient waveforms for asymmetric-mass eccentric equatorial inspirals into rapidly-spinning black holes.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown The Fast and the Frame-Dragging: Efficient waveforms for asymmetric-mass eccentric equatorial inspirals into rapidly-spinning black holes

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source=pdf_text observed=2026-08-03T11:30:36.248197Z digest=sha256:da261459c8b15ad31fd5ec7a3430054b7f22471a78acea6a43dbf4db0d734f55

Observation 5f83fef5-8418-4365-a167-bad47ea2884f · outbound

This paper cites The adiabatic evolution of orbital parameters in the Kerr spacetime.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown The adiabatic evolution of orbital parameters in the Kerr spacetime

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source=pdf_text observed=2026-08-03T11:30:36.252076Z digest=sha256:db1d7778ed2decdfabfb99823c5f2d5e3146fd721b39f7d42dd9a8d6dc2dbe12

Observation d5a68293-87f6-4d49-9132-8744c01d3748 · outbound

This paper cites Computing inspirals in Kerr in the adiabatic regime. I. The scalar case.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Computing inspirals in Kerr in the adiabatic regime. I. The scalar case

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source=pdf_text observed=2026-08-03T11:30:36.256462Z digest=sha256:c2bac1a159e9160992f5456f0915fba8d0dd4178928131c078f4e8ed394d9399

Observation b74f47dc-4562-44cf-a370-0f1c78787f4d · outbound

This paper cites Isoyama, H.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Isoyama, H

Reference 81

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source=pdf_text observed=2026-08-03T11:30:36.260492Z digest=sha256:e96fd82cfd599f7060c62b3012e203a660de9ad3bf2569fb7ce5aebda0fa077f

Observation ba24deb2-43aa-4a37-86b7-711d8b66db2e · outbound

This paper cites Dissipation in extreme-mass ratio binaries with a spinning secondary.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Dissipation in extreme-mass ratio binaries with a spinning secondary

Reference 82

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source=pdf_text observed=2026-08-03T11:30:36.264147Z digest=sha256:7fb2975290dc9759c51f7304b5dda6a8839e667367659a95cc87942a368c347c

Observation a263bb80-b0be-45ae-866c-28bc4dbb0cf9 · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

Reference 83

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source=pdf_text observed=2026-08-03T11:30:36.268470Z digest=sha256:5e407850884eec57aa28cda985a6341d3de45667713eda8fd9ec26fe0e12bcee

Observation 042d5d1e-f556-456c-b62c-6683b7b47e8e · outbound

This paper cites Flux-balance laws for spinning bodies under the gravitational self-force.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Flux-balance laws for spinning bodies under the gravitational self-force

Reference 84

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source=pdf_text observed=2026-08-03T11:30:36.272633Z digest=sha256:8c8ae8673d201f078d270ae28cc8f26abfe6fd463fa6c9a753f17f018c658eec

Observation d8901fee-4a0f-4189-a17a-dc48967a5039 · outbound

This paper cites Gravitational Self-Force Correction to the Innermost Stable Circular Equatorial Orbit of a Kerr Black Hole.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Gravitational Self-Force Correction to the Innermost Stable Circular Equatorial Orbit of a Kerr Black Hole

Reference 85

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source=pdf_text observed=2026-08-03T11:30:36.277414Z digest=sha256:ee861b5d4126f6c2f4fe28ac0f937ff2cd48a9ac0bb3177d32d7f4cda8520b88

Observation 3dea9b5d-3d8b-4948-a2e0-84c7ad12c665 · outbound

This paper cites First Law of Mechanics for Compact Binaries on Eccentric Orbits.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown First Law of Mechanics for Compact Binaries on Eccentric Orbits

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source=pdf_text observed=2026-08-03T11:30:36.281583Z digest=sha256:1494e51212494577f232222cda3a46d8bd2c49ca27001f5a80e75a74e1075bab

Observation 9efa669d-b25b-4938-a92c-10a2bc600c6c · outbound

This paper cites Chaos in Schwarzschild Spacetime : The Motion of a Spinning Particle.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Chaos in Schwarzschild Spacetime : The Motion of a Spinning Particle

Reference 87

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source=pdf_text observed=2026-08-03T11:30:36.286156Z digest=sha256:fdfc09d264c5dbff210b04e6748fa9248072699851637209771239cf2db35e38

Observation fb425d4d-0cd0-464b-8121-a751bff9ede7 · outbound

This paper cites Signature of chaos in gravitational waves from a spinning particle.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Signature of chaos in gravitational waves from a spinning particle

Reference 88

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source=pdf_text observed=2026-08-03T11:30:36.290222Z digest=sha256:f0e45f1a54e8177f85f2bdb2fa0bfab23ead01f4d180ad08a10a98360030121a

Reference 89

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source=pdf_text observed=2026-08-03T11:30:36.294801Z digest=sha256:accbb48f6c55ac8f616339ba29de345fadf86eda7ad90a1cda5e19eb45eca83b

Observation d3ee91c4-f479-4d28-b95f-8c50fd06ad9f · outbound

This paper cites Non-linear effects in EMRI dynamics and their imprints on gravitational waves.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Non-linear effects in EMRI dynamics and their imprints on gravitational waves

Reference 90

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source=pdf_text observed=2026-08-03T11:30:36.298884Z digest=sha256:8126981ae4936e8ec2ec6cc717419fa6b4a0e5e8f0079020615de4d8892b4624

Observation 99b250e6-f9f9-4b16-be72-280b31c86601 · outbound

This paper cites Gravitational-wave glitches in chaotic extreme-mass-ratio inspirals.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Gravitational-wave glitches in chaotic extreme-mass-ratio inspirals

Reference 91

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source=pdf_text observed=2026-08-03T11:30:36.302832Z digest=sha256:245d2666ce314040954a999af20d045576bd2f15839910422fa03d4306bf0aa8

Observation d277bd3a-8e38-4c72-845d-223768a3479d · outbound

This paper cites Gravitational-wave glitches: resonant islands and frequency jumps in non-integrable extreme-mass-ratio inspirals.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Gravitational-wave glitches: resonant islands and frequency jumps in non-integrable extreme-mass-ratio inspirals

Reference 92

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source=pdf_text observed=2026-08-03T11:30:36.306650Z digest=sha256:52b9ae76fc0a7d0635a490285254f6ddafc1bcdf2227a51e8dea77f8f4089769

Observation 210da57c-dcc1-493f-8738-da420828aa23 · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

Reference 93

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source=pdf_text observed=2026-08-03T11:30:36.311200Z digest=sha256:edeae71a0a31569437ac1a46b54787ea9c6b7f4fe2b46947d43a2846bb78935f

Observation 36407699-c891-4d4c-a022-f3ef0ac265d9 · outbound

This paper cites Towards a formalism for mapping the spacetimes of massive compact objects: Bumpy black holes and their orbits.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Towards a formalism for mapping the spacetimes of massive compact objects: Bumpy black holes and their orbits

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source=pdf_text observed=2026-08-03T11:30:36.315122Z digest=sha256:d96ac8ca7b044638025f1a0de51ffd46ab23f51bcfaee7f2b8bbebc78f13331d

Observation ef4f1f0b-e226-4a8d-a43a-480bf3fce2ba · outbound

This paper cites Probing the nature of central objects in extreme-mass-ratio inspirals with gravitational waves.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Probing the nature of central objects in extreme-mass-ratio inspirals with gravitational waves

Reference 95

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source=pdf_text observed=2026-08-03T11:30:36.319548Z digest=sha256:06a8672257968fd1d51f871c11bcbb3bcb34841f6c8eae7112997cabe3eb7b91

Observation 140986d1-325d-4b4a-ba78-c88e753a9357 · outbound

This paper cites Using LISA EMRI sources to test off-Kerr deviations in the geometry of massive black holes.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Using LISA EMRI sources to test off-Kerr deviations in the geometry of massive black holes

Reference 96

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source=pdf_text observed=2026-08-03T11:30:36.323834Z digest=sha256:458f4ef819eca8fe22da8a7296cacfd271ebdb69abf795a27fa88f69ecbe3d88

Reference 97

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source=pdf_text observed=2026-08-03T11:30:36.328218Z digest=sha256:7477fb6e4e5f3ff9adc967a3d7c22af2d4a3813ee2ea875fc19aaf31a63e439b

Reference 98

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source=pdf_text observed=2026-08-03T11:30:36.332183Z digest=sha256:f41cf2511bc4af2dc2f68c642ce3a3540d1c2250b8f5eaa9e5be8fddcaf590c2

Observation ad5f9dff-d01d-4c00-b268-33e656cd7be2 · outbound

This paper cites Motion in classical field theories and the foundations of the self-force problem.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Motion in classical field theories and the foundations of the self-force problem

Reference 99

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source=pdf_text observed=2026-08-03T11:30:36.336234Z digest=sha256:9de1becab80e84fcff95ebaf3d3a6bf2ba72222d0a553ea7acfb1541bafb9ae9

Observation eb6b82d1-4cde-475c-9648-c06054cb081d · outbound

This paper cites Ramond and S.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Ramond and S

Reference 100

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source=pdf_text observed=2026-08-03T11:30:36.340071Z digest=sha256:935bd1f3ed1898a78fd383d952175b58656b4c772da9a17bbfd6682ba9b12ee1

Observation 5812a191-4c59-4d37-a4ba-51db1fc47fd4 · outbound

This paper cites an unresolved cited work.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Unresolved cited work

Reference 101

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source=pdf_text observed=2026-08-03T11:30:36.343993Z digest=sha256:0cd830ec866d5c1c51c98b31c720379749dc91691163a9ef57a294aeaab23a30

Observation c3adce96-7f9d-4543-b737-d32e4a8952c3 · outbound

This paper cites Yagi and N.

Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown Yagi and N

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source=pdf_text observed=2026-08-03T11:30:36.348513Z digest=sha256:e27f396214b97280f5a93ac4b10c21cf6794558de1d91ad49375f0cf9839bf56

Pith citing papers

Observation 934054cd-1cff-447e-96be-aa4c10f1d4c4 · inbound

Universality in Relativistic Spinning Particle Models cites this paper.

Universality in Relativistic Spinning Particle Models Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 70

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arxiv_id, observed 2026-07-21T02:20:33.773347Z

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Observation 38e980b9-8896-4a6e-b489-d646c477903d · inbound

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion cites this paper.

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 31

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arxiv_id, observed 2026-07-21T02:20:33.773347Z

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Observation c5a11d29-1b8a-4cff-aed2-489173611918 · inbound

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion cites this paper.

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 37

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arxiv_id, observed 2026-07-21T02:20:33.773347Z

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Observation 8f8024ad-5ff3-49c2-ad3e-4fa099e12646 · inbound

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion cites this paper.

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 37

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verified exact
arxiv_id, observed 2026-07-21T02:20:33.773347Z

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No event found in the named queried sources as of 2026-08-15T06:32:42.880941+00:00.

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Observation 5f2aee19-69eb-44af-b2a7-1de1f1823d38 · inbound

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion cites this paper.

Dynamics of a relativistic discrete body: rigidity conditions, and covariant equations of motion Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 37

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source=pdf_text observed=2026-08-04T05:22:08.919692Z digest=sha256:c55c19cd9d62ad74aeb965742375d294d7f25f9a4ce764ded0c16a8017aeb1c6

Observation 73e1bb50-5ed2-4537-9002-a72a14f7eb3b · inbound

Quadrupole and quadratic-in-spin effects in quasicircular, spinning, asymmetric binaries cites this paper.

Quadrupole and quadratic-in-spin effects in quasicircular, spinning, asymmetric binaries Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 101

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arxiv_id, observed 2026-07-21T02:20:33.773347Z

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Observation 1e2a42cc-9c8e-40c0-9cb8-6799747fc66f · inbound

Octupole moments and the non-universality of free-fall in general relativity cites this paper.

Octupole moments and the non-universality of free-fall in general relativity Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 70

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source=pdf_text observed=2026-08-01T07:59:48.720251Z digest=sha256:214861a72498289a0fc4ee54eee4648863ab2b49c7ce55cda76403acd79abd81

Observation 43d1172e-c38f-46f8-bce2-a5044864233f · inbound

Quadrupolar tidal effects destroy the integrability of black hole geodesics: analytic proof and numerical evidence of chaos cites this paper.

Quadrupolar tidal effects destroy the integrability of black hole geodesics: analytic proof and numerical evidence of chaos Symplectic mechanics of relativistic spinning compact bodies. III. quadratic-in-spin integrability in Type-D Einstein spacetimes: persistence and breakdown

Reference 71

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