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Paper Citation Record · LEDGER

Optimal $MM^*$ bounds for convex bodies

As of 11 August 2026, this Paper Citation Record lists 38 of 38 outbound references and 1 inbound Pith citation observation for arXiv:2607.29458.

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

pith.paper-citation-record.v1
2607.29458 v1

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measured 38 of 38 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-03T06:52:06.406799Z

measured 39 of 39 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-11T06:34:44.6726+00:00

measured 1 of 1 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-10T12:49:48.636758Z

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Source: pith, observed 2026-08-10T12:49:48.795825Z

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38 of 38 outbound references displayed

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Outbound references

Observation b1539ad4-fdb6-41ad-a4e2-327f03832247 · outbound

This paper cites Alonso-Guti´ errez and J.

Optimal $MM^*$ bounds for convex bodies Alonso-Guti´ errez and J

Reference 1

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Observation d22d1e71-21f6-4062-9165-fa5b01f9de9e · outbound

This paper cites Anttila, K.

Optimal $MM^*$ bounds for convex bodies Anttila, K

Reference 2

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Observation b911aba6-b561-4b6c-9998-8ec97f257be7 · outbound

This paper cites Artstein-Avidan, A.

Optimal $MM^*$ bounds for convex bodies Artstein-Avidan, A

Reference 3

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Observation 0f818c41-7130-45f5-a6f8-9fce6a54fe25 · outbound

This paper cites Banaszczyk, A.

Optimal $MM^*$ bounds for convex bodies Banaszczyk, A

Reference 4

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Observation 1f47e5c7-0069-400d-b919-605d474c51a4 · outbound

This paper cites Barthe and B.

Optimal $MM^*$ bounds for convex bodies Barthe and B

Reference 5

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Observation 91a40957-5b76-4629-b282-3d0b9f655ead · outbound

This paper cites The slicing conjecture via small ball estimates.

Optimal $MM^*$ bounds for convex bodies The slicing conjecture via small ball estimates

Reference 6

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source=pdf_text observed=2026-08-03T06:52:04.226599Z digest=sha256:6fe104258cc92a0e97f4bdde0b79a531db354efad297c30a3b94108dc6916a0c

Observation 1ae9e279-c94c-4a38-bc2d-c06e5065175b · outbound

This paper cites Distances between non-symmetric convex bodies: optimal bounds up to polylog.

Optimal $MM^*$ bounds for convex bodies Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 7

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Observation ce3d4728-b84e-4a5f-8c5e-5dc011b7b471 · outbound

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Optimal $MM^*$ bounds for convex bodies Unresolved cited work

Reference 8

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Observation e6de08bf-44ec-4395-976e-dd40cb65c3fb · outbound

This paper cites an unresolved cited work.

Optimal $MM^*$ bounds for convex bodies Unresolved cited work

Reference 9

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Observation 01acc384-5956-4fe6-aee8-ea7bc228214b · outbound

This paper cites Brazitikos, A.

Optimal $MM^*$ bounds for convex bodies Brazitikos, A

Reference 10

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Observation 1cccd9b5-8e89-4a93-aa47-0c5eecb9dc91 · outbound

This paper cites Digesting the proof of the sharp thin-shell inequality.

Optimal $MM^*$ bounds for convex bodies Digesting the proof of the sharp thin-shell inequality

Reference 11

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Observation c637c399-4bae-437b-9f52-4cc9804dbbec · outbound

This paper cites Cordero-Erausquin and B.

Optimal $MM^*$ bounds for convex bodies Cordero-Erausquin and B

Reference 12

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Observation 0d89e790-6131-4dbf-af15-0293f1e47e97 · outbound

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Optimal $MM^*$ bounds for convex bodies Unresolved cited work

Reference 13

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Observation 5ada7852-31c4-4715-8084-8dc03eb96f1c · outbound

This paper cites Eldan,Thin shell implies spectral gap up to polylog via a stochastic localization scheme, Geom.

Optimal $MM^*$ bounds for convex bodies Eldan,Thin shell implies spectral gap up to polylog via a stochastic localization scheme, Geom

Reference 14

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Observation c1af4a55-a51a-48f1-8a90-e08cfe7ddfae · outbound

This paper cites Eldan and J.

Optimal $MM^*$ bounds for convex bodies Eldan and J

Reference 15

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source=pdf_text observed=2026-08-03T06:52:04.904016Z digest=sha256:2266caffbadfc44459f3c47d478ee50eec07061e7220081e0adac0d9048a6cad

Observation 31968442-a072-48e4-a4e9-99f8ff9e5151 · outbound

This paper cites Fathi,Stein kernels and moment maps, Ann.

Optimal $MM^*$ bounds for convex bodies Fathi,Stein kernels and moment maps, Ann

Reference 16

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Observation ce3eed65-1f97-4eec-9bfc-50879c950450 · outbound

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Optimal $MM^*$ bounds for convex bodies Unresolved cited work

Reference 17

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Observation e0775bd0-680b-4f8f-9e73-be5e070cdace · outbound

This paper cites Giannopoulos and E.

Optimal $MM^*$ bounds for convex bodies Giannopoulos and E

Reference 18

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Observation ffb85139-8999-459b-b036-8aecffec4de7 · outbound

This paper cites Giannopoulos, P.

Optimal $MM^*$ bounds for convex bodies Giannopoulos, P

Reference 19

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source=pdf_text observed=2026-08-03T06:52:05.170899Z digest=sha256:30ce4c3e0d2b6965de2015fa10c6b45c136b055466bcf7661279b80e31058b26

Observation d0f0738c-7fe0-4f26-bbed-a7ab4320cbad · outbound

This paper cites A note on Bourgain's slicing problem.

Optimal $MM^*$ bounds for convex bodies A note on Bourgain's slicing problem

Reference 20

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source=pdf_text observed=2026-08-03T06:52:05.233233Z digest=sha256:15430f4efc4f4325b978e03c9f9180b0d224e8750fea0822dbbd070a3f2f9ce0

Observation d8ef2a26-9048-46c6-a3b4-a057b4cea179 · outbound

This paper cites Kannan, L.

Optimal $MM^*$ bounds for convex bodies Kannan, L

Reference 21

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source=pdf_text observed=2026-08-03T06:52:05.308151Z digest=sha256:adef0ae1ce19f33c9e772b5662da3e71667850d01538a823fbd5cd170f3ff69e

Observation 0a38ce0f-fcf2-4d6d-8cf0-eaa8feb31038 · outbound

This paper cites Klartag,A Berry-Esseen type inequality for convex bodies with an unconditional basis, Probab.

Optimal $MM^*$ bounds for convex bodies Klartag,A Berry-Esseen type inequality for convex bodies with an unconditional basis, Probab

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Observation af2f5252-7afb-4fe8-9097-c92e10eda7f1 · outbound

This paper cites Klartag,Logarithmic bounds for isoperimetry and slices of convex sets, Ars Inve- niendi Analytica, Paper No.

Optimal $MM^*$ bounds for convex bodies Klartag,Logarithmic bounds for isoperimetry and slices of convex sets, Ars Inve- niendi Analytica, Paper No

Reference 23

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source=pdf_text observed=2026-08-03T06:52:05.446420Z digest=sha256:5eb98773ee377b9d6bc46f80421e24ba899f16ab02139a05551d8327026f0114

Observation acebf68a-1754-434b-a065-cf1787dba03a · outbound

This paper cites Klartag,Logarithmically-concave moment measures I, in Geometric Aspects of Functional Analysis, Lecture Notes in Math., Vol.

Optimal $MM^*$ bounds for convex bodies Klartag,Logarithmically-concave moment measures I, in Geometric Aspects of Functional Analysis, Lecture Notes in Math., Vol

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Observation fada6fc1-8c28-490f-9860-ca65e7fa8b85 · outbound

This paper cites Klartag and J.

Optimal $MM^*$ bounds for convex bodies Klartag and J

Reference 25

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Observation 00bed819-f77d-45ff-95aa-f0ec630275c8 · outbound

This paper cites Klartag and J.

Optimal $MM^*$ bounds for convex bodies Klartag and J

Reference 26

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Observation 4ea72874-63a4-4fdc-ada4-8d1b80eef3ca · outbound

This paper cites Klartag and J.

Optimal $MM^*$ bounds for convex bodies Klartag and J

Reference 27

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Observation 5fa7825d-9e58-44cf-a4b6-409df9647c23 · outbound

This paper cites Klartag and J.

Optimal $MM^*$ bounds for convex bodies Klartag and J

Reference 28

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Observation d5d43b0f-52b4-46a8-817b-b8cda042ce5e · outbound

This paper cites Hartzoulaki,Probabilistic methods in the theory of convex bodies, Ph.D.

Optimal $MM^*$ bounds for convex bodies Hartzoulaki,Probabilistic methods in the theory of convex bodies, Ph.D

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Observation f54fe895-2d8b-4f1e-8d5a-226835fcac1a · outbound

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Optimal $MM^*$ bounds for convex bodies Unresolved cited work

Reference 30

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Observation 500eaf10-024d-484e-af0e-206a6ff15023 · outbound

This paper cites The KLS constant is $O(\log^{1/4} n)$.

Optimal $MM^*$ bounds for convex bodies The KLS constant is $O(\log^{1/4} n)$

Reference 31

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Observation 924959a3-6ca1-439e-b83c-88800f41f037 · outbound

This paper cites Milman,On the mean-width of isotropic convex bodies and their associatedL p- centroid bodies, Int.

Optimal $MM^*$ bounds for convex bodies Milman,On the mean-width of isotropic convex bodies and their associatedL p- centroid bodies, Int

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Observation 5d42c2fb-3fba-447b-84d6-4a51dc7ce89c · outbound

This paper cites Paouris,Concentration of mass on convex bodies, Geom.

Optimal $MM^*$ bounds for convex bodies Paouris,Concentration of mass on convex bodies, Geom

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Observation e39df94f-8fe0-4a53-ae5c-d89163539b71 · outbound

This paper cites Pisier,The Volume of Convex Bodies and Banach Space Geometry, Cambridge Tracts in Mathematics, Vol.

Optimal $MM^*$ bounds for convex bodies Pisier,The Volume of Convex Bodies and Banach Space Geometry, Cambridge Tracts in Mathematics, Vol

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source=pdf_text observed=2026-08-03T06:52:06.203048Z digest=sha256:3da806825b994819ee9a67653d1d0c96e6b47d7c28173c0d9c62eac66f520123

Observation 01633b37-763e-4c08-a44c-dfba5202e4ae · outbound

This paper cites Pivovarov,On the volume of caps and bounding the mean-width of an isotropic convex body, Math.

Optimal $MM^*$ bounds for convex bodies Pivovarov,On the volume of caps and bounding the mean-width of an isotropic convex body, Math

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source=pdf_text observed=2026-08-03T06:52:06.255674Z digest=sha256:381ac32afdd6f41e40a8949cf3f3880b35158470af7bbcc86fd15eee964274dc

Observation 71130ea2-39ea-4700-96c8-08f8fa727df8 · outbound

This paper cites Reis and T.

Optimal $MM^*$ bounds for convex bodies Reis and T

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Observation c2a00ef6-f003-4f9d-861d-d082145f3c3c · outbound

This paper cites Rudelson,Distances between non-symmetric convex bodies and theM M ∗-estimate, Positivity4(2000), no.

Optimal $MM^*$ bounds for convex bodies Rudelson,Distances between non-symmetric convex bodies and theM M ∗-estimate, Positivity4(2000), no

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source=pdf_text observed=2026-08-03T06:52:06.366298Z digest=sha256:772f0254c2e01a4b020193c8bdba855ed7051efe112d0f659c1a2904558d6228

Observation 0b0c45d4-8663-489b-8eb6-4e0168ebbe23 · outbound

This paper cites Vritsiou,Regular ellipsoids and a Blaschke–Santal´ o-type inequality for projec- tions of non-symmetric convex bodies, J.

Optimal $MM^*$ bounds for convex bodies Vritsiou,Regular ellipsoids and a Blaschke–Santal´ o-type inequality for projec- tions of non-symmetric convex bodies, J

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source=pdf_text observed=2026-08-03T06:52:06.406799Z digest=sha256:28e8f552e9f3a34d65a5713c790f6de72f7a0874511fd0a9178018a203ce5782

Pith citing papers

Observation 904a7beb-c970-4c98-a106-cf40cb35aec4 · inbound

Geometric Bounds for the Mean Gauge and the Mean Width in Isotropic Position cites this paper.

Geometric Bounds for the Mean Gauge and the Mean Width in Isotropic Position Optimal $MM^*$ bounds for convex bodies

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local_arxiv, observed 2026-08-10T12:49:48.799997Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.

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