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Paper Citation Record · LEDGER

Distances between non-symmetric convex bodies: optimal bounds up to polylog

As of 18 August 2026, this Paper Citation Record lists 48 of 48 outbound references and 7 inbound Pith citation observations for arXiv:2510.20511.

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

pith.paper-citation-record.v1
2510.20511 v3

Coverage vector

measured 48 of 48 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-08-04T08:32:53.729952Z

measured 55 of 55 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-18T06:34:40.430872+00:00

measured 7 of 7 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-12T15:56:32.483706Z

measured 0 of 1 external citation measurements

A source-named dated measurement, never combined with another source.

Source: pith, observed 2026-07-09T02:35:53.724339Z

Reference resolution

48 of 48 outbound references displayed

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  • unresolved48
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External citation measurements

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Outbound references

Observation 3775da7d-63bd-4c2e-bc43-b915af170277 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 1

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Observation 39b910b9-2e03-495d-945a-54a7259e46d2 · outbound

This paper cites E., Pajor, A., Szarek, S.,The flatness theorem for nonsymmetric convex bodies via the local theory of Banach spaces.Math.

Distances between non-symmetric convex bodies: optimal bounds up to polylog E., Pajor, A., Szarek, S.,The flatness theorem for nonsymmetric convex bodies via the local theory of Banach spaces.Math

Reference 2

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Observation 14821d26-a5e0-499e-be79-7ba5029190f0 · outbound

This paper cites Analyse Math., V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Analyse Math., V ol

Reference 3

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Observation d5b00c33-4d1c-4635-9aa4-e97b66996474 · outbound

This paper cites The slicing conjecture via small ball estimates.

Distances between non-symmetric convex bodies: optimal bounds up to polylog The slicing conjecture via small ball estimates

Reference 4

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source=pdf_text observed=2026-08-04T08:32:50.702464Z digest=sha256:19848a4c78f5a580e6d01c851c2fd390e578b0f7f38e7316a01713103e98ed82

Observation 15f3bd0c-1d3d-449a-a891-adf4f8e413e5 · outbound

This paper cites et Stat., V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog et Stat., V ol

Reference 5

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Observation 7b50e7a2-597c-4721-8ef3-3f89af61d2b6 · outbound

This paper cites D.,Distances between normed spaces, their subspaces and quo- tient spaces.Integral Equations Operator Theory, V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog D.,Distances between normed spaces, their subspaces and quo- tient spaces.Integral Equations Operator Theory, V ol

Reference 6

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Observation 57b96016-af4a-44d8-b763-d7d8ed339f7a · outbound

This paper cites Maurey- Schwartz.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Maurey- Schwartz

Reference 7

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Observation 6f247692-fcbc-4a70-877f-8fdff6e5b944 · outbound

This paper cites Lecture notes prepared for a course at the Weizmann Institute of Science, 2005.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Lecture notes prepared for a course at the Weizmann Institute of Science, 2005

Reference 8

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Observation 7ebeb28c-b24d-43a4-b7db-b38bac9882ac · outbound

This paper cites J., Milman, V.

Distances between non-symmetric convex bodies: optimal bounds up to polylog J., Milman, V

Reference 9

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Observation 97800764-cd0c-4ef2-9d34-36b9058b5d59 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 10

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Observation 12cd574d-9c83-43b0-8f5c-5d2f656193cc · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 11

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Observation 9d029f5a-64d9-4237-8c69-edbd38994cd6 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 12

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Observation 172116a7-1760-42d2-9c44-c786501f499b · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 13

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Observation 46b622c3-32b9-428b-8329-9d27312333e3 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 14

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Observation ab833221-9f0b-4303-ac9e-0ceff0f48cc4 · outbound

This paper cites A.,On tail probabilities for martingales.Ann.

Distances between non-symmetric convex bodies: optimal bounds up to polylog A.,On tail probabilities for martingales.Ann

Reference 15

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Observation 2681c756-1674-42da-8edd-d27e86da4a4c · outbound

This paper cites Lecture in the Slicing Day in Jussieu, Paris, June 2025.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Lecture in the Slicing Day in Jussieu, Paris, June 2025

Reference 16

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Observation fc3ffc72-fb36-47fb-aee5-723a6a1670cd · outbound

This paper cites aspects of Funct.

Distances between non-symmetric convex bodies: optimal bounds up to polylog aspects of Funct

Reference 17

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Observation 5097fa58-42f6-4c37-a26a-a0a952bd4a98 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 18

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Observation 1f454bfc-b34d-44c0-a8f8-ed2609dba8ce · outbound

This paper cites D.,The diameter of the Minkowski compactum is roughly equal ton.Funkt- sional.

Distances between non-symmetric convex bodies: optimal bounds up to polylog D.,The diameter of the Minkowski compactum is roughly equal ton.Funkt- sional

Reference 19

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Observation dd4b9809-89e0-4dc9-a0fc-3990ac1849ce · outbound

This paper cites Math., V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Math., V ol

Reference 20

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Observation 4ed23836-f058-42fc-91ad-8f25b3b2538a · outbound

This paper cites E., Meyer, M., Pajor, A.,John’s decomposition in the general case and applications.J.

Distances between non-symmetric convex bodies: optimal bounds up to polylog E., Meyer, M., Pajor, A.,John’s decomposition in the general case and applications.J

Reference 21

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Observation cc4d4545-ee8b-4e10-9622-e66246caf70a · outbound

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

Distances between non-symmetric convex bodies: optimal bounds up to polylog A note on Bourgain's slicing problem

Reference 22

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Observation b76803ba-63ac-4d52-830d-5d994acd3af5 · outbound

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Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 23

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Observation e57f27c5-5a46-41cb-b080-d98d3cb7c318 · outbound

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Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 24

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Observation 9c375274-da8a-448c-bff8-f07568ab026c · outbound

This paper cites 4, (2023), 17 pp.

Distances between non-symmetric convex bodies: optimal bounds up to polylog 4, (2023), 17 pp

Reference 25

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Observation f02ce920-0b93-43da-8028-1f3bb8e852c6 · outbound

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Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 26

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Observation a3449c49-97e5-4b5a-a737-daf584ea3f4b · outbound

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Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 27

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Observation 9dea97af-df59-4612-ae39-7c572a4eba5e · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 28

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Observation dd826c40-be20-4390-aaa0-af707a88d68e · outbound

This paper cites Isoperimetric inequalities in high-dimensional convex sets.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Isoperimetric inequalities in high-dimensional convex sets

Reference 29

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Observation 0311bff7-dd14-46cf-b90f-428e23578275 · outbound

This paper cites Preprint, arXiv:2507.15495.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Preprint, arXiv:2507.15495

Reference 30

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Observation 2bffa9e7-5f7b-451e-a017-492d2e805ec6 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 31

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Observation 2df28b25-7099-4e68-a10a-ab11c94cba8f · outbound

This paper cites Surveys Monogr., V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Surveys Monogr., V ol

Reference 32

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Observation 024819ee-083a-4cff-9cf1-37ba83ae7c0a · outbound

This paper cites Springer, 1991.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Springer, 1991

Reference 33

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Observation 4c0c0960-619c-4dee-b966-f0545bddd43d · outbound

This paper cites T., Vempala, S.,Eldan’s stochastic localization and the KLS conjecture: Isoperime- try, concentration and mixing.Ann.

Distances between non-symmetric convex bodies: optimal bounds up to polylog T., Vempala, S.,Eldan’s stochastic localization and the KLS conjecture: Isoperime- try, concentration and mixing.Ann

Reference 34

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Observation 201b3493-9fbf-4497-84f1-990bdd247733 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 35

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source=pdf_text observed=2026-08-04T08:32:52.785833Z digest=sha256:c3b377946cc0a5ab8e15c588a3cb87168cd2e43f962bbc0b403e03f25c8e6167

Observation 879cc6e1-93d6-4de9-a1c5-3eb33f6d1864 · outbound

This paper cites B., Pisier, G.,Random Fourier series with applications to harmonic analysis.

Distances between non-symmetric convex bodies: optimal bounds up to polylog B., Pisier, G.,Random Fourier series with applications to harmonic analysis

Reference 36

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Observation edf7b4bb-d1e4-4ff5-91ce-9112e9da1a9e · outbound

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Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 37

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source=pdf_text observed=2026-08-04T08:32:52.931234Z digest=sha256:59e2a0268387b0b8f6192238f5747ad35ae1bfcf5397f666f99f18c044d35d7f

Observation 7535438b-3099-4643-b505-840ee1c08613 · outbound

This paper cites D., Schechtman, G.,Asymptotic theory of finite-dimensional normed spaces.

Distances between non-symmetric convex bodies: optimal bounds up to polylog D., Schechtman, G.,Asymptotic theory of finite-dimensional normed spaces

Reference 38

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source=pdf_text observed=2026-08-04T08:32:53.033705Z digest=sha256:5100c7631fcb040e3def2236c39ff64e2920853c2f00b652c7bd3ecf85e8d511

Observation ec67c3ad-6b12-45e9-b9d9-ee3ca9bcd1d5 · outbound

This paper cites An introduction with applications.Sixth edition.

Distances between non-symmetric convex bodies: optimal bounds up to polylog An introduction with applications.Sixth edition

Reference 39

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source=pdf_text observed=2026-08-04T08:32:53.090890Z digest=sha256:055cc37dd253de343976d4320988be7238284b54d485fa1975b306ab1ae550f0

Observation dfd89a74-6aa7-4d97-b50e-f33616925892 · outbound

This paper cites Math., V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Math., V ol

Reference 40

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source=pdf_text observed=2026-08-04T08:32:53.159492Z digest=sha256:83310c646a3ff78582d8ef553bc9bbb53e60a13d03151efd5d7fb9e50ac68781

Observation 0a575dce-6fd6-4c07-97ca-ddcf58645bc1 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 41

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source=pdf_text observed=2026-08-04T08:32:53.245594Z digest=sha256:9483f74b0fec0f872b85c6dea82c229c909ae9e45bdb9b9e476c823a83d0ba68

Observation 1201925b-b84a-4173-b18e-80015ebdcbc3 · outbound

This paper cites Symposium on Foundations of Computer Science (FOCS 2023), IEEE Computer Society, (2023), 974–988.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Symposium on Foundations of Computer Science (FOCS 2023), IEEE Computer Society, (2023), 974–988

Reference 42

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source=pdf_text observed=2026-08-04T08:32:53.331373Z digest=sha256:d07370efb48cd1f39dc5ab073b088aa59de056113bf4393336a8f2e9e56a52be

Observation b7ff8ac3-4582-46a8-a259-230d2bba04b8 · outbound

This paper cites T.,Convex analysis.

Distances between non-symmetric convex bodies: optimal bounds up to polylog T.,Convex analysis

Reference 43

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source=pdf_text observed=2026-08-04T08:32:53.390942Z digest=sha256:3574c658c5a5198d32a03bfb463575741fd6c3656db366267f364095a9024317

Observation ae9a0412-9e9e-4bce-b53f-bce4378fec50 · outbound

This paper cites Positivity, V ol.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Positivity, V ol

Reference 44

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source=pdf_text observed=2026-08-04T08:32:53.463811Z digest=sha256:fc9ac8f61d02f9dd05c5affa21070bc2a3de6e0bc1f709f586aac8800ef6769e

Observation 5e4aba0e-08fb-452e-b081-99abe8a5da16 · outbound

This paper cites R., Wellner, J.

Distances between non-symmetric convex bodies: optimal bounds up to polylog R., Wellner, J

Reference 45

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source=pdf_text observed=2026-08-04T08:32:53.563831Z digest=sha256:22ca8f79cf91f64b59a84eeb013995e1864324576b065c300aef55f1f58ecaa2

Observation f20050a3-4415-44ee-84ca-aba73cdd2b80 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 46

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source=pdf_text observed=2026-08-04T08:32:53.669705Z digest=sha256:3762a8e07f0d7eb5d9be2252ebda871661eb341317262616136bb7b96cdd45c5

Observation f878ee5f-917c-4c00-97fc-8ed2bcf23b29 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 47

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source=pdf_text observed=2026-08-04T08:32:53.729952Z digest=sha256:f202d143b61b997fbe58d2e5941957573b5877b81054bea74d5680f705559bb7

Observation 7ea67d85-d183-4bb2-857d-4d9a1d0f1850 · outbound

This paper cites an unresolved cited work.

Distances between non-symmetric convex bodies: optimal bounds up to polylog Unresolved cited work

Reference 2012

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source=pdf_text observed=2026-08-04T08:32:51.213618Z digest=sha256:0eb1077b96efc30d7275c12b01aecc8cd931b8c64df47f14e772d981d47d9cd4

Pith citing papers

Observation edb29460-c81d-4d49-b4e9-a2924d614f5a · inbound

Minimum Norm Interpolation via the Local Theory of Banach Spaces: The Role of $2$-Uniform Convexity cites this paper.

Minimum Norm Interpolation via the Local Theory of Banach Spaces: The Role of $2$-Uniform Convexity Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 2025

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source=pdf_text observed=2026-08-02T17:12:56.019899Z digest=sha256:ed30fc2ec7ce5209492a26e653a15d9840e7b97038686b563dff8db11c54be91

Observation 7f84c08f-ab66-4857-955e-c4c8fbd9e5a2 · inbound

Minimum Norm Interpolation via The Local Theory of Banach Spaces: The Role of Gaussianity cites this paper.

Minimum Norm Interpolation via The Local Theory of Banach Spaces: The Role of Gaussianity Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 274

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source=arxiv_source observed=2026-07-09T02:31:10.557742Z digest=sha256:57a5504f9bf5a58dd75d2ff851c9c5bb159bd02192c60daf6d9c94cde8e13bc7

Observation 2af07075-48c7-47c4-a30f-eb0ebf2abc98 · inbound

The Faber-Krahn position of convex bodies and Gaussian measure inequalities cites this paper.

The Faber-Krahn position of convex bodies and Gaussian measure inequalities Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 4

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source=pdf_text observed=2026-08-01T07:22:01.850070Z digest=sha256:812ddbddf37de33c7f39fdcf4c978d35fff76c09ce7fcf10fb1a9eef4b277d60

Observation 598448fc-edaf-4a00-9e69-99e0df24a92f · inbound

Tight Stability Estimates Near the Simplex and Improved Bounds for the Diameter of the Banach-Mazur Compactum in Fixed Dimensions cites this paper.

Tight Stability Estimates Near the Simplex and Improved Bounds for the Diameter of the Banach-Mazur Compactum in Fixed Dimensions Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 4

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source=pdf_text observed=2026-07-30T12:57:39.448708Z digest=sha256:150d3e4cc0f393956767493f23936111f4ca5decf3c1c42f8a508060a81a46d6

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

Optimal $MM^*$ bounds for convex bodies cites this paper.

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

Reference 7

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source=pdf_text observed=2026-08-03T06:52:04.319630Z digest=sha256:4e77fdfd5e64748c038a6a6ff55743ae9ce53446bc32976029e63e4d1fe52063

Observation 98ebf9a3-4006-433a-9227-5b28a419933c · 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 Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 4

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source=pdf_text observed=2026-08-10T12:49:48.641053Z digest=sha256:0daf9e51efaebebda91ebaf39f5963cd2ee0f9db8a49ead5934486120afb3803

Observation 53c42577-612a-4755-b957-774c5abe89e4 · inbound

Moment comparisons, Sudakov inequalities and entropy of centroid bodies cites this paper.

Moment comparisons, Sudakov inequalities and entropy of centroid bodies Distances between non-symmetric convex bodies: optimal bounds up to polylog

Reference 4

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source=pdf_text observed=2026-08-12T15:56:32.483706Z digest=sha256:5025bf0d23b975df42fe7927b4d064312978f67f0070d1f6c1d9667d16a74407