Paper Citation Record · LEDGER

Convergence Rates for Distribution Matching with Sliced Optimal Transport

As of 8 August 2026, this Paper Citation Record lists 29 of 29 outbound references and 1 inbound Pith citation observation for arXiv:2602.10691.

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

pith.paper-citation-record.v1
2602.10691 v2

Coverage vector

measured 29 of 29 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-08-03T01:09:08.486485Z

measured 30 of 30 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-08T06:32:00.761636+00:00

measured 1 of 1 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-06-29T05:03:03.616289Z

measured 0 of 1 external citation measurements

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

Source: arxiv_reference, observed 2026-06-29T18:43:51.231162Z

Reference resolution

29 of 29 outbound references displayed

verified exact2
verified fuzzy0
unresolved26
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Outbound references

Observation 385e0419-9321-4946-8efb-756165611d22 · outbound

This paper cites (31) Besides, for any σ, µ∈ P2(Rd), for any T ∈ L2(σ), SW 2 2 (T♯σ, µ) ≤ SW 2 2 (σ, µ) + 2⟨∇W2F (σ), T− Id⟩σ + 1 d ∥T − Id∥2 σ.

Convergence Rates for Distribution Matching with Sliced Optimal Transport (31) Besides, for any σ, µ∈ P2(Rd), for any T ∈ L2(σ), SW 2 2 (T♯σ, µ) ≤ SW 2 2 (σ, µ) + 2⟨∇W2F (σ), T− Id⟩σ + 1 d ∥T − Id∥2 σ

Reference 1

Resolution: unresolved; no resolver link, observed 2026-08-03T01:09:07.532490Z

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Observation ff0cb971-b579-4faa-b2fe-43eb8e104c8a · outbound

This paper cites Remark C.3 (Extension to elliptically contoured distributions).

Convergence Rates for Distribution Matching with Sliced Optimal Transport Remark C.3 (Extension to elliptically contoured distributions)

Reference 2

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Observation c46d5fe0-cfb4-4c4e-b58d-8c8bc921631c · outbound

This paper cites (2024, Lemma.

Convergence Rates for Distribution Matching with Sliced Optimal Transport (2024, Lemma

Reference 4

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Observation e095bdf6-6fbd-4125-a7e7-6e910f726158 · outbound

This paper cites Towards Understanding Gradient Dynamics of the Sliced-Wasserstein Distance via Critical Point Analysis.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Towards Understanding Gradient Dynamics of the Sliced-Wasserstein Distance via Critical Point Analysis

Reference 6

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Observation 7e1341cb-b001-4850-a9f8-76b6ffe1ccd0 · outbound

This paper cites URL https://doi.org/10.1137/24M1656414.

Convergence Rates for Distribution Matching with Sliced Optimal Transport URL https://doi.org/10.1137/24M1656414

Reference 8

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Observation 396ab4c6-7774-459f-b03a-0180bc8241c9 · outbound

This paper cites an unresolved cited work.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Unresolved cited work

Reference 9

Resolution: unresolved; no resolver link, observed 2026-08-03T01:09:07.412828Z

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Observation d8442d59-db12-468b-bef2-788f64450555 · outbound

This paper cites Handbook of Convergence Theorems for (Stochastic) Gradient Methods.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Handbook of Convergence Theorems for (Stochastic) Gradient Methods

Reference 10

Resolution: unresolved; no resolver link, observed 2026-08-03T01:09:06.485628Z

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Observation fd0a9381-e26d-4344-9325-27ac624213b9 · outbound

This paper cites Antoine Godichon-Baggioni.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Antoine Godichon-Baggioni

Reference 11

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Observation 62a776e2-46ee-477e-a903-550e6c1dbb9b · outbound

This paper cites Convergence of drift-diffusion PDEs arising as Wasserstein gradient flows of convex functions.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Convergence of drift-diffusion PDEs arising as Wasserstein gradient flows of convex functions

Reference 12

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Observation 7bbffa09-4a0d-405e-b289-c649fdeabf33 · outbound

This paper cites Luis A Caffarelli.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Luis A Caffarelli

Reference 13

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Observation 1da73ac8-6939-428c-af3c-b5fa4e4cf244 · outbound

This paper cites On the Fenchel Duality between Strong Convexity and Lipschitz Continuous Gradient.

Convergence Rates for Distribution Matching with Sliced Optimal Transport On the Fenchel Duality between Strong Convexity and Lipschitz Continuous Gradient

Reference 15

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Observation 4237f061-0b84-41cc-990e-75f78c4fb656 · outbound

This paper cites For further details, we refer the interesting reader to the classical references Ambrosio and Savar´e (2007); Santambrogio (2015).

Convergence Rates for Distribution Matching with Sliced Optimal Transport For further details, we refer the interesting reader to the classical references Ambrosio and Savar´e (2007); Santambrogio (2015)

Reference 16

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Observation 4e01e794-aa35-4cf7-8496-a01a5a64d450 · outbound

This paper cites Interestingly enough, W 2 2 (·, σ) is strictly convex along (23) as soon as σ is absolutely continuous (Santambrogio, 2015, Proposition 7.19).

Convergence Rates for Distribution Matching with Sliced Optimal Transport Interestingly enough, W 2 2 (·, σ) is strictly convex along (23) as soon as σ is absolutely continuous (Santambrogio, 2015, Proposition 7.19)

Reference 17

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Observation 1fafd599-bfde-4f77-9b68-111334e839e7 · outbound

This paper cites Thus, it only remains to verify that (61) fulfills the correct requirements.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Thus, it only remains to verify that (61) fulfills the correct requirements

Reference 19

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Observation 7c6cad60-449b-404f-b654-e3504876e9d5 · outbound

This paper cites Besides, one can find in Vauthier et al.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Besides, one can find in Vauthier et al

Reference 20

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Observation 3fed9b10-fdd3-4f59-8902-04669182d934 · outbound

This paper cites By Proposition B.8, F (σk) ≤ 2M2(µ).

Convergence Rates for Distribution Matching with Sliced Optimal Transport By Proposition B.8, F (σk) ≤ 2M2(µ)

Reference 21

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Observation 3552dd94-d7ee-4169-963a-abf40908554b · outbound

This paper cites Combining (38) and (39), SW 2 2 (σ, µ) ≤ W2(σ, µ) Z 1 0 ∥∇Ψ∥ρtdt.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Combining (38) and (39), SW 2 2 (σ, µ) ≤ W2(σ, µ) Z 1 0 ∥∇Ψ∥ρtdt

Reference 22

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Observation dd58ecc1-f781-43a6-9d44-9c02f0e490b1 · outbound

This paper cites an unresolved cited work.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Unresolved cited work

Reference 24

Resolution: unresolved; no resolver link, observed 2026-08-03T01:09:07.941963Z

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Observation fd3d6732-3393-4890-bdae-cbd0c128800a · outbound

This paper cites 36 Hence, gp/2 k ≤ 1/(k + 1)2α as soon as one chooses p ≥ 4α/(1 − α).

Convergence Rates for Distribution Matching with Sliced Optimal Transport 36 Hence, gp/2 k ≤ 1/(k + 1)2α as soon as one chooses p ≥ 4α/(1 − α)

Reference 25

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Observation eda86010-90f0-463f-82e6-7289d05c3004 · outbound

This paper cites Expected PL-like inequality.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Expected PL-like inequality

Reference 26

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Observation ed74c292-a538-4c6d-9d15-6402d316c591 · outbound

This paper cites an unresolved cited work.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Unresolved cited work

Reference 27

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Observation f7772079-6715-4b1a-ac11-f66dad6d11cc · outbound

This paper cites Absolute continuity of wasserstein barycenters on manifolds with a lower ricci curva- ture bound.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Absolute continuity of wasserstein barycenters on manifolds with a lower ricci curva- ture bound

Reference 2011

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Observation bb1c3548-0956-4de5-80bd-8bb4c261223b · outbound

This paper cites doi: 10.1007/978-3-319-11259-6 23-1.

Convergence Rates for Distribution Matching with Sliced Optimal Transport doi: 10.1007/978-3-319-11259-6 23-1

Reference 2016

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Observation 05445484-8ff3-4b6c-a014-e23af5462503 · outbound

This paper cites Optimization with First Order Algorithms.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Optimization with First Order Algorithms

Reference 2018

Resolution: unresolved; no resolver link, observed 2026-08-03T01:09:06.391639Z

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Observation a517a88c-c9b4-411b-8709-da8fc49faa96 · outbound

This paper cites Statistical optimal transport.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Statistical optimal transport

Reference 2021

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Observation f398d8f4-d404-4acf-912d-43ed90d00a8a · outbound

This paper cites URL https://doi.org/10.1214/22-EJS2001.

Convergence Rates for Distribution Matching with Sliced Optimal Transport URL https://doi.org/10.1214/22-EJS2001

Reference 2022

Resolution: verified exact; doi, observed 2026-08-03T01:13:24.102558Z

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Observation 02a8a8e6-f067-4c68-9b74-b672b1f49e2a · outbound

This paper cites On minimax density estimation via measure transport.

Convergence Rates for Distribution Matching with Sliced Optimal Transport On minimax density estimation via measure transport

Reference 2023

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Observation 3f7aad18-a1d2-4642-863d-8f64675c9bfa · outbound

This paper cites Sliced optimal transport: is it a suitable replacement?.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Sliced optimal transport: is it a suitable replacement?

Reference 2024

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Observation e0e75cbd-fe31-462a-858a-b0adf829e2a4 · outbound

This paper cites Measure transfer via stochastic slicing and matching.arXiv preprint arXiv:2307.05705,.

Convergence Rates for Distribution Matching with Sliced Optimal Transport Measure transfer via stochastic slicing and matching.arXiv preprint arXiv:2307.05705,

Reference 2025

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Pith citing papers

Observation 34a29734-a466-404e-90b9-dab6647e93b7 · inbound

Difference of Convex Programming in the Wasserstein Space with Applications to MMD Optimization cites this paper.

Difference of Convex Programming in the Wasserstein Space with Applications to MMD Optimization Convergence Rates for Distribution Matching with Sliced Optimal Transport

Reference 80

Resolution: verified exact; arxiv_id, observed 2026-07-16T02:22:33.212381Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-08T06:32:00.761636+00:00.