Paper Citation Record · LEDGER

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters

As of 12 August 2026, this Paper Citation Record lists 52 of 52 outbound references and 0 inbound Pith citation observations for arXiv:2606.25346.

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pith.paper-citation-record.v1
2606.25346 v1

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measured 52 of 52 reference resolution

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Outbound references

Observation 63f118a7-cb55-4e20-8671-540cac7c1df1 · outbound

This paper cites 1, iaad043.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 1, iaad043

Reference 1

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Observation 0eab992f-5aad-432a-85e6-8ae5c68edee5 · outbound

This paper cites 6798–6805.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 6798–6805

Reference 2

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Observation 5daa7000-720a-4cd0-bf9d-36e6e125f2ec · outbound

This paper cites Stu- art,Learning enhanced ensemble filters, Journal of Computational Physics547(2026), 114550.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Stu- art,Learning enhanced ensemble filters, Journal of Computational Physics547(2026), 114550

Reference 3

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Observation 1610467c-d844-479a-8e03-4b2aed2ee88a · outbound

This paper cites Chipilski, Siming Liang, Guannan Zhang, and Jeffrey S.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Chipilski, Siming Liang, Guannan Zhang, and Jeffrey S

Reference 4

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 5

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This paper cites 6, 2063–2108.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 6, 2063–2108

Reference 6

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Observation aa9d4419-75a1-4237-80e4-ed2dda9c16d3 · outbound

This paper cites Freedman (Deborah Nolan and Terry Speed, eds.), vol.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Freedman (Deborah Nolan and Terry Speed, eds.), vol

Reference 7

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Observation 9762e446-415c-416c-92e9-c88d7f0c799e · outbound

This paper cites Bishop and Pierre Del Moral,On the mathematical theory of ensemble (linear- Gaussian) Kalman–Bucy filtering, Mathematics of Control, Signals, and Systems35 (2023), no.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Bishop and Pierre Del Moral,On the mathematical theory of ensemble (linear- Gaussian) Kalman–Bucy filtering, Mathematics of Control, Signals, and Systems35 (2023), no

Reference 8

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Observation 747e98b0-5de7-461b-b051-d46f7c53f5f2 · outbound

This paper cites Bishop, Brian J.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Bishop, Brian J

Reference 9

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Observation f36fced0-ca9b-495d-9116-bce69ee43416 · outbound

This paper cites Boyd and Lieven Vandenberghe,Convex optimization, Cambridge University Press, 2004.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Boyd and Lieven Vandenberghe,Convex optimization, Cambridge University Press, 2004

Reference 10

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Observation da9cb8dd-b000-436d-9f12-b76b0cdf0a42 · outbound

This paper cites Stuart, and Urbain Vaes,Accuracy of the ensemble Kalman filter in the near-linear setting, SIAM Journal on Numerical Analysis64(2026), no.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Stuart, and Urbain Vaes,Accuracy of the ensemble Kalman filter in the near-linear setting, SIAM Journal on Numerical Analysis64(2026), no

Reference 11

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Observation f3940222-bf22-47a9-af82-f1116542c888 · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 12

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Observation b605177f-0986-404c-a22d-bc6cbcbea54f · outbound

This paper cites 3, 736–746.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 3, 736–746

Reference 13

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Observation 6b1bdd67-f95b-4acd-93cf-80a5a7767f1c · outbound

This paper cites 2, 1152–1181.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 2, 1152–1181

Reference 14

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Observation ff99e918-2feb-496b-8886-3e047952837e · outbound

This paper cites 1, 119–155.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 1, 119–155

Reference 15

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Observation ff2a661d-f060-4c8e-a167-39e29c14e65b · outbound

This paper cites 2, 790–850.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 2, 790–850

Reference 16

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Observation 51cf9eea-7110-443f-8fc2-3741cdb38292 · outbound

This paper cites Yukich,Asymptotics for transportation cost in high di- mensions, Journal of Theoretical Probability8(1995), no.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Yukich,Asymptotics for transportation cost in high di- mensions, Journal of Theoretical Probability8(1995), no

Reference 17

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Observation 72dec06c-cd77-4a7f-9602-0e0e71a37675 · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 18

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Observation abcd06f4-1311-41d1-8add-0f0a29e8cb5c · outbound

This paper cites 1, 40–50.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 1, 40–50

Reference 19

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Observation 4617f2d8-9725-4c61-93a9-4fb0ca01e29d · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 4, 343–367

Reference 20

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Observation 3d83b69e-8e5d-4108-b043-2d72fd5a9e8f · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 3–4, 707–738

Reference 21

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Observation 03704855-b43b-4896-af4e-214b4d1be72f · outbound

This paper cites Gordon, David J.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Gordon, David J

Reference 22

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 23

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Observation b334ca17-208d-4fab-82f9-d7f66efa390a · outbound

This paper cites Kakade, and Tong Zhang,A tail inequality for quadratic forms of subgaussian random vectors, Electronic Communications in Probability17(2012), no.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Kakade, and Tong Zhang,A tail inequality for quadratic forms of subgaussian random vectors, Electronic Communications in Probability17(2012), no

Reference 24

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Observation 46142f77-c172-4e88-91bd-8d682a088fb3 · outbound

This paper cites Exact affine conditioning beyond Gaussians: a unique characterization of the ensemble Kalman update.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Exact affine conditioning beyond Gaussians: a unique characterization of the ensemble Kalman update

Reference 25

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Observation 6ab2cc26-5eb5-4c50-9a97-e98044c98a0b · outbound

This paper cites 3, University of California Press, 1956, pp.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 3, University of California Press, 1956, pp

Reference 26

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 27

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 28

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 1, 110–133

Reference 29

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 30

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 31

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This paper cites 62, Springer International Pub- lishing, Cham, 2015.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 62, Springer International Pub- lishing, Cham, 2015

Reference 32

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 34

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Observation 27d8097f-4934-44e2-b1ae-87db361f0e3d · outbound

This paper cites Beezley,On the convergence of the ensemble Kalman filter, Applications of Mathematics56(2011), no.

Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Beezley,On the convergence of the ensemble Kalman filter, Applications of Mathematics56(2011), no

Reference 35

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

Reference 36

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

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Observation 7ea661cb-ccb5-4137-b900-8c5775c4acda · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 2, 645–682

Reference 38

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Observation d28a1c70-01f9-4be4-bee1-7f67f3d1eade · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Part II: nonlinear updates, Journal of Computational Physics: X17(2023), 100133

Reference 39

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 4, A2013–A2024

Reference 40

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 3, 2246–2286

Reference 42

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 4, 921–953

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 1464, Springer, Berlin, 1991, pp

Reference 44

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 4, 1315–1335

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Tong, Andrew J

Reference 46

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Tong and Matthias Morzfeld,Localized ensemble Kalman inversion, Inverse Prob- lems39(2023), no

Reference 47

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 47, Cambridge University Press, 2018

Reference 48

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Observation cc92beff-2951-45b7-9992-0b8f005a9dcc · outbound

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Wainwright,High-dimensional statistics: A non-asymptotic viewpoint, vol

Reference 50

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters 4A, 2620– 2648

Reference 51

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Quantitative Wasserstein Propagation of Chaos for Transport Ensemble Filters Unresolved cited work

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