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Source: paper_references, paper_reference_links, observed 2026-08-14T15:36:51.975985Z
Paper Citation Record · LEDGER
Donsker-Type Theorem for BSDEs: Rate of Convergence
As of 17 August 2026, this Paper Citation Record lists 31 of 31 outbound references and 0 inbound Pith citation observations for arXiv:1908.01188.
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31 of 31 outbound references displayed
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Outbound references
Observation 3a059550-f31b-4dea-9419-8e7d53e914a6 · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 1
- Resolution
- unresolved
- raw_fallback, observed 2026-08-14T15:36:52.368445Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 815627f1-2777-4375-accb-89a5103d4e04 · outbound
This paper cites In all the sequel, T > 0 is a fixed positive real number.
Donsker-Type Theorem for BSDEs: Rate of Convergence In all the sequel, T > 0 is a fixed positive real number
Reference 2
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- raw_fallback, observed 2026-08-14T15:36:52.357881Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation a3a78823-5bc1-453c-98d9-0e9e5fc96d82 · outbound
This paper cites One starting point of our paper is the following result of Emm anuel Rio [ 15] (Theorem 2.1); see also [ 16].
Donsker-Type Theorem for BSDEs: Rate of Convergence One starting point of our paper is the following result of Emm anuel Rio [ 15] (Theorem 2.1); see also [ 16]
Reference 3
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- raw_fallback, observed 2026-08-14T15:36:52.346224Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation d4879e95-89ff-45e7-ab0a-ef83ed621928 · outbound
This paper cites Let us start by known regularity properties of the function u that follow from classical a priori estimates for BSDEs.
Donsker-Type Theorem for BSDEs: Rate of Convergence Let us start by known regularity properties of the function u that follow from classical a priori estimates for BSDEs
Reference 4
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- raw_fallback, observed 2026-08-14T15:36:52.326336Z
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Observation 141fa7c2-aa78-4492-b0b9-a9dbf1935d34 · outbound
This paper cites In this section, we state the main result of this paper which g ives the rate of convergence in the Wasserstein distance between the solution to the BSDE (.
Donsker-Type Theorem for BSDEs: Rate of Convergence In this section, we state the main result of this paper which g ives the rate of convergence in the Wasserstein distance between the solution to the BSDE (
Reference 5
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- raw_fallback, observed 2026-08-14T15:36:52.315497Z
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Observation e4a95ebe-31cb-457f-b9a9-9774536ead01 · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 6
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- unresolved
- raw_fallback, observed 2026-08-14T15:36:52.199997Z
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Observation 151562da-d0b3-48ff-b730-d1b5f8a9566b · outbound
This paper cites For the following we want to remind the reader of Remark 7.
Donsker-Type Theorem for BSDEs: Rate of Convergence For the following we want to remind the reader of Remark 7
Reference 7
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- raw_fallback, observed 2026-08-14T15:36:52.305014Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation b10f6c77-3e36-4591-bba5-a7c935bb55e9 · outbound
This paper cites El Karoui, S.
Donsker-Type Theorem for BSDEs: Rate of Convergence El Karoui, S
Reference 8
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- raw_fallback, observed 2026-08-14T15:36:52.178862Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 24632707-1efb-4abf-881e-f6a783366555 · outbound
This paper cites Mean square rate of convergence for random walk approximation of forward-backward SDEs.
Donsker-Type Theorem for BSDEs: Rate of Convergence Mean square rate of convergence for random walk approximation of forward-backward SDEs
Reference 9
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- verified exact
- local_arxiv, observed 2026-08-14T15:36:52.055617Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation d7da14b0-35d9-4654-8a3e-d833ec3496b5 · outbound
This paper cites Random walk approximation of BSDEs with H{\"o}lder continuous terminal condition.
Donsker-Type Theorem for BSDEs: Rate of Convergence Random walk approximation of BSDEs with H{\"o}lder continuous terminal condition
Reference 10
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- verified exact
- local_arxiv, observed 2026-08-14T15:36:52.037311Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 1e49ba82-0f21-4507-8ca1-6e7ae55ead00 · outbound
This paper cites Decoupling on the Wiener Space, Related Besov Spaces, and Applications to BSDEs.
Donsker-Type Theorem for BSDEs: Rate of Convergence Decoupling on the Wiener Space, Related Besov Spaces, and Applications to BSDEs
Reference 11
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- verified exact
- local_arxiv, observed 2026-08-14T15:36:52.017449Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 2c056456-272b-4ed5-9eb1-7c987df10a81 · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 12
- Resolution
- unresolved
- raw_fallback, observed 2026-08-14T15:36:52.261615Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 45156259-f43e-45ae-987a-3988ce51204c · outbound
This paper cites In view of the regularity of f in time, we have ⏐ ⏐ ⏐ ⏐ ⏐E [ ∫ T t ( f ( s, Θ n,t,x s ) −f ( s, Θ n,t,x s )) ds ] ⏐ ⏐ ⏐ ⏐ ⏐ ≤Cn −α.
Donsker-Type Theorem for BSDEs: Rate of Convergence In view of the regularity of f in time, we have ⏐ ⏐ ⏐ ⏐ ⏐E [ ∫ T t ( f ( s, Θ n,t,x s ) −f ( s, Θ n,t,x s )) ds ] ⏐ ⏐ ⏐ ⏐ ⏐ ≤Cn −α
Reference 13
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- raw_fallback, observed 2026-08-14T15:36:52.283299Z
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Observation 7f5ebe80-cbc2-4b05-a75f-3920b993ac0b · outbound
This paper cites Ambrosio, N.
Donsker-Type Theorem for BSDEs: Rate of Convergence Ambrosio, N
Reference 14
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.251454Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 215fa563-506e-4e75-b813-4861e7090d2d · outbound
This paper cites Bismut, Théorie probabiliste du contrôle des diffusions , Mem.
Donsker-Type Theorem for BSDEs: Rate of Convergence Bismut, Théorie probabiliste du contrôle des diffusions , Mem
Reference 15
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.241212Z
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Observation bbe3b8ed-945e-4533-9186-206eb63f8083 · outbound
This paper cites Bouchard and N.
Donsker-Type Theorem for BSDEs: Rate of Convergence Bouchard and N
Reference 16
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.230915Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 4a5f62a5-e70b-4890-8464-2562762dc367 · outbound
This paper cites Briand, B.
Donsker-Type Theorem for BSDEs: Rate of Convergence Briand, B
Reference 17
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation ac700160-5d96-4a63-9a8e-3ddc309a025a · outbound
This paper cites With this notation in hand, we have, taking into account (.
Donsker-Type Theorem for BSDEs: Rate of Convergence With this notation in hand, we have, taking into account (
Reference 18
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.293931Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 9fb6dd3a-d8ab-4b52-aa04-46abba10f62f · outbound
This paper cites Briand, B.
Donsker-Type Theorem for BSDEs: Rate of Convergence Briand, B
Reference 19
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.210246Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 66619251-0c51-4131-88a7-6b4e86bcc44c · outbound
This paper cites Jacod and A.
Donsker-Type Theorem for BSDEs: Rate of Convergence Jacod and A
Reference 20
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.189720Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 37961299-1d8b-46ea-b1b1-be688e6ffff3 · outbound
This paper cites Choosing f (x) = x in ( 21), this implies the first result.
Donsker-Type Theorem for BSDEs: Rate of Convergence Choosing f (x) = x in ( 21), this implies the first result
Reference 22
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.336410Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 666dedce-d908-47d2-b14f-c189ef3a4e1b · outbound
This paper cites Henry, Geometric theory of semilinear parabolic equations, Lecture Notes in Mathematics 840, Springer, 1981.
Donsker-Type Theorem for BSDEs: Rate of Convergence Henry, Geometric theory of semilinear parabolic equations, Lecture Notes in Mathematics 840, Springer, 1981
Reference 23
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.168434Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 8ce069ea-dfc7-4e6c-bdd0-36cdd43c9489 · outbound
This paper cites Ma and J.
Donsker-Type Theorem for BSDEs: Rate of Convergence Ma and J
Reference 24
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.156739Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 32d7f7ae-4064-4a98-a658-db5d077baf2d · outbound
This paper cites Pardoux and S.
Donsker-Type Theorem for BSDEs: Rate of Convergence Pardoux and S
Reference 25
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- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.142627Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation dedca830-b999-4554-a3b1-9974b4348950 · outbound
This paper cites Rio, Upper bounds for minimal distances in the central limit theo rem, Ann.
Donsker-Type Theorem for BSDEs: Rate of Convergence Rio, Upper bounds for minimal distances in the central limit theo rem, Ann
Reference 26
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.129480Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 7667b0ea-c9f5-43cd-ba4f-174ac66cd3e8 · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 27
- Resolution
- unresolved
- raw_fallback, observed 2026-08-14T15:36:52.116037Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 7aa7ac08-b8d7-4c3a-bdfd-637c14846743 · outbound
This paper cites Walsh, The rate of convergence of the binomial tree scheme , Finance Stoch.
Donsker-Type Theorem for BSDEs: Rate of Convergence Walsh, The rate of convergence of the binomial tree scheme , Finance Stoch
Reference 28
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.103096Z
Source-reported events for the cited work
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Observation 549688b8-9472-4c8b-896b-da599f2cb614 · outbound
This paper cites Zhang, A numerical scheme for BSDEs , Ann.
Donsker-Type Theorem for BSDEs: Rate of Convergence Zhang, A numerical scheme for BSDEs , Ann
Reference 29
- Resolution
- verified fuzzy
- raw_fallback, observed 2026-08-14T15:36:52.093169Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation a76ebac5-9410-407d-bb86-f610f4709aa8 · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 30
- Resolution
- unresolved
- raw_fallback, observed 2026-08-14T15:36:52.082713Z
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No event found in the named queried sources as of 2026-08-16T06:30:59.297886+00:00.
Observation 94797986-158f-4d98-b683-b735643fd6b9 · outbound
This paper cites 19 Since (t −t) = (t −t) ε 2 (t −t)1− ε 2 ≤h ε 2 (s −t)1− ε 2 and the same upper bound holds for s −s (since s −s ≤h ≤s −t), we get H1(s) ≤ C√ T −s h ε 2 (s −t)(1−ε )/ 2(s −t) ε 2.
Donsker-Type Theorem for BSDEs: Rate of Convergence 19 Since (t −t) = (t −t) ε 2 (t −t)1− ε 2 ≤h ε 2 (s −t)1− ε 2 and the same upper bound holds for s −s (since s −s ≤h ≤s −t), we get H1(s) ≤ C√ T −s h ε 2 (s −t)(1−ε )/ 2(s −t) ε 2
Reference 31
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- raw_fallback, observed 2026-08-14T15:36:52.272200Z
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Observation c6d7eb79-fbf0-4081-8a49-3ce4abb6dafb · outbound
This paper cites an unresolved cited work.
Donsker-Type Theorem for BSDEs: Rate of Convergence Unresolved cited work
Reference 32
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- raw_fallback, observed 2026-08-14T15:36:52.072380Z
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