Paper Citation Record · LEDGER

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space

As of 17 August 2026, this Paper Citation Record lists 56 of 56 outbound references and 2 inbound Pith citation observations for arXiv:2606.22103.

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2606.22103 v1

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measured 56 of 56 reference resolution

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56 of 56 outbound references displayed

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Outbound references

Observation 0b9c83f5-6d25-4bc5-aaa1-1db136fa5e58 · outbound

This paper cites Infinite dimensional analysis: a hitchhiker’s guide.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Infinite dimensional analysis: a hitchhiker’s guide

Reference 1

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Observation 7feeded2-82c9-4958-b54b-50fdf6bb7853 · outbound

This paper cites Mean field games.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Mean field games

Reference 2

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Observation 21d02dc4-ea3d-438f-bd2a-6b88c1b541f9 · outbound

This paper cites Gradient flows: in metric spaces and in the space of probability measures.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Gradient flows: in metric spaces and in the space of probability measures

Reference 3

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Observation cdbef0f1-1059-4f44-9bbc-ee31f64daad1 · outbound

This paper cites Viscosity Solutions of Fully second-order HJB Equations in the Wasserstein Space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Viscosity Solutions of Fully second-order HJB Equations in the Wasserstein Space

Reference 4

Resolution: verified exact; arxiv_id, observed 2026-07-04T08:19:44.516887Z

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Observation ae16eae4-533a-4ce7-8ab8-88580a95ff47 · outbound

This paper cites Homogenization of multiple integrals.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenization of multiple integrals

Reference 5

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Observation 10cd7d2a-5f92-4042-b43d-83d71a5c0599 · outbound

This paper cites Comparison for semi-continuous viscosity solutions for second order PDE s on the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Comparison for semi-continuous viscosity solutions for second order PDE s on the W asserstein space

Reference 6

Resolution: verified exact; arxiv_id, observed 2026-07-04T08:19:44.500573Z

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Observation aa77fb14-6ef9-4376-ae9d-ed93277657c4 · outbound

This paper cites Stochastic optimal transport and H amilton-- J acobi-- B ellman equations on the set of probability measures.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Stochastic optimal transport and H amilton-- J acobi-- B ellman equations on the set of probability measures

Reference 7

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Observation 07a056db-036d-44eb-b04d-a4111dab7247 · outbound

This paper cites Comparison of viscosity solutions for a class of second-order PDE s on the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Comparison of viscosity solutions for a class of second-order PDE s on the W asserstein space

Reference 8

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Observation 737bc358-470a-4d44-915b-1c6a4a146c43 · outbound

This paper cites Denseness of adapted processes among causal couplings.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Denseness of adapted processes among causal couplings

Reference 9

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Observation 3bf6e37f-3842-43a1-afcb-8db377a460fc · outbound

This paper cites Probabilistic theory of mean field games with applications I-II , volume 3.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Probabilistic theory of mean field games with applications I-II , volume 3

Reference 10

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Observation 75bd3c84-8f30-491a-a65e-929458e0bc2e · outbound

This paper cites On the rate of convergence in homogenization of H amilton-- J acobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On the rate of convergence in homogenization of H amilton-- J acobi equations

Reference 11

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Observation e6ba2c6b-4bd1-4242-8242-b8f70035a95d · outbound

This paper cites Quantitative convergence for mean field control with common noise and degenerate idiosyncratic noise.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Quantitative convergence for mean field control with common noise and degenerate idiosyncratic noise

Reference 12

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Observation 4290b951-dded-4126-814a-e940d6f8b5e3 · outbound

This paper cites The master equation and the convergence problem in mean field games.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space The master equation and the convergence problem in mean field games

Reference 13

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Observation 50d728e8-1739-461e-88df-197739795494 · outbound

This paper cites User’s guide to viscosity solutions of second order partial differential equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space User’s guide to viscosity solutions of second order partial differential equations

Reference 14

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Observation 721d22a3-bdd3-440e-8581-8aaf39992a74 · outbound

This paper cites Hamilton-- J acobi equations for controlled gradient flows: the comparison principle.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Hamilton-- J acobi equations for controlled gradient flows: the comparison principle

Reference 15

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Observation 315eb27b-5b3a-4338-8e66-279b852ef7bf · outbound

This paper cites On smooth approximations in the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On smooth approximations in the W asserstein space

Reference 16

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Observation d0040729-e26b-4ab9-921f-2caf05c19bcc · outbound

This paper cites A near-optimal rate of periodic homogenization for convex H amilton-- J acobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space A near-optimal rate of periodic homogenization for convex H amilton-- J acobi equations

Reference 17

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Observation 810e3bbd-ef84-4145-8ee8-4831d39fc10f · outbound

This paper cites Cannarsa and C.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Cannarsa and C

Reference 18

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Observation 7f7a0403-2df0-4c47-b0c1-a41b8f027667 · outbound

This paper cites Viscosity solutions of a class of second order H amilton-- J acobi-- B ellman equations in the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Viscosity solutions of a class of second order H amilton-- J acobi-- B ellman equations in the W asserstein space

Reference 19

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Observation 32655c15-f268-4114-8bf4-6cf368357022 · outbound

This paper cites On the optimal rate for the convergence problem in mean field control.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On the optimal rate for the convergence problem in mean field control

Reference 20

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Observation a98f2019-5f98-46e5-a69c-70c56fe5c431 · outbound

This paper cites Error estimates for finite-dimensional approximations of H amilton-- J acobi-- B ellman equations on the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Error estimates for finite-dimensional approximations of H amilton-- J acobi-- B ellman equations on the W asserstein space

Reference 21

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Observation 77aaec8e-0a9d-4d11-b446-bfaabbeb450d · outbound

This paper cites Well-posedness of H amilton- J acobi equations in the W asserstein space: non-convex H amiltonians and common noise.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Well-posedness of H amilton- J acobi equations in the W asserstein space: non-convex H amiltonians and common noise

Reference 22

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Observation adb4412d-0209-4de8-9a36-d542dc7ecabd · outbound

This paper cites Mckean-- V lasov optimal control: limit theory and equivalence between different formulations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Mckean-- V lasov optimal control: limit theory and equivalence between different formulations

Reference 23

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Observation 8bdb7b8a-57e4-46eb-b38b-04319acf2593 · outbound

This paper cites Mckean-- V lasov optimal control: the dynamic programming principle.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Mckean-- V lasov optimal control: the dynamic programming principle

Reference 24

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Observation 9927a16b-f5c2-4d9a-8d15-a5fe7f0802c8 · outbound

This paper cites A comparison principle for semilinear H amilton-- J acobi-- B ellman equations in the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space A comparison principle for semilinear H amilton-- J acobi-- B ellman equations in the W asserstein space

Reference 25

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Observation ed626b89-7b94-48b0-9c6f-237965f40924 · outbound

This paper cites Stochastic optimal control in infinite dimension.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Stochastic optimal control in infinite dimension

Reference 26

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This paper cites Finite dimensional approximations of H amilton-- J acobi-- B ellman equations in spaces of probability measures.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Finite dimensional approximations of H amilton-- J acobi-- B ellman equations in spaces of probability measures

Reference 27

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Observation b55016e4-adaf-436e-9ecf-531c5cc7102d · outbound

This paper cites Homogenization for a class of integral functionals in spaces of probability measures.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenization for a class of integral functionals in spaces of probability measures

Reference 28

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This paper cites On differentiability in the W asserstein space and well-posedness for H amilton-- J acobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On differentiability in the W asserstein space and well-posedness for H amilton-- J acobi equations

Reference 29

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Observation 2a7c0898-2487-4925-914d-cab7d3b47ed7 · outbound

This paper cites Homogenisation of W asserstein gradient flows.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenisation of W asserstein gradient flows

Reference 30

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Observation a729d015-5a50-4804-91a1-34bbfa6cc12a · outbound

This paper cites Rate of convergence in periodic homogenization for convex H amilton– J acobi equations with multiscales.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Rate of convergence in periodic homogenization for convex H amilton– J acobi equations with multiscales

Reference 31

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

Reference 32

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Observation 94587ea7-a135-4aac-b23b-9e4958e7d10e · outbound

This paper cites Quantitative homogenization of Hamilton–Jacobi equations on perforated domains with Dirichlet boundary conditions, Oct.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Quantitative homogenization of Hamilton–Jacobi equations on perforated domains with Dirichlet boundary conditions, Oct

Reference 33

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

Reference 34

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Observation 526b7703-84fa-47cb-9a2e-eeafe5a9b0b5 · outbound

This paper cites Homogenization of differential operators and integral functionals.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenization of differential operators and integral functionals

Reference 35

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This paper cites Homogenization of H amilton-- J acobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenization of H amilton-- J acobi equations

Reference 36

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Observation 38f73fb8-c6ba-4c23-92a7-e3ae01c8318d · outbound

This paper cites Superposition and mimicking theorems for conditional M ckean-- V lasov equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Superposition and mimicking theorems for conditional M ckean-- V lasov equations

Reference 37

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Observation 0c1a4eaf-a74d-4bb4-a994-af0f301ef272 · outbound

This paper cites Kolmogorov equations on spaces of measures associated to nonlinear filtering processes.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Kolmogorov equations on spaces of measures associated to nonlinear filtering processes

Reference 38

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

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Observation 804132f7-26fa-42c8-afe0-62776f5f3a0d · outbound

This paper cites Rate of convergence for homogenization of nonlinear weakly coupled H amilton-- J acobi systems.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Rate of convergence for homogenization of nonlinear weakly coupled H amilton-- J acobi systems

Reference 40

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This paper cites Quantitative homogenization of convex H amilton-- J acobi equations with neumann type boundary conditions.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Quantitative homogenization of convex H amilton-- J acobi equations with neumann type boundary conditions

Reference 41

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

Reference 42

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Observation 092886de-8cc3-4772-b43e-387af3aeb179 · outbound

This paper cites On the rate of convergence in homogenization of time-fractional H amilton-- J acobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On the rate of convergence in homogenization of time-fractional H amilton-- J acobi equations

Reference 43

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Observation a6aa0609-2469-4645-940a-f12ac6a1f77e · outbound

This paper cites Viscosity solutions of the eikonal equation on the W asserstein space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Viscosity solutions of the eikonal equation on the W asserstein space

Reference 44

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This paper cites Tran , and Yifeng Yu.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Tran , and Yifeng Yu

Reference 45

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Observation b762532f-bb95-44d8-9965-b8c03a751842 · outbound

This paper cites Periodic Homogenization of Hamilton-Jacobi Equations for Infinite Systems of Indistinguishable Particles.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Periodic Homogenization of Hamilton-Jacobi Equations for Infinite Systems of Indistinguishable Particles

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Observation 3de3aa58-1291-450f-a91e-933c2ac6a637 · outbound

This paper cites On the equality between M onge's infimum and K antorovich's minimum in optimal mass transportation.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space On the equality between M onge's infimum and K antorovich's minimum in optimal mass transportation

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Observation be0ed6e2-fed1-43e8-ae5c-2ef07a490d7b · outbound

This paper cites Viscosity solutions for M ckean-- V lasov control on a torus.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Viscosity solutions for M ckean-- V lasov control on a torus

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

Reference 49

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Observation 271b9ec0-1690-40d2-8a52-7d3c563db070 · outbound

This paper cites Rate of convergence for periodic homogenization of convex H amilton-- J acobi equations in one dimension.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Rate of convergence for periodic homogenization of convex H amilton-- J acobi equations in one dimension

Reference 50

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Observation 14aa6580-98e4-4ea0-868d-71f03ad1e33b · outbound

This paper cites Optimal convergence rate for periodic homogenization of convex Hamilton-Jacobi equations.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Optimal convergence rate for periodic homogenization of convex Hamilton-Jacobi equations

Reference 51

Resolution: verified exact; arxiv_id, observed 2026-07-04T08:19:44.505713Z

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Observation 920e7625-754e-4744-9331-88a5543b061a · outbound

This paper cites Optimal transport: old and new , volume 338.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Optimal transport: old and new , volume 338

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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Unresolved cited work

Reference 53

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Observation c532b4b6-80a8-4a96-928c-607f49172233 · outbound

This paper cites Homogenization of conditional slow-fast McKean-Vlasov SDEs.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Homogenization of conditional slow-fast McKean-Vlasov SDEs

Reference 54

Resolution: verified exact; arxiv_id, observed 2026-07-04T08:19:44.503144Z

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Observation 14fe42a4-0187-490a-9639-4fa241ba0c1b · outbound

This paper cites Singular Perturbations of Hamilton-Jacobi Equations in the Wasserstein Space.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Singular Perturbations of Hamilton-Jacobi Equations in the Wasserstein Space

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Resolution: verified exact; arxiv_id, observed 2026-07-04T08:19:44.508503Z

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This paper cites Viscosity solutions for HJB equations on the process space: Application to mean field control with common noise.

Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space Viscosity solutions for HJB equations on the process space: Application to mean field control with common noise

Reference 56

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Pith citing papers

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Convergence Rate of Birkhoff Average for Toral Quasi-Periodic Rotations and Applications cites this paper.

Convergence Rate of Birkhoff Average for Toral Quasi-Periodic Rotations and Applications Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space

Reference 11

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Optimal Convergence Rate for Periodic Homogenization of Rearrangement-Invariant Convex Hamilton--Jacobi Equations in Infinite Dimensions cites this paper.

Optimal Convergence Rate for Periodic Homogenization of Rearrangement-Invariant Convex Hamilton--Jacobi Equations in Infinite Dimensions Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space

Reference 28

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