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Paper Citation Record · LEDGER

Backward error analysis for matrix discretizations of 2-D Euler equations

As of 8 August 2026, this Paper Citation Record lists 85 of 85 outbound references and 0 inbound Pith citation observations for arXiv:2607.09549.

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

pith.paper-citation-record.v1
2607.09549 v1

Coverage vector

measured 85 of 85 reference resolution

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Pith citing papers itemized under the disclosed page cap.

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measured 0 of 1 external citation measurements

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Source: cited_works

Reference resolution

85 of 85 outbound references displayed

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External citation measurements

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Outbound references

Observation 7a4e6d9f-8778-4ba5-ba35-10f21245f9eb · outbound

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Backward error analysis for matrix discretizations of 2-D Euler equations , year =

Reference 1

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

Reference 2

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Backward error analysis for matrix discretizations of 2-D Euler equations and Viviani, M

Reference 3

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Backward error analysis for matrix discretizations of 2-D Euler equations and Yau, S.-T

Reference 4

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

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Backward error analysis for matrix discretizations of 2-D Euler equations , journal =

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Backward error analysis for matrix discretizations of 2-D Euler equations , journal =

Reference 9

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Backward error analysis for matrix discretizations of 2-D Euler equations , publisher =

Reference 10

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Backward error analysis for matrix discretizations of 2-D Euler equations , journal =

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

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Backward error analysis for matrix discretizations of 2-D Euler equations Hamiltonian

Reference 14

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Backward error analysis for matrix discretizations of 2-D Euler equations An algebraic correspondence between stochastic differential equations and the Martin-Siggia-Rose formalism

Reference 16

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Backward error analysis for matrix discretizations of 2-D Euler equations Frédéric and Laurent-Varin, Julien , date =

Reference 17

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Backward error analysis for matrix discretizations of 2-D Euler equations Efficient Langevin sampling with position-dependent diffusion

Reference 19

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Backward error analysis for matrix discretizations of 2-D Euler equations Exotic B-series and S-series: algebraic structures and order conditions for invariant measure sampling

Reference 20

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Backward error analysis for matrix discretizations of 2-D Euler equations High order integration of stochastic dynamics on Riemannian manifolds with frozen flow methods

Reference 21

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Backward error analysis for matrix discretizations of 2-D Euler equations Two interacting Hopf algebras of trees

Reference 23

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.2307/2369158 , url =

Reference 24

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1093/imanum/drl039 , url =

Reference 26

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Backward error analysis for matrix discretizations of 2-D Euler equations What is a post-Lie algebra and why is it useful in geometric integration

Reference 28

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Backward error analysis for matrix discretizations of 2-D Euler equations Fine structures inside the PreLie operad revisited

Reference 29

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Backward error analysis for matrix discretizations of 2-D Euler equations Volume preservation of Butcher series methods from the operad viewpoint

Reference 30

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Backward error analysis for matrix discretizations of 2-D Euler equations and Marsden, Jerrold , date =

Reference 31

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Backward error analysis for matrix discretizations of 2-D Euler equations A Survey on the Munthe-Kaas-Wright Hopf Algebra

Reference 33

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Backward error analysis for matrix discretizations of 2-D Euler equations Numerical

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Backward error analysis for matrix discretizations of 2-D Euler equations , date =

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Backward error analysis for matrix discretizations of 2-D Euler equations Fully discrete backward error analysis for the midpoint rule applied to the nonlinear Schroedinger equation

Reference 36

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Backward error analysis for matrix discretizations of 2-D Euler equations Geometric

Reference 37

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Backward error analysis for matrix discretizations of 2-D Euler equations Hamiltonian interpolation of splitting approximations for nonlinear PDEs

Reference 38

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Backward error analysis for matrix discretizations of 2-D Euler equations , editor =

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Backward error analysis for matrix discretizations of 2-D Euler equations An Introduction to

Reference 40

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1016/j.jde.2009.11.015 , url =

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Backward error analysis for matrix discretizations of 2-D Euler equations and Wanner, G

Reference 42

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1007/s00222-014-0505-4 , url =

Reference 43

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Backward error analysis for matrix discretizations of 2-D Euler equations Geometric

Reference 44

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Backward error analysis for matrix discretizations of 2-D Euler equations Fri Apr 01 00:00:00 UTC 2011 , journaltitle =

Reference 45

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Backward error analysis for matrix discretizations of 2-D Euler equations Hamiltonian

Reference 46

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Backward error analysis for matrix discretizations of 2-D Euler equations and Quispel, G.R.W

Reference 47

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1007/s10208-021-09495-y , url =

Reference 48

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Backward error analysis for matrix discretizations of 2-D Euler equations Post-Hopf algebras, relative Rota-Baxter operators and solutions of the Yang-Baxter equation

Reference 49

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Backward error analysis for matrix discretizations of 2-D Euler equations Hopf algebroids and quantum groupoids

Reference 50

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1142/S0129167X96000050 , url =

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Backward error analysis for matrix discretizations of 2-D Euler equations Backward error analysis and the substitution law for Lie group integrators

Reference 53

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Backward error analysis for matrix discretizations of 2-D Euler equations and Ratiu, Tudor S

Reference 54

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Backward error analysis for matrix discretizations of 2-D Euler equations Manifolds,

Reference 55

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Backward error analysis for matrix discretizations of 2-D Euler equations and Offen, Christian , year =

Reference 56

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Reference 57

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Reference 58

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Backward error analysis for matrix discretizations of 2-D Euler equations and Mrčun, J

Reference 59

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Backward error analysis for matrix discretizations of 2-D Euler equations Aromatic

Reference 60

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Backward error analysis for matrix discretizations of 2-D Euler equations On the Hopf Algebraic Structure of Lie Group Integrators

Reference 61

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Backward error analysis for matrix discretizations of 2-D Euler equations High Order

Reference 62

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Backward error analysis for matrix discretizations of 2-D Euler equations and Føllesdal, Kristoffer K

Reference 63

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Reference 64

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Reference 65

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Backward error analysis for matrix discretizations of 2-D Euler equations , date =

Reference 66

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Reference 67

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Backward error analysis for matrix discretizations of 2-D Euler equations and Guin, D

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Backward error analysis for matrix discretizations of 2-D Euler equations and Marthinsen, A

Reference 69

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Backward error analysis for matrix discretizations of 2-D Euler equations Backward

Reference 70

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Backward error analysis for matrix discretizations of 2-D Euler equations Numerical

Reference 71

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Backward error analysis for matrix discretizations of 2-D Euler equations Perturbative

Reference 72

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Backward error analysis for matrix discretizations of 2-D Euler equations Symplectic Runge-Kutta schemes for adjoint equations, automatic differentiation, optimal control and more

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1080/07362999008809220 , url =

Reference 74

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This paper cites Hopf algebra structures for the backward error analysis of ergodic stochastic differential equations.

Backward error analysis for matrix discretizations of 2-D Euler equations Hopf algebra structures for the backward error analysis of ergodic stochastic differential equations

Reference 75

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Backward error analysis for matrix discretizations of 2-D Euler equations Archive for Rational Mechanics and Analysis , year =

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Backward error analysis for matrix discretizations of 2-D Euler equations Post-Lie Algebras and Isospectral Flows

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Backward error analysis for matrix discretizations of 2-D Euler equations An Operadic Approach to Substitution in

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Backward error analysis for matrix discretizations of 2-D Euler equations and Lundervold, Alexander , year =

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correction dated 2018-09-24. Source: crossref record 10.1007/s10208-018-9398-8->10.1007/s10208-013-9167-7:correction, observed 2026-07-11T03:02:32.393203+00:00. This notice travels one citation hop only.

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Backward error analysis for matrix discretizations of 2-D Euler equations doi:10.1080/00207160.2021.1966772 , url =

Reference 80

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Backward error analysis for matrix discretizations of 2-D Euler equations , title =

Reference 81

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Observation a953cea6-bdf3-4db0-87b9-ab19e9bfe687 · outbound

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Backward error analysis for matrix discretizations of 2-D Euler equations Eulerian and

Reference 82

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Backward error analysis for matrix discretizations of 2-D Euler equations 1998 , school =

Reference 83

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Observation 5446dedd-3a8a-4068-a9c4-fe905e025720 · outbound

This paper cites , year = 2006, month = nov, journal =.

Backward error analysis for matrix discretizations of 2-D Euler equations , year = 2006, month = nov, journal =

Reference 84

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Backward error analysis for matrix discretizations of 2-D Euler equations Numerical

Reference 85

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Backward error analysis for matrix discretizations of 2-D Euler equations Algebraic

Reference 86

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Observation 5c25347f-a001-41d0-af21-92b24a06992c · outbound

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

Reference 87

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Backward error analysis for matrix discretizations of 2-D Euler equations Unresolved cited work

Reference 88

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