Geometric Methods for Stochastic Dynamical Systems | Paper Citation Record

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This paper cites Abraham and J.E.

Geometric Methods for Stochastic Dynamical Systems Abraham and J.E

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This paper cites Existenceofglobalsolutionsandinvariant measures for stochastic differential equations driven by poisson type noise with non-Lipschitz coefficients.

Geometric Methods for Stochastic Dynamical Systems Existenceofglobalsolutionsandinvariant measures for stochastic differential equations driven by poisson type noise with non-Lipschitz coefficients

Reference 3

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This paper cites Albeverrio, B.

Geometric Methods for Stochastic Dynamical Systems Albeverrio, B

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This paper cites Amari and H.

Geometric Methods for Stochastic Dynamical Systems Amari and H

Reference 6

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This paper cites Lectures in Mathematics ETH Zürich.

Geometric Methods for Stochastic Dynamical Systems Lectures in Mathematics ETH Zürich

Reference 7

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This paper cites Applebaum.

Geometric Methods for Stochastic Dynamical Systems Applebaum

Reference 8

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This paper cites Arnold and B.A.

Geometric Methods for Stochastic Dynamical Systems Arnold and B.A

Reference 12

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This paper cites Arnold, V.V.

Geometric Methods for Stochastic Dynamical Systems Arnold, V.V

Reference 13

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This paper cites Probability and Measure Theory.

Geometric Methods for Stochastic Dynamical Systems Probability and Measure Theory

Reference 14

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Observation 8b9e9d86-8c97-442c-9e43-931a29e94935 · outbound

This paper cites Ayanbayev, I.

Geometric Methods for Stochastic Dynamical Systems Ayanbayev, I

Reference 15

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Observation 41cea837-99ba-4f79-b3f2-c817bcac5a1c · outbound

This paper cites Annales Scientifiques de l’École Normale Supérieure, 3(17):21–86, 1900.

Geometric Methods for Stochastic Dynamical Systems Annales Scientifiques de l’École Normale Supérieure, 3(17):21–86, 1900

Reference 16

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This paper cites Direct detection of boosted dark matter in two component dark matter scenario.

Geometric Methods for Stochastic Dynamical Systems Direct detection of boosted dark matter in two component dark matter scenario

Reference 17

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Observation b5a5263d-cbc6-42b6-b738-ba112f62a8c9 · outbound

This paper cites Rare Transitions in Noisy Heteroclinic Networks, volume 315 ofMemoirs of the American Mathematical Society.

Geometric Methods for Stochastic Dynamical Systems Rare Transitions in Noisy Heteroclinic Networks, volume 315 ofMemoirs of the American Mathematical Society

Reference 18

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This paper cites Asymptotic evaluation of the poisson measures for tubes around jump curves.Applicationes Mathematicae, 29:145–156, 2002.

Geometric Methods for Stochastic Dynamical Systems Asymptotic evaluation of the poisson measures for tubes around jump curves.Applicationes Mathematicae, 29:145–156, 2002

Reference 19

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Reference 20

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This paper cites Berglund and B.

Geometric Methods for Stochastic Dynamical Systems Berglund and B

Reference 21

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This paper cites Surlesliaisonsentrelesgrandeursaléatoires.

Geometric Methods for Stochastic Dynamical Systems Surlesliaisonsentrelesgrandeursaléatoires

Reference 22

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This paper cites Bierkens and H.J.

Geometric Methods for Stochastic Dynamical Systems Bierkens and H.J

Reference 23

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This paper cites Conjugate convex functions in optimal stochastic control.

Geometric Methods for Stochastic Dynamical Systems Conjugate convex functions in optimal stochastic control

Reference 24

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Observation 6976989a-9996-4b38-9c68-74550143e26c · outbound

This paper cites Bogachev, N.V.

Geometric Methods for Stochastic Dynamical Systems Bogachev, N.V

Reference 25

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This paper cites Spectral Analysis and Decay Mechanisms of $1^{-+}$ Hybrid States in Light Meson Sector.

Geometric Methods for Stochastic Dynamical Systems Spectral Analysis and Decay Mechanisms of $1^{-+}$ Hybrid States in Light Meson Sector

Reference 26

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This paper cites Budd and R.

Geometric Methods for Stochastic Dynamical Systems Budd and R

Reference 27

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This paper cites The Schrödinger bridge between Gaussian measures has a closed form.

Geometric Methods for Stochastic Dynamical Systems The Schrödinger bridge between Gaussian measures has a closed form

Reference 28

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This paper cites Covariance-modulated optimal transport and gradient flows.arXiv preprint, 2025.

Geometric Methods for Stochastic Dynamical Systems Covariance-modulated optimal transport and gradient flows.arXiv preprint, 2025

Reference 29

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This paper cites Wassersteinproximalalgorithmsforthe Schrödingerbridgeproblem:Densitycontrolwithnonlineardrift.

Geometric Methods for Stochastic Dynamical Systems Wassersteinproximalalgorithmsforthe Schrödingerbridgeproblem:Densitycontrolwithnonlineardrift

Reference 30

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This paper cites Probabilistic Theory of Mean Field Games with Applications I–II,volume83–84of Probability Theory and Stochastic Mod- elling.

Geometric Methods for Stochastic Dynamical Systems Probabilistic Theory of Mean Field Games with Applications I–II,volume83–84of Probability Theory and Stochastic Mod- elling

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This paper cites The conditioned Lyapunov spectrum for random dynamical systems.Annales de l’Institut Henri Poincaré, Probabilités et Statistiques, 61(3):1845–1877, August 2025.

Geometric Methods for Stochastic Dynamical Systems The conditioned Lyapunov spectrum for random dynamical systems.Annales de l’Institut Henri Poincaré, Probabilités et Statistiques, 61(3):1845–1877, August 2025

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Observation 4a888ca7-b06d-4e3e-9c3c-79ecfb118986 · outbound

This paper cites Çetin and A.

Geometric Methods for Stochastic Dynamical Systems Çetin and A

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Observation 7d96be0a-4b7c-43d7-8c1a-2c09ae4b8fd5 · outbound

This paper cites Chao and J.

Geometric Methods for Stochastic Dynamical Systems Chao and J

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This paper cites Markovianbridges:weakcontinuityandpathwise constructions.

Geometric Methods for Stochastic Dynamical Systems Markovianbridges:weakcontinuityandpathwise constructions

Reference 35

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This paper cites Asufficientconditionforbifurca- tion in random dynamical systems.Proceedings of the American Mathematical Society, 138(3):965–973, March 2010.

Geometric Methods for Stochastic Dynamical Systems Asufficientconditionforbifurca- tion in random dynamical systems.Proceedings of the American Mathematical Society, 138(3):965–973, March 2010

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This paper cites Optimal transport natural gradient for statistical manifolds with continuous sample space.Information Geometry, 3:1–32, 2020.

Geometric Methods for Stochastic Dynamical Systems Optimal transport natural gradient for statistical manifolds with continuous sample space.Information Geometry, 3:1–32, 2020

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This paper cites Georgiou, and Michele Pavon.

Geometric Methods for Stochastic Dynamical Systems Georgiou, and Michele Pavon

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This paper cites Stochasticcontroland the Schrödinger bridge problem: A survey.Annual Reviews in Control, 52:366– 388, 2021.

Geometric Methods for Stochastic Dynamical Systems Stochasticcontroland the Schrödinger bridge problem: A survey.Annual Reviews in Control, 52:366– 388, 2021

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This paper cites Georgiou, and Michele Pavon.

Geometric Methods for Stochastic Dynamical Systems Georgiou, and Michele Pavon

Reference 41

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Geometric Methods for Stochastic Dynamical Systems Georgiou, and Michele Pavon

Reference 42

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This paper cites Information geometry of lévy processes and financial models, 2025.

Geometric Methods for Stochastic Dynamical Systems Information geometry of lévy processes and financial models, 2025

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This paper cites Unital shift equivalence.

Geometric Methods for Stochastic Dynamical Systems Unital shift equivalence

Reference 45

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This paper cites Information geometry of tempered stable processes, 2025.

Geometric Methods for Stochastic Dynamical Systems Information geometry of tempered stable processes, 2025

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This paper cites Fokker–Planck equa- tions for a free energy functional or Markov process on a graph.Archive for Rational Mechanics and Analysis, 203(3):969–1008, 2012.

Geometric Methods for Stochastic Dynamical Systems Fokker–Planck equa- tions for a free energy functional or Markov process on a graph.Archive for Rational Mechanics and Analysis, 203(3):969–1008, 2012

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Observation 4edf9fa9-c30b-49f2-9a67-4f523070f3b9 · outbound

This paper cites Wasserstein Hamiltonian flows.

Geometric Methods for Stochastic Dynamical Systems Wasserstein Hamiltonian flows

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Observation e1e9880c-3b8c-42e4-81ce-58bb53aec3cf · outbound

This paper cites Chung and J.-C.

Geometric Methods for Stochastic Dynamical Systems Chung and J.-C

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This paper cites Conforti.

Geometric Methods for Stochastic Dynamical Systems Conforti

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This paper cites Some properties of viscosity solutions of Hamilton-Jacobi equations.Transactions of the American Mathematical Society, 282(2):487–502, 1984.

Geometric Methods for Stochastic Dynamical Systems Some properties of viscosity solutions of Hamilton-Jacobi equations.Transactions of the American Mathematical Society, 282(2):487–502, 1984

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This paper cites Crauel and F.

Geometric Methods for Stochastic Dynamical Systems Crauel and F

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Observation 41d617ea-a825-4d77-8727-110f7b141100 · outbound

This paper cites Crauel and M.

Geometric Methods for Stochastic Dynamical Systems Crauel and M

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Observation 1a5d0232-6f93-4306-be58-0ecb1ac5bcfe · outbound

This paper cites Cruzeiro and P.-A.

Geometric Methods for Stochastic Dynamical Systems Cruzeiro and P.-A

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This paper cites Cruzeiro and J.-C.

Geometric Methods for Stochastic Dynamical Systems Cruzeiro and J.-C

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Observation 3357af73-8ae6-41a7-be8b-959e05fae0c7 · outbound

This paper cites Bernsteinprocesses associated with a markov process.

Geometric Methods for Stochastic Dynamical Systems Bernsteinprocesses associated with a markov process

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This paper cites Sinkhorn distances: lightspeed computation of optimal transport.

Geometric Methods for Stochastic Dynamical Systems Sinkhorn distances: lightspeed computation of optimal transport

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Observation 3c7c0d5c-ba9f-4d5c-8cd1-ab390d3093a6 · outbound

This paper cites A stochastic control approach to reciprocal diffusion processes.

Geometric Methods for Stochastic Dynamical Systems A stochastic control approach to reciprocal diffusion processes

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Observation c089a1f2-9ea8-4cef-a2e9-6a0775cb2925 · outbound

This paper cites Dashti, K.J.H.

Geometric Methods for Stochastic Dynamical Systems Dashti, K.J.H

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Observation 5494d7bd-422b-4156-b2c4-be81f7fc3b3d · outbound

This paper cites Diffusion Schrödinger bridge with applications to score-based gener- ative modeling.

Geometric Methods for Stochastic Dynamical Systems Diffusion Schrödinger bridge with applications to score-based gener- ative modeling

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This paper cites Di Nunno, B.

Geometric Methods for Stochastic Dynamical Systems Di Nunno, B

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation 6be4c6ab-1df0-47c3-8c5d-81de6b008892 · outbound

This paper cites Duan.An introduction to stochastic dynamics, volume 51.

Geometric Methods for Stochastic Dynamical Systems Duan.An introduction to stochastic dynamics, volume 51

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Observation 11cd9566-c8c0-47d3-b932-0d06d683745c · outbound

This paper cites TheOnsager-MachlupfunctionasLagrangianforthemost probable path of a diffusion process.Communications in Mathematical Physics, 60(2):153–170, 1978.

Geometric Methods for Stochastic Dynamical Systems TheOnsager-MachlupfunctionasLagrangianforthemost probable path of a diffusion process.Communications in Mathematical Physics, 60(2):153–170, 1978

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Observation 4fae2527-ac4e-4b58-b7df-2cdc1ee83f3d · outbound

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation d4af59aa-7029-4030-abf7-83c904474f7d · outbound

This paper cites Stringmethodforthestudyofrareevents.

Geometric Methods for Stochastic Dynamical Systems Stringmethodforthestudyofrareevents

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Observation 3d2e88ab-58f0-4d13-ab04-3f9386f29075 · outbound

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation a84646d2-2b36-4b82-a922-653e9bbce922 · outbound

This paper cites Transition-paththeoryandpath-findingalgorithms for the study of rare events.Annual review of physical chemistry , 61:391–420, 2010.

Geometric Methods for Stochastic Dynamical Systems Transition-paththeoryandpath-findingalgorithms for the study of rare events.Annual review of physical chemistry , 61:391–420, 2010

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Observation 69f3c39e-a8b3-42e5-b8e5-1d24c88ceb6a · outbound

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Geometric Methods for Stochastic Dynamical Systems A generalized Sinkhorn algorithm for mean-field Schrödinger bridge.IEEE Control Systems Letters, 2026

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation 37f44863-f7b5-4a7c-9512-d307b6259528 · outbound

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Geometric Methods for Stochastic Dynamical Systems Ricci curvature of finite Markov chains via con- vexityoftheentropy

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Geometric Methods for Stochastic Dynamical Systems Gradient flow structures for discrete porous medium equations

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Geometric Methods for Stochastic Dynamical Systems Essid and M

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Geometric Methods for Stochastic Dynamical Systems Faccioli, M

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation 87c74ee0-cfa8-489b-915e-44992e6a8789 · outbound

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Geometric Methods for Stochastic Dynamical Systems Nonequilibrium fluctuation relations for non-Gaussian processes

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Observation e1a2ae29-a57d-4cb1-af15-a0209a1239b3 · outbound

This paper cites Fitzsimmons, J.

Geometric Methods for Stochastic Dynamical Systems Fitzsimmons, J

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Observation 98ea680b-ac96-4d17-b2a6-a379c4f9cc2f · outbound

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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Observation b94a3644-c316-4459-85a9-8f70553e0b6d · outbound

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Geometric Methods for Stochastic Dynamical Systems Sur la résolution d’un système d’équations intégrales.Comptes Rendus de l’Académie des Sciences, 210:198–200, 1940

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Geometric Methods for Stochastic Dynamical Systems Fujiwara

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Geometric Methods for Stochastic Dynamical Systems TransitionpaththeoryforLangevindynamics on manifolds: Optimal control and data-driven solver.Multiscale Modeling & Simulation, 21(1):1–33, 2023

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This paper cites Garbaczewski, J.

Geometric Methods for Stochastic Dynamical Systems Garbaczewski, J

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This paper cites OntheOnsager-Machlupfunctionalofthe 𝜑4-measure.

Geometric Methods for Stochastic Dynamical Systems OntheOnsager-Machlupfunctionalofthe 𝜑4-measure

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This paper cites Gentil, C.

Geometric Methods for Stochastic Dynamical Systems Gentil, C

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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This paper cites Ghosal, M.

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Observation 06950f44-87ee-44bf-b08f-1cb05b3caa77 · outbound

This paper cites Second Order Analysis on ¹P2¹𝑀º,𝑊 2º, volume 216, no.

Geometric Methods for Stochastic Dynamical Systems Second Order Analysis on ¹P2¹𝑀º,𝑊 2º, volume 216, no

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Observation 0163cd83-10b1-4b6c-9ce5-fae3e974fddd · outbound

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Geometric Methods for Stochastic Dynamical Systems Gromov–Hausdorff convergence of discrete trans- portation metrics

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Observation 4f676300-6115-4e17-b9bf-ffef4ec4e8b7 · outbound

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Geometric Methods for Stochastic Dynamical Systems Gobbo, A

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Observation d4f68967-83f0-4c84-ba42-8332e08a69cc · outbound

This paper cites Goldstein, C.

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This paper cites Nonlinear Oscillations, Dynamical Sys- tems, and Bifurcations of Vector Fields.

Geometric Methods for Stochastic Dynamical Systems Nonlinear Oscillations, Dynamical Sys- tems, and Bifurcations of Vector Fields

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This paper cites Light and optimal Schrödinger bridge matching.

Geometric Methods for Stochastic Dynamical Systems Light and optimal Schrödinger bridge matching

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This paper cites Mattingly, and Michael Scheutzow.

Geometric Methods for Stochastic Dynamical Systems Mattingly, and Michael Scheutzow

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Geometric Methods for Stochastic Dynamical Systems Unresolved cited work

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This paper cites The partial differential equation𝑢𝑡 ¸𝑢𝑢𝑥 =𝜇𝑢𝑥𝑥.

Geometric Methods for Stochastic Dynamical Systems The partial differential equation𝑢𝑡 ¸𝑢𝑢𝑥 =𝜇𝑢𝑥𝑥

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