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Volumn 69, Issue 2, 1985, Pages 279-322

A law of large numbers for moderately interacting diffusion processes

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Indexed keywords

EID: 51249177449 PISSN: 00443719 EISSN: 14322064 Source Type: Journal
DOI: 10.1007/BF02450284 Document Type: Article

Times cited : (121)

References (14)

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2
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- Propagation ofchaos for Burgers Equation
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- Calderoni, P.¹ Pulvirenti, M.²

3
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4
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- Convergence of Baire Measures
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6
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- Propagation of Chaos and the Burgers Equation
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- Gutkin, E.¹ Kac, M.²

8
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- Translations of Mathematical Monographs, Vol. 23, American Mathematical Society, Providence, Rhode Island
- (1968) Linear and Quasilinear Equations of Parabolic Type
- Ladyzěnskaja, O.A.¹ Solonnikov, V.A.² Ural'ceva, N.N.³

9
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- McKean, H.P.: Propagation of Chaos for a Class of Nonlinear Parabolic Equations. Lecture Series in Differential Equations 7, Catholic Univ. 41–57 (1967)

10
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- A Martingale Approach to the Law of Large Numbers for Weakly Interacting Stochastic Processes
- (1984) The Annals of Probability , vol.12 , pp. 458-479
- Oelschläger, K.¹

11
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- Osada, H., Kotani, S.: Propagation of chaos for Burgers Equation. Preprint (1983)

12
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- Hydrodynamik gekoppelter Diffusionen: Fluktuationen im Gleichgewicht
- Ph., Blanchard, L., Streit, Lecture Notes in Mathematics, 1031, Springer, Berlin-Heidelberg-New York
- (1983) Dynamics and Processes, Bielefeld 1981
- Rost, H.¹

13
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- Kinetic Equations from Hamiltonian Dynamics: The Markovian Limit
- (1980) Rev. Mod. Phys. , vol.52 , pp. 569-616
- Spohn, H.¹

14
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- Sznitman, A.S.: An example of a Nonlinear Diffusion Process with Normal Reflecting Boundary Conditions and some related Limit Theorems. Preprint (1983)

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