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[AV05] M. Martins Afonso and D. Vincenzi. Nonlinear elastic polymers in random ow. Journal of Fluid Mechanics, 540:99{108, 2005.
[Bat59] G.K. Batchelor. Smallscale variation of convected quantities like temperature in turbulent uid. Journal of Fluid Mechanics, 5(113), 1959.
[BCH07] Jeremie Bec, Massimo Cencini, and Rafaela Hillerbrand. Heavy particles in incompressible ows: The large stokes number asymptotics. Physica D: Nonlinear Phenomena, 226:11{22, 2007.
[BIG80] Adi BenIsrael and Thomas N. E. Greville. Generalized inverses: theory and applications. Robert E. Krieger Publishing Co. Inc., Huntington, N.Y., 1980. Corrected reprint of the 1974 original.
[GCS05] S. Gerashchenko, C. Chevallard, and V. Steinberg. Singlepolymer dynamics: Coilstretch transition in random ow. Europhysics Letters, 71(2):221{225, 2005.
[Har56] T. E. Harris. The existence of stationary measures for certain Markov processes. In Proceedings of the Third Berkeley Symposium on Mathematical Statistics and Probability, 1954{1955, vol. II, pages 113{124, Berkeley and Los Angeles, 1956. University of California Press.
[Has80] R. Z. Has0minskii. Stochastic stability of di erential equations, volume 7 of Monographs and Textbooks on Mechanics of Solids and Fluids: Mechanics and Analysis. Sijtho & Noordho , Alphen aan den Rijn, 1980. Translated from the Russian by D. Louvish.
[HM08] Martin Hairer and Jonathan C. Mattingly. Yet another look at Harris' ergodic theorem for Markov chains. arXiv/0810.2777, 2008.
[Hor85] Lars Hormander. The analysis of linear partial di erential operators. III, volume 274 of Grundlehren der Mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences]. SpringerVerlag, Berlin, 1985. Pseudodi erential operators.
[HP07] Martin Hairer and Etienne Pardoux. Homogenization of periodic linear degenerate pdes. math/0702304, 2007.
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