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Volume 6 - June 1986

Contents

Page 3 of 3

Front matter

  • ETS volume 6 issue 3 Cover and Front matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. f1-f2
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Research Article

  • On connection-preserving actions of discrete linear groups

  • Robert J. Zimmer
  • Published online by Cambridge University Press:
    19 September 2008, pp. 639-644
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  • We study actions of arithmetic groups on compact manifolds which preserve a connection.

  • Stochastic stability of hyperbolic attractors

  • Lai-Sang Young
  • Published online by Cambridge University Press:
    19 September 2008, pp. 311-319
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  • We study the effects of small random errors on the asymptotic distribution of points in the basin of a hyperbolic attractor.

Front matter

  • ETS volume 6 issue 1 Cover and Front matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. f1-f2
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Back matter

  • ETS volume 6 issue 3 Cover and Back matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. b1-b2
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  • ETS volume 6 issue 1 Cover and Back matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. b1-b3
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Index to Volume

  • Index to Volume 6

  • Published online by Cambridge University Press:
    19 September 2008, pp. 645-646
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Errata

  • Corrections to the paper ‘On orbits of unipotent flows on homogeneous spaces’

  • S. G. Dani
  • Published online by Cambridge University Press:
    19 September 2008, p. 321
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  • The author regrets that there are certain errors in [1] and would like to give the following corrections.

Front matter

  • ETS volume 6 issue 4 Cover and Front matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. f1-f2
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Errata

  • Errata to ‘Transitivity and invariant measures for the geometric model of the Lorenz equations’

  • Clark Robinson
  • Published online by Cambridge University Press:
    19 September 2008, p. 323
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  • All the theorems stated in [2] are true. In particular, theorem B, on the existence of an invariant measure, is true. However, in the proof of theorem B, it is necessary to use the result of G. Keller [1] on the existence of an invariant measure for a C1+α function. The attempt, in § 4 of this paper, to modify the proof of S. Wong so that it applies to this general case of a C1+α function, is faulty. These calculations do not overcome the real difficulties involved in the proof and leave major gaps in the estimates needed.

Back matter

  • ETS volume 6 issue 4 Cover and Back matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. b1-b7
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Front matter

  • ETS volume 6 issue 2 Cover and Front matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. f1-f2
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Back matter

  • ETS volume 6 issue 2 Cover and Back matter

  • Published online by Cambridge University Press:
    19 September 2008, pp. b1-b2
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Page 3 of 3