Some topologies connected with Lebesgue measure

John B. Walsh

Séminaire de probabilités de Strasbourg (1971)

  • Volume: 5, page 290-310

How to cite


Walsh, John B.. "Some topologies connected with Lebesgue measure." Séminaire de probabilités de Strasbourg 5 (1971): 290-310. <>.

author = {Walsh, John B.},
journal = {Séminaire de probabilités de Strasbourg},
language = {eng},
pages = {290-310},
publisher = {Springer - Lecture Notes in Mathematics},
title = {Some topologies connected with Lebesgue measure},
url = {},
volume = {5},
year = {1971},

AU - Walsh, John B.
TI - Some topologies connected with Lebesgue measure
JO - Séminaire de probabilités de Strasbourg
PY - 1971
PB - Springer - Lecture Notes in Mathematics
VL - 5
SP - 290
EP - 310
LA - eng
UR -
ER -


  1. [1] Blumenthal, R.M.and Getoor, R.K.Markov Processes and Potential Theory, Academic Press, 1968. Zbl0169.49204MR264757
  2. [2] Chung, K.L.Markov Chains with Stationary Transition Probabilities2nd ed. Springer-Verlag, 1967. Zbl0146.38401MR217872
  3. [3] Chung, K.L.and Walsh, J.B.To reverse a Markov process, Acta Math.123 (1969) 225-251. Zbl0187.41302MR258114
  4. [4] Doob, J.L.Separability and measurable processes, J. Fac. Sci, U. of Tokyo (to appear.) Zbl0206.18503MR279841
  5. [5] Meyer, P.A.Probability and Potentials, Ginn, Blaisdell1966. Zbl0138.10401MR205288
  6. [6] Stroock, D.The Kac approach to potential theory, J. Math. Mech.16 (1967) 829-852. Zbl0148.36202MR208690

Citations in EuDML Documents

  1. José de Sam Lazaro, Paul-André Meyer, Questions de théorie des flots (IV)
  2. F. B. Knight, A post-predictive view of gaussian processes
  3. John B. Walsh, The perfection of multiplicative functionals
  4. Jean Jacod, Noyaux multiplicatifs d'un processus de Markov
  5. Patrick J. Fitzsimmons, Penetration times and Skorohod stopping
  6. John B. Walsh, Transition functions of Markov processes
  7. Paul-André Meyer, Le schéma de remplissage en temps continu, d'après H. Rost
  8. Albert Benveniste, Processus stationnaires et mesures de Palm du flot spécial sous une fonction
  9. Jacques Azéma, Théorie générale des processus et retournement du temps

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