Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds
Bogachev VI, Wang FY, Röckner M (2001)
Doklady Mathematics 63(3): 351-354.
Zeitschriftenaufsatz
| Veröffentlicht | Englisch
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Autor*in
Bogachev, V.I.;
Wang, F.Y.;
Röckner, MichaelUniBi
Einrichtung
Erscheinungsjahr
2001
Zeitschriftentitel
Doklady Mathematics
Band
63
Ausgabe
3
Seite(n)
351-354
ISSN
1064-5624
Page URI
https://pub.uni-bielefeld.de/record/1616748
Zitieren
Bogachev VI, Wang FY, Röckner M. Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds. Doklady Mathematics . 2001;63(3):351-354.
Bogachev, V. I., Wang, F. Y., & Röckner, M. (2001). Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds. Doklady Mathematics , 63(3), 351-354.
Bogachev, V.I., Wang, F.Y., and Röckner, Michael. 2001. “Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds”. Doklady Mathematics 63 (3): 351-354.
Bogachev, V. I., Wang, F. Y., and Röckner, M. (2001). Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds. Doklady Mathematics 63, 351-354.
Bogachev, V.I., Wang, F.Y., & Röckner, M., 2001. Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds. Doklady Mathematics , 63(3), p 351-354.
V.I. Bogachev, F.Y. Wang, and M. Röckner, “Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds”, Doklady Mathematics , vol. 63, 2001, pp. 351-354.
Bogachev, V.I., Wang, F.Y., Röckner, M.: Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds. Doklady Mathematics . 63, 351-354 (2001).
Bogachev, V.I., Wang, F.Y., and Röckner, Michael. “Elliptic equations associated with invariant measures of diffusions on finite- and infinite-dimensional manifolds”. Doklady Mathematics 63.3 (2001): 351-354.
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