ÈÑÒÈÍÀ

Da Prato G.

Ñîàâòîðû: Áîãà÷åâ Â.È., Roeckner M., Øàïîøíèêîâ Ñ.Â., Sobol Z., Stannat W., Michael R., Barbu V.

14 ñòàòåé

Êîëè÷åñòâî öèòèðîâàíèé ñòàòåé â æóðíàëàõ ïî äàííûì Web of Science: 126, Scopus: 117

IstinaResearcherID (IRID): 484817

Äåÿòåëüíîñòü ñòèëü:  îáû÷íûé | ÃÎÑÒ | plain | abbrv | acm | alpha | amsalpha | amsplain | apalike | ieeetr | siam

• Ñòàòüè â æóðíàëàõ

  • 
    • 2015 An analytic approach to infinite-dimensional continuity and Fokker-Planck-Kolmogorov equations
    • Bogachev Vladimir I., Prato Giuseppe Da, Michael Roeckner, Shaposhnikov Stanislav V.
    • â æóðíàëå Annali della Scuola Normale Superiore di Pisa, òîì 14, ? 3, ñ. 983-1023 DOI
  • 
    • 2015 On the uniqueness of solutions to continuity equations
    • Bogachev V.I., Prato G.Da, R?ckner M., Shaposhnikov S.V.
    • â æóðíàëå Journal of Differential Equations, èçäàòåëüñòâî Academic Press (United States), òîì 259, ? 8, ñ. 3854-3873 DOI
  • 
    • 2011 Uniqueness for solutions of Fokker-Planck equations on infinite dimensional spaces
    • Bogachev V., Da Prato G., Roeckner M.
    • â æóðíàëå Communications in Partial Differential Equations, èçäàòåëüñòâî Marcel Dekker Inc. (United States), òîì 36, ñ. 925-939
  • 
    • 2009 Fokker-Planck equations and maximal dissipativity for Kolmogorov operators with time dependent singular drifts in Hilbert spaces
    • Da Prato G., Roeckner M.
    • â æóðíàëå Journal of Functional Analysis, èçäàòåëüñòâî Academic Press (United States), òîì 256, ? 3, ñ. 1269-1298
  • 
    • 2009 Fokker-Planck equations and maximal dissipativity for Kolmogorov operators with time dependent singular drifts in Hilbert spaces
    • Bogachev V.I., Da Prato G., Roeckner M.
    • â æóðíàëå Journal of Functional Analysis, èçäàòåëüñòâî Academic Press (United States), òîì 256, ? 3, ñ. 1269-1298
  • 
    • 2008 On parabolic equations for measures
    • Bogachev V.I., Da Prato G., Roeckner M.
    • â æóðíàëå Communications in Partial Differential Equations, èçäàòåëüñòâî Marcel Dekker Inc. (United States), òîì 33, ñ. 397-418
  • 
    • 2007 Uniqueness of solutions to weak parabolic equations for measures
    • Bogachev V.I., Da Prato G., Roeckner M., Stannat W.
    • â æóðíàëå Bulletin of the London Mathematical Society, èçäàòåëüñòâî Oxford University Press (United Kingdom), òîì 39, ñ. 631-640
  • 
    • 2006 Weak solutions to the stochastic porous media equation via Kolmogorov equations: the degenerate case
    • Barbu V., Bogachev V.I., Da Prato G., Roeckner M.
    • â æóðíàëå Journal of Functional Analysis, èçäàòåëüñòâî Academic Press (United States), òîì 237, ? 1, ñ. 54-75
  • 
    • 2004 Existence of solutions to weak parabolic equations for measures
    • Bogachev V.I., Da Prato G., Roeckner M.
    • â æóðíàëå Proceedings of the London Mathematical Society, èçäàòåëüñòâî Oxford University Press (United Kingdom), òîì 88, ? 3, ñ. 753-774
  • 
    • 2004 Global gradient bounds for dissipative diffusion operators
    • Bogachev V.I., Da Prato G., Roeckner M., Sobol Z.
    • â æóðíàëå Comptes Rendus de l'Academie des Sciences, òîì 1, ? 339, ñ. 277-282
  • 
    • 1996 Regularity of invariant measures for a class of perturbed Ornstein-Uhlenbeck operators
    • Bogachev V.I., Da Prato G., Roeckner M.
    • â æóðíàëå Nonlinear Differential Equations and Applications, èçäàòåëüñòâî Birkhauser Verlag (Switzerland), òîì 3, ñ. 261-268 DOI

• Ñòàòüè â ñáîðíèêàõ

  • • 2011 Existence results for Fokker-Planck equations in Hilbert spaces
    • Bogachev V., Da Prato G., Roeckner M.
    • â ñáîðíèêå Proceedings of the conference ``Stochastic Analysis, Random Fields and Applications VI'' (Ascona, May 19-23, 2008; R. Dalang, M. Dozzi, F. Russo eds.), Progress in Probability, ìåñòî èçäàíèÿ Birkhauser Basel, òîì 63, ñ. 23-35 DOI
  • • 2010 Nonlinear evolution equations for measures on infinite dimensional spaces
    • Bogachev V.I., Da Prato G., Roeckner M., Shaposhnikov S.V.
    • â ñáîðíèêå Stochastic Partial Differential Equations and Applications. Quaderni di Matematica, ìåñòî èçäàíèÿ Dipartimento di Matematica Seconda Universita di Napoli Napoli, òîì 25, ñ. 51-64 DOI
  • • 2006 Gradient bounds for solutions of elliptic and parabolic equations
    • Bogachev V.I., Da Prato G., Roeckner M., Sobol Z.
    • â ñáîðíèêå Stochastic Partial Differential Equations and Applications-VII. G. Da Prato and L. Tubaro eds, ìåñòî èçäàíèÿ Chapman and Hall/CRC Boca Raton - London - New York, ñ. 27-34