Elliptic equations for measures on infinite dimensional spaces and applications

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An Introduction to 3D Stochastic Fluid Dynamics (2008, result): “Somewhat related results can be found in [ 10 ] by a different approach.”
Uniqueness of solutions to weak parabolic equations for measures (2007, result): “For the so far most general existence results we refer to [8] in the finite dimensional and to [9] (see also [13]) in the infinite dimensional case.”
Elliptic and parabolic equations for measures (2009, methodology): “For general elliptic equations for measures this method was developed in [37], [39], [48].”
Elliptic equations for invariant measures on finite and infinite dimensional manifolds (2001, background): “For further extensions in the linear case, see [17].”
Singular dissipative stochastic equations in Hilbert spaces (2002, result): “and set H0 := supp ν. (We should note that recently there has been a lot of results on existence of such measures, called infinitesimally invariant, see e.g. V. Bogachev and M. R¨ ockner [ 6 ]).”