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We study measures associated to Brownian motions on infinite-dimensional Heisenberg-like groups.
Then we give sharp sufficient conditions on microlocal measures associated to the data.
We prove here the validity of a large deviation principle for the family of invariant measures associated to a two dimensional Navier Stokes equation on a torus, perturbed by a smooth additive noise.
In this paper we study the N-extremal matrices of measures associated to a completely indeterminate matrix moment problem, i.e., those matrices of measure W, solutions of a completely indeterminate matrix moment problem for which the linear space of matrix polynomials is dense in the corresponding L2(W).
We prove that the estimate of the number of the eigenvalues in intervals, 0measures associated to the resonances of L(h) lying in a complex neighborhood Ω of λ>0 and the number of the positive eigenvalues of L(h) in.
The PF approximates recursively the sequence of posterior probability measures associated to a state-space dynamic model using a finite set of weighted samples.
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We study the reduced measure associated to this equation as well as the boundary trace of positive solutions.
Capacities are used to restrict the commutator formula to a submanifold and to deduce that the curvature belongs to all Lp daξ -spaces where aξ is the area measure associated to the submanifoLp daξ -spaces
In particular, the propagation principle enables us to write down a transport equation satisfied by the parabolic H-measure associated to a sequence of solutions of a Schrödinger type equation.
Moreover, in [12] and [13], the existence of an analogue of Hutchinson's measure associated to certain GIFSs with probabilities (GIFSp for short) is proved.
Let M be a closed, connected, and C ∞ Riemannian manifold endowed with a volume form μ, and let μ denote the Lebesgue measure associated to it.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com