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For Hilbert spaces L and M, we write I ( L, M ) Open image in new window for the subspace of L ( L, M ) Open image in new window consisting of all operators f ∈ I Open image in new window which map L to M. This subspace fails to be closed in L ( L, M ) Open image in new window in general; the smallest closed nonzero 'ideal' is K ( L, M ) Open image in new window.
We also analyze the length of the region [a(t), b(t)], which is the smallest closed interval containing the points x at which 0 < u t, x) < 1.
Consider a symmetric bilinear form Eϕdefined on C∞c(Rd) by[formula]In this paper we study the stochastic process associated with the smallest closed markovian extension of (Eϕ, C∞c), and give a new proof of Markov uniqueness (i.e. the uniqueness of a closed markovian extension) based on purely probabilistic arguments.
If t is closable, its closure (bar{t}) is defined to be its smallest closed extension.
Closure of the set A is the smallest closed set containing A, denoted by A̅.
We characterize the smallest closed invariant subspace for this model and show that the dynamics restricted to that subspace is ergodic.
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Dr. Malin and Dr. Edgett said the sediments "argue for small, closed catchment and depositional basins".
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This equation is applied to a case of impact in a small closed tank.
Thanks to small closed porosity, the targets exhibit high heat resistance under thermal shock.
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