Sentence examples for limit norm from inspiring English sources

The speeding study supports the DRT, as the negative frame in obeying the speed limit norm condition had a stronger effect on reducing speeding than the other conditions.

While we were unable to monitor specific individual responses to disease threat, future research can hopefully address how disease reminder and contagion limiting norms mutually influence hand washing and other health behaviours.

Further, a procedure to limit the norms of the controller and observer gains is given.

The piece argues that the discussion around the creation of the National Counter Terrorism Center and its  being granted policing powers under the Unlawful Activities (Prevention) Act has been limited to norms of federalism and the constitutional division of power between the center and states.

At these sites working collaboratively involves finding ways to ensure people feel safe to participate in decision-making and their participation is not limited by norms of relating determined by hierarchical organizational structures and the fear to speak out engendered by those structures.

Away from those eigenvalues a limiting absorption principle for Ĥ is established: it is proven that the resolvent (Ĥ − k)−1 of Ĥ has a norm limit as an operator between L2 Rk+m,(1+z2)α2 (c2ρ)−1 dnz) and L2 Rk+m, (1+z2)−α2 (c2ρ)−1 dnz) for α >12 as kϵC\R+ approaches the real axis either from above or from below.

To be specific, it is shown that an operator T is the norm limit of a sequence of operators from Rp if and only if the set {λ∈C: λ−T is Fredholm and ind(λ−T ∉pZ} does not separate 0 from ∞.

We construct a block-diagonal, hence quasidiagonal, operator T on H (i.e., T= ⊕ Tn for some Tn's, called blocks, acting on finite dimensional, mutually orthogonal subspaces of H), which is not a norm limit of a sequence of algebraically m-normal operators (or, equivalently, block-diagonal operators, each of which has uniformly bounded sizes of blocks).

We prove that a unital purely infinite simple C*-algebra has C*-exponential rank at most 1 + ϵ, and therefore has the property weak (FU): Every element of the identity component of the unitary group is norm limit of unitaries with finite spectrum.

Since ((1-A^2)^{-1/2}) is a norm limit of polynomials in P and Q, so is U proving (a).

Thus, the value of (2.6) is a vector in X which appears as a limit (in the norm of X ) of the corresponding Stieltjes sum.