Sentence examples for a uniform version of from inspiring English sources

With streets and statues honoring Lenin all over Russia, Putin's interpretation hardly contributes to a uniform version of history.

We define a uniform version of analytic K-homology theory for separable, proper metric spaces.

We make a detailed study of the CC-condition (a sufficient condition for WH-systems to have finite upper frame bounds) and show that (for ab rational) a uniform version of this passes to the Wexler Raz dual.

We also study a uniform version of the Dixmier property, as satisfied for example by von Neumann algebras and the reduced C⁎-algebras of Powers groups, but not by all C⁎-algebras with the Dixmier property, and we obtain necessary and sufficient conditions for a simple unital C⁎-algebra with unique tracial state to have this uniform property.

Likewise, we prove that if A⊂L X,C 2N)) is a set of operators whose adjoints have separable range and is analytic in the strong operator topology then there is a Banach space Z with separable dual such that every T∈A factors through Z. Finally we prove a uniform version of this result in which we allow the domain and range spaces to vary.

In fact, the more uniform version of the quasi-orthogonal cubed-sphere grids provided better overall accuracy than the most orthogonal (and therefore, much less uniform) conformal grid.

We are interested in the uniform version of this Hamiltonian with nominal parameters (U_{i}=U^{0}), for all i and (t_{ij} = t^{0}), for all i, j.

We are interested in the uniform version of this model with (B^{0}_{i}=B^{0}) and (J^{0}_{i}=J^{0}) for all i; however, when this model is simulated by an AQS, the actual values of (B_{i}) and (J_{i}) may fluctuate around these nominal values.

The uniform version of this property is as follows: X is uniformly convex [17] if for each (varepsilon>0), there exists (delta>0) such that Vert uVert le1,qquad Vert vVert le1,qquad Vert u-vVert gevarepsilon quad impliesquad frac{1}{2}Vert u+vVert le 1-delta.

For a uniform space version of these results, see Mishra and Kalinde [10].

Both types have summer and winter versions, and type I also has a dress uniform version.