Sentence examples for map of the class from inspiring English sources
When Merri Su Ruhmann sits down in a graduate seminar on student development theories at the University of Texas, Austin, she "checks in" to her seat on a map of the class- room displayed on her iPad.
A complete list of the Class I areas is contained in 40 CFR 81.401 through 81.437, and you can find a map of the Class I areas at the following Internet site: http://www.epa.gov/ttn/oarpg/t1/fr_notices/classimp.gif.
Let (Ksubset D(A)), (K_{n} subset D(A)), (ngeq1), be nonempty convex sets in a real countably Hilbert space E such that K and (K_{n}) are closed in each (H_{n}), (A D(A) rightarrow E) be a weakly contractive map of the class (C_{psi(t)}), and (x^ in K) be its fixed point.
Let K be a nonempty convex subset of a real countably Hilbert space E such that K is closed in each (H_{n}), (A Krightarrow E) be a weakly contractive map of the class (C_{psi(t)}), and (x^ in K) be its fixed point.
Let (Ksubset D(A)), (K_{n} subset D(A)), (ngeq1), be nonempty convex sets in a real countably Hilbert space E such that K and (K_{n}) are closed in each component (H_{n}) and ({mathcal{H}}(K_{n},K) leq sigma_{n}), let (A D(A) rightarrow E) be a weakly contractive map of the class (C_{psi(t)}) with strictly increasing function (psi(t)), and (x^ in K) be its fixed point.
This produces a map of the classes which when labelled can be used for the classification/diagnosis of new samples.
In the case of variational problems, we restrict the search of the minimizing map to the class of maps whose target is the level-set of interest.
The existence of the conjugating map for the class of critical real analytic circle maps was proved by Yoccoz [8] and extended by Świątek [6, 7].
A continuous mapping of the class is called a quasiregular mapping if satisfies (2.1).
Consider the generator of Example 1, there are comonotonic functions with the maps of the class of convex functions which are not convex.
Assume that all the self-maps of the class in are also uniformly bounded, that is Lebesgue-measurable with, and consider a switching rule which generates, with defined by the class of primary self-maps from to satisfying either (3.8).
