Sentence examples for collection of compact from inspiring English sources

The all-white space is home to a fabulously esoteric collection of compact discs, including the Art Ensemble of Chicago, Yuichiro Fujimoto and Charlotte Gainsbourg.

A unifying algorithm has been developed to systematize the collection of compact Daubechies wavelets computable by spectral factorization of a symmetric positive polynomial.

We show that the essential commutant of T equals {Tg g∈VObdd}+K, where VObdd is the collection of bounded functions of vanishing oscillation on B and K denotes the collection of compact operators on L2a(B,dv).

On the collection consisting of compact sunsets of X, in [24] the authors have shown that H M satisfies the conditions (F1 - F5) given as in Definition 2.1.

A topological space $X$ is called spectral if it is sober, quasi-compact, the intersection of two quasi-compact opens is quasi-compact, and the collection of quasi-compact opens forms a basis for the topology.

Since ({C^{q}}) is a sequence in (K(S)), where (K(S)) is the collection of nonempty compact subsets of S, from the compactness of S, there is a subsequence ({C^{q_{k}}}) of ({C^{q}}) with the limit (C^{0}in K(S)).

These new songs by "the Beatles" served as a pretext for yet another publicity blitz, aimed at creating a market for a lavishly produced quasi-historical series of archival recordings assembled under the supervision of the band and released in 1995 and 1996 as The Beatles Anthology, a collection of six compact discs that supplemented a 10-hour-long authorized video documentary of the same name.

Quintessential gatekeeper of the world of nursery rhymes, Opie returns with a new collection of twenty-two compact rhymes.

Let H be the collection of nonempty compact subsets of X. Define F : H → H by F ( S ) = ∪ f n ( S ) for all S ∈ H.

Let H = H ( X ) denote the collection of nonempty compact subsets of X and define the Hutchinson operator F : H → H by F ( S ) = ⋃ f ∈ F f ( S ) for all S ∈ H.

Let C be a closed, bounded, and convex subset of a Banach space X and (T : Crightarrow KC(C)) a nonexpansive mapping, where (KC(C)) stands for the collection of nonempty, compact, and convex subsets of C. If the asymptotic center in C of each bounded sequence of X is nonempty and compact, then T has a fixed point.