Sentence examples for as the spaces of from inspiring English sources

Exact(8)

Everything will move and will be as big as the spaces of Times Square can accommodate.

In the context of this show, however, her images of library interiors look just as artificial as the spaces of Mr. Casebere and Ms. Backstrom, and are just as loaded with lessons about the institutional shaping of experience.

In 1972, Wahl [4] first pointed out that the resolvent estimates of elliptic differential operators considered in spaces of regular functions, such as the spaces of Hölder continuous functions, do not satisfy estimate (1.1).

The vanishing weak generalized Morrey space associated with the Schrödinger operator (VWM_{p,varphi}^{alpha,V}({mathbb{R}^{n}})) is defined as the spaces of functions (fin WM_{p,varphi}^{alpha,V}({mathbb {R}}^{n})) such that begin{aligned} lim_{rrightarrow0} sup_{x in{mathbb{R}^{n}}} mathfrak {A}_{p,varphi }^{W,alpha,V}(f;x,r) = 0. end{aligned}.

The vanishing generalized Morrey space associated with the Schrödinger operator (VM_{p,varphi}^{alpha,V}({mathbb{R}^{n}})) is defined as the spaces of functions (fin M_{p,varphi}^{alpha,V}({mathbb{R}}^{n})) such that begin{aligned} lim_{rrightarrow0} sup_{x in{mathbb{R}^{n}}} mathfrak {A}_{p,varphi }^{alpha,V}(f;x,r) = 0. end{aligned} (1.3).

The vanishing generalized Morrey space (mathit{VM}_{p,varphi}^{alpha,V}({mathbb{R}^{n}})) associated with Schrödinger operator is defined as the spaces of functions (fin M_{p,varphi}^{alpha,V}({mathbb{R}}^{n})) such that begin{aligned} lim_{rrightarrow0} sup_{x in {mathbb{R}^{n}}} mathfrak{A}_{p,varphi }^{alpha,V}(f;x,r) = 0. end{aligned} (1.2).

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Similar(51)

The prison, he writes: was a "living tomb" of servitude and degradation as well as the space of the citizen-subject's dramatic reanimation.

Juggling printers, editors, compositors, actors, and patrons, Gunderson crafts a lively backstage drama that opens into a moving meditation on theatre as the space of shared memory and resurrection.

Just as the spacing of the planets bore a close relation to the polyhedral forms, so, too, Kepler regarded only those rays hitting Earth at the right harmonic angles to be efficacious.

It follows that R itself may be regarded as the space of ratios of microquantities.

Its subspace 0 is a submonoid naturally identified as the space of ratios of microquantities.

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