Titlebook: Convergence Structures and Applications to Functional Analysis; R. Beattie,H.-P. Butzmann Book 2002 Springer Science+Business Media Dordre

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書目名稱Convergence Structures and Applications to Functional Analysis影響因子(影響力)




書目名稱Convergence Structures and Applications to Functional Analysis影響因子(影響力)學(xué)科排名




書目名稱Convergence Structures and Applications to Functional Analysis網(wǎng)絡(luò)公開度




書目名稱Convergence Structures and Applications to Functional Analysis網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Convergence Structures and Applications to Functional Analysis被引頻次




書目名稱Convergence Structures and Applications to Functional Analysis被引頻次學(xué)科排名




書目名稱Convergence Structures and Applications to Functional Analysis年度引用




書目名稱Convergence Structures and Applications to Functional Analysis年度引用學(xué)科排名




書目名稱Convergence Structures and Applications to Functional Analysis讀者反饋




書目名稱Convergence Structures and Applications to Functional Analysis讀者反饋學(xué)科排名

euphoria

Uniform convergence spaces,e convergence generalization of uniform spaces, are not as strong as their topological counterparts. In particular uniform continuity is not a very strong property. But basically all properties of completeness can be carried over to uniform convergence spaces and equicontinuity is an even stronger c

華而不實

LAIR

Hahn-Banach extension theorems,or subspace of . with the property that . ∩.. is closed in each .. - such a subspace is called stepwise closed. Further, let φ bea sequentially continuous linear functional on .. Does there exist a (sequentially) continuous linear extension to .? This is a difficult and much researched problem. Subs

暗語

incontinence

The Banach-Steinhaus theorem,are locally convex topological vector spaces and . is barrelled, then every pointwise bounded subset of ?. is equicontinuous. This powerful theorem is used, for example to show that the pointwise limit of a sequence of continuous linear mappings is a continuous linear mapping. It is used as well to

incontinence

Duality theory for convergence groups,ter group, i.e., the character group of its character group. Here each character group carries the compact-open topology. There are various generalizations of this result to not necessarily locally compact, commutative topological groups. Probably the first one was due to S. Kaplan who generalized t

Callus

Petechiae

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