## Abstract A marked graph is obtained from a graph by giving each point either a positive or a negative sign. Beineke and Harary raised the problem of characterzing consistent marked graphs in which the product of the signs of the points is positive for every cycle. In this paper a characterizatio
Geometric characterization and classification of marked subspaces
โ Scribed by J. Ferrer; F. Puerta; X. Puerta
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 622 KB
- Volume
- 235
- Category
- Article
- ISSN
- 0024-3795
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๐ SIMILAR VOLUMES
## Abstract It is shown that for any locally compact abelian group ๐พ and 1 โค __p__ โค 2, the Fourier type __p__ norm with respect to ๐พ of a bounded linear operator __T__ between Banach spaces, denoted by โ__T__ |โฑ๐ฏ^๐พ^~__p__~โ, satisfies โ__T__ |โฑ๐ฏ^๐พ^~__p__~โ โค โ__T__ |โฑ๐ฏ^๐ธ^~__p__~โ, where ๐ธ is the d
Let \(R(, \mathscr{N}, \ldots\) be the space of bounded non-degenerate representations \(\pi: \alpha \rightarrow, 1\), where \(\alpha\) is a nuclear \(C^{*}\)-algebra and, 1 an injective von Neumann algebra with separable predual. We prove that \(R(\mathscr{\mathscr { C } , , 1 )}\) ) is an homogene