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We characterize u-ideals of Banach spaces using intersection properties of balls.
We illustrate the application to the case of masonry arches of an original approach to limit analysis of structural models based upon the intersection properties of convex sets.
The intersection properties of Brownian motion paths have been investigated since the forties (see [1]), and since then, a large number of results on intersection local times of Brownian motion have been accumulated (see Wolpert [2], Geman et al. [3], Imkeller et al. [4], de Faria et al. [5], Albeverio et al. [6] and the references therein).
Similar(57)
So has the finite intersection property.
Such intersection property is known as property (R).
In particular, X has a finite intersection property.
Then { G ( y ) } y ∈ D has the finite intersection property.
The Poincaré map of (2.16) has intersection property.
This shows that the collection has finite intersection property.
Since F has the finite intersection property, so does G.
Then { F ( z ) : z ∈ D } has the finite intersection property.
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