Abstract
We prove that the Burkill-Cesari integral is a value on a subspace of A C and then discuss its continuity with respect to both the B V and the Lipschitz norm. We provide an example of value on a subspace of A C strictly containing p N A as well as an existence result of a Lipschitz continuous value, different from Aumann and Shapley's one, on a subspace of A C ∞.
| Lingua originale | Inglese |
|---|---|
| Numero di articolo | 659814 |
| Rivista | International Journal of Mathematics and Mathematical Sciences |
| Volume | 2014 |
| DOI | |
| Stato di pubblicazione | Pubblicato - 2014 |
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