Weakly $${p}$$-Dunford Pettis sets in $$ {L_1(\mu ,X)}$$
Author:
Publisher
Springer Science and Business Media LLC
Subject
Control and Optimization,Analysis,Algebra and Number Theory
Link
http://link.springer.com/content/pdf/10.1007/s43034-020-00091-9.pdf
Reference21 articles.
1. Andrews, K.: Dunford-Pettis sets in the space of Bochner integrable functions. Math. Ann. 241, 35–41 (1979)
2. Ansari, S.I.: On Banach spaces $$Y$$ for which $$B(C(\Omega ), Y)= K(C(\Omega ), Y)$$. Pac. J. Math. 169, 201–218 (1995)
3. Batt, J., Hiermeyer, W.: On compactness in $$L_p(\mu, X)$$ in the weak topology and in the topology $$\sigma (L_p(\mu, X), L_q(\mu, X))$$. Math. Z. 182, 409–423 (1983)
4. Bombal, F.: On some subsets of $$L_1(\mu, E)$$. Czehoslovac Math. J. 41, 170–179 (1991)
5. Bombal, F.: On $$(V^*)$$ sets and Pelczynski’s property $$(V^*)$$. Glasgow Math. J. 32, 109–120 (1990)
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