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可测集值映射的Egorov定理

On Egorov Theorem for Measurable Set-Valued Mapping
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摘要 讨论了取值可分自反 Banach空间中可测集值映射序列的 Egorov型收敛定理 ,在几种不同拓扑收敛意义下 ,刻画了可测集值映射序列的几乎处处收敛 . Egorov convergence theorem for measurable set valued mapping's sequence in separable and self reflexive Banach space was studied under various topological convergent meanings,almost everywhere convergent property of measurable set valued mapping sequence was discussed.
出处 《河北师范大学学报(自然科学版)》 CAS 2000年第1期8-10,共3页 Journal of Hebei Normal University:Natural Science
关键词 可测集值映射 K-M收敛 Egorov定理 巴拿赫空间 measurable set valued mapping K M convergence almost everywhere
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参考文献3

  • 1[1]MOSCO U. On the continuity of the young-fenchel transform [J]. Math Anal Appl,1971 ,(5):518-538.
  • 2[2] SALINETTI G,WETS R. On the convergence of closed-valued measurable multifunctions [J]. Trans Amer Math Soc,1981,266:275-287.
  • 3[3] HIAI F. Integrals conditional expectations and martingales of multivalued functions [J]. J Multivariate Anal, 1977 (7) :149-182.

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