Random sets. Theory and applications. Proceedings of the IMA workshop, Minneapolis, MN, USA, 1996
type: Item
instance of: scholarly article
title: Random sets. Theory and applications. Proceedings of the IMA workshop, Minneapolis, MN, USA, 1996
zbMATH Open document ID: 0879.00052
DOI: 10.1007/978-1-4612-1942-2
published in: The IMA Volumes in Mathematics and its Applications
publication date: 1997-12-18T00:00:00Z
review text: The articles of this volume will be reviewed individually. Indexed articles: \textit{Goutsias, John}, Morphological analysis of random sets. An introduction, 3-26 [Zbl 0898.60020] \textit{Molchanov, Ilya}, Statistical problems for random sets, 27-45 [Zbl 0887.62095] \textit{Sivakumar, Krishnamoorthy; Goutsias, John}, On estimating granulometric discrete size distributions of random sets, 47-71 [Zbl 0898.60021] \textit{Dougherty, Edward R.; Chen, Yidong}, Logical granulometric filtering in the signal-union-clutter model, 73-95 [Zbl 0898.60022] \textit{Sidiropoulos, Nikolaos D.}, On optimal filtering of morphologically smooth discrete random sets and related open problems, 97-104 [Zbl 0898.60023] \textit{Jaffray, Jean-Yves}, On the maximum of conditional entropy for upper/lower probabilities generated by random sets, 107-127 [Zbl 0916.62004] \textit{Mahler, Ronald P. S.}, Random sets in information fusion. An overview., 129-164 [Zbl 1109.62303] \textit{Daum, Fred E.}, Cramér-Rao type bounds for random set problems, 165-183 [Zbl 0898.60024] \textit{Mori, Shozo}, Random sets in data fusion: Multi-object state-estimation as a foundation of data fusion theory, 185-207 [Zbl 0898.60025] \textit{Goodman, I. R.; Kramer, G. F.}, Extension of relational and conditional event algebra to random sets with applications to data fusion, 209-242 [Zbl 0898.60003] \textit{Nguyen, Hung T.; Wang, Tonghui}, Belief functions and random sets, 243-255 [Zbl 0898.60026] \textit{Höhle, Ulrich; Weber, Siegfried}, Uncertainty measures, realizations and entropies, 259-295 [Zbl 0892.60005] \textit{Nguyen, Hung T.; Nguyen, Nhu T.}, Random sets in decision-making, 297-320 [Zbl 0917.62005] \textit{Kreinovich, Vladik}, Random sets unify, explain, and aid known uncertainty methods in expert systems, 321-345 [Zbl 0898.60027] \textit{Taylor, Robert L.; Inoue, Hiroshi}, Laws of large numbers for random sets, 347-360 [Zbl 0898.60028] \textit{Black, Paul K.}, Geometric structure of lower probabilities, 361-38…
Mathematics Subject Classification ID: 00B25
Mathematics Subject Classification ID: 60-06
Mathematics Subject Classification ID: 03B52
Mathematics Subject Classification ID: 03E72
Mathematics Subject Classification ID: 60D05
Mathematics Subject Classification ID: 60G35
Mathematics Subject Classification ID: 68T35
zbMATH DE Number: 1098801
zbMATH Keywords: Random sets
zbMATH Keywords: Proceedings
zbMATH Keywords: Workshop
zbMATH Keywords: Minneapolis, MN (USA)
MaRDI profile type: Publication
full work available at URL: https://doi.org/10.1007/978-1-4612-1942-2
OpenAlex ID: W4244033566
description: scientific article; zbMATH DE number 1098801