Modeling Uncertainty, Context, and Information Fusion via Lattice-Based Probability
暂无分享,去创建一个
Jun Zhang | Roman Ilin | Jun Zhang | R. Ilin
[1] A. Tarski,et al. The Algebra of Topology , 1944 .
[2] A. Monteiro. Sur les algèbres de Heyting symétriques , 1980 .
[3] Ronald Fagin,et al. Uncertainty, belief, and probability 1 , 1991, IJCAI.
[4] M. Stone. The theory of representations for Boolean algebras , 1936 .
[5] Jerome R. Busemeyer,et al. Quantum Models of Cognition and Decision , 2012 .
[6] Alain Chateauneuf,et al. Some Characterizations of Lower Probabilities and Other Monotone Capacities through the use of Möbius Inversion , 1989, Classic Works of the Dempster-Shafer Theory of Belief Functions.
[7] Graciela Chichilnisky,et al. The Foundations of Statistics with Black Swans , 2009 .
[8] Louis Narens,et al. A foundation for support theory based on a non-Boolean event space , 2009 .
[9] Glenn Shafer,et al. A Mathematical Theory of Evidence , 2020, A Mathematical Theory of Evidence.
[10] Lotfi A. Zadeh,et al. Fuzzy Sets , 1996, Inf. Control..
[11] Jerzy W. Grzymala-Busse,et al. Rough Sets , 1995, Commun. ACM.
[12] P. Gartside,et al. All Finite Distributive Lattices Occur as Intervals Between Hausdorff Topologies , 1997 .
[13] Ronald R. Yager,et al. Classic Works of the Dempster-Shafer Theory of Belief Functions , 2010, Classic Works of the Dempster-Shafer Theory of Belief Functions.
[14] Chunlai Zhou,et al. Belief functions on distributive lattices , 2012, Artif. Intell..
[15] A. Tarski,et al. On Closed Elements in Closure Algebras , 1946 .
[16] Louis Narens,et al. Modeling Decisions Involving Ambiguous, Vague, or Rare Events , 2016 .
[17] Jun Zhang,et al. Information fusion with uncertainty modeled on topological event spaces , 2014, 2014 IEEE Symposium on Foundations of Computational Intelligence (FOCI).
[18] Irving Kaplansky,et al. Any Orthocomplemented Complete Modular Lattice is a Continuous Geometry , 1955 .
[19] Glenn Shafer,et al. Allocations of Probability , 1979, Classic Works of the Dempster-Shafer Theory of Belief Functions.
[20] Louis Narens,et al. Alternative Probability Theories for Cognitive Psychology , 2014, Top. Cogn. Sci..
[21] Brian A. Davey,et al. An Introduction to Lattices and Order , 1989 .
[22] R. Larson,et al. Basic intervals in the lattice of topologies , 1972 .
[23] G. Birkhoff,et al. On the combination of subalgebras , 1933, Mathematical Proceedings of the Cambridge Philosophical Society.
[24] Jean-Pierre Barthélemy,et al. Monotone Functions on Finite Lattices: An Ordinal Approach to Capacities, Belief and Necessity Functions , 2000 .
[25] Louis Narens. Probabilistic Lattices: Theory with an Application to Decision Theory , 2011 .
[26] J. Rosický. Modular, distributive and simple intervals of the lattice of topologies , 1975 .
[27] G. Rota. On the foundations of combinatorial theory I. Theory of Möbius Functions , 1964 .