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Title: Variational theorems in gnostical theory of uncertain data (English)
Author: Šindelář, Jan
Language: English
Journal: Kybernetika
ISSN: 0023-5954
Volume: 31
Issue: 1
Year: 1995
Pages: 65-82
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Category: math
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MSC: 62A01
MSC: 62B10
MSC: 62G05
idZBL: Zbl 0873.62004
idMR: MR1324661
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Date available: 2009-09-24T18:53:31Z
Last updated: 2012-06-06
Stable URL: http://hdl.handle.net/10338.dmlcz/125189
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Reference: [1] G. Birkhoff, S. Mac Lane: Algebra.MacMillan Company, New York 1968. MR 0214415
Reference: [2] P. Kovanic: Gnostical theory of individual data.Problems Control Inform. Theory 13 (1984), 4, 259-274. Zbl 0575.94005, MR 0776018
Reference: [3] P. Kovanic: Gnostical theory of small samples of real data.Problems Control Inform. Theory 13 (1984), 5, 303-319. Zbl 0583.94008, MR 0776021
Reference: [4] P. Kovanic: On relations between information and physics.Problems Control Inform. Theory 13 (1984), 6, 383-399. Zbl 0565.94009, MR 0782435
Reference: [5] P. Kovanic: A new theoretical and algorithmical basis for estimation, identification and control.Automatica 22 (1986), 6, 657-674. Zbl 0608.93002
Reference: [6] P. Kovanic: Gnostical Theory of Uncertain Data.Doctor of Sciences (DrSc) Thesis, Institute of Information Theory and Automation, Czechoslovak Academy of Sciences, Prague 1990.
Reference: [7] P. Kovanic: Optimization problems of gnostics.Conference "Optimization-Based Computer-Aided Modelling and Design", The Hague, April 2-4, 1991 (accepted).
Reference: [8] B.A. Rozenfeld: Mnogomernye prostranstva.Nauka, Moscow 1966. MR 0206778
Reference: [9] W. Rudin: Real and Complex Analysis.McGraw-Hill, New York 1979.
Reference: [10] I. Vajda: Minimum-distance and gnostical estimators.Problems Control Inform. Theory 17 (1988), 5, 253-266. Zbl 0677.62024, MR 0967946
Reference: [11] I. M. Yaglom: A simple non-euclidean geometry and its physical basis.Springer-Verlag, New York 1979. Zbl 0393.51013, MR 0520230
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