Note on fuzzy set theory in scanning

被引：0

作者：

Bandemer, Hans ^{[1
]}

Kraut, Andre ^{[1
]}

机构：

[1] Freiberg University of Mining and, Technology, Freiberg, Germany

来源：

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：110 / 115

共 50 条

[31] Interval analysis and fuzzy set theory
Moore, R
Lodwick, W
FUZZY SETS AND SYSTEMS, 2003, 135 (01) : 5 - 9
[32] Uninorms in L*-fuzzy set theory
Deschrijver, G
Kerre, EE
FUZZY SETS AND SYSTEMS, 2004, 148 (02) : 243 - 262
[33] Postmodernism, cybernetics and fuzzy set theory
Negoita, CV
KYBERNETES, 2002, 31 (7-8) : 1043 - 1049
[34] A development of set theory in fuzzy logic
Hájek, P
Haniková, Z
BEYOND TWO: THEORY AND APPLICATIONS OF MULTIPLE-VALUED LOGIC, 2003, 114 : 273 - 285
[35] APPLICATIONS OF FUZZY SET THEORY.
Maiers, J.
Sherif, Y.S.
IEEE Transactions on Systems, Man and Cybernetics, 1985, SMC-15 (01): : 175 - 189
[36] Autopilot designed with fuzzy set theory
Zirilli, A
Tiano, A
Roberts, GN
Sutton, R
CONTROL APPLICATIONS IN MARINE SYSTEMS 2001 (CAMS 2001), 2002, : 71 - 76
[37] The Archimedean assumption in fuzzy set theory
Bilgic, T
1996 BIENNIAL CONFERENCE OF THE NORTH AMERICAN FUZZY INFORMATION PROCESSING SOCIETY - NAFIPS, 1996, : 299 - 303
[38] Extension principles for fuzzy set theory
Gerla, G
Scarpati, L
INFORMATION SCIENCES, 1998, 106 (1-2) : 49 - 69
[39] Fuzzy set theory: a useful interlingua?
Cornelis, C
De Cock, M
Botteldooren, D
Kerre, E
KNOWLEDGE-BASED INTELLIGENT INFORMATION ENGINEERING SYSTEMS & ALLIED TECHNOLOGIES, PTS 1 AND 2, 2001, 69 : 1137 - 1141
[40] A set theory within fuzzy logic
Hájek, P
Haniková, Z
31ST INTERNATIONAL SYMPOSIUM ON MULTIPLE-VALUED LOGIC, PROCEEDINGS, 2001, : 319 - 323