Fundamentals of Fuzzy Sets

Front Cover
Didier Dubois, Henri Prade, Henri M. Prade
Springer Science & Business Media, Jan 31, 2000 - Business & Economics - 647 pages
Fundamentals of Fuzzy Sets covers the basic elements of fuzzy set theory. Its four-part organization provides easy referencing of recent as well as older results in the field.
The first part discusses the historical emergence of fuzzy sets, and delves into fuzzy set connectives, and the representation and measurement of membership functions. The second part covers fuzzy relations, including orderings, similarity, and relational equations. The third part, devoted to uncertainty modelling, introduces possibility theory, contrasting and relating it with probabilities, and reviews information measures of specificity and fuzziness. The last part concerns fuzzy sets on the real line - computation with fuzzy intervals, metric topology of fuzzy numbers, and the calculus of fuzzy-valued functions. Each chapter is written by one or more recognized specialists and offers a tutorial introduction to the topics, together with an extensive bibliography.
 

Contents

VI
21
IX
24
X
25
XI
26
XII
31
XIII
36
XIV
42
XVI
47
CXXXI
333
CXXXII
343
CXXXIV
346
CXXXVI
349
CXXXVII
350
CXXXVIII
351
CXXXIX
353
CXL
354

XVII
50
XVIII
53
XIX
58
XX
66
XXI
70
XXIII
77
XXIV
80
XXV
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XXVI
82
XXVII
84
XXVIII
86
XXIX
88
XXX
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XXXI
90
XXXII
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XXXIII
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XXXIV
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XXXV
97
XXXVI
100
XXXVII
102
XXXVIII
104
XXXIX
106
XLI
125
XLIII
127
XLIV
129
XLVI
130
XLVII
131
XLVIII
134
XLIX
135
L
141
LI
145
LII
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LIII
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LIV
148
LV
153
LVI
154
LVII
156
LVIII
158
LIX
159
LX
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LXI
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LXII
165
LXIII
172
LXIV
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LXV
179
LXVI
181
LXVII
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LXVIII
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LXIX
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LXX
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LXXI
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LXXIV
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LXXV
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LXXVI
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LXXVII
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LXXVIII
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LXXIX
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LXXX
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LXXXII
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LXXXIII
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LXXXV
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LXXXVII
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LXXXVIII
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XC
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XCI
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XCII
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XCIII
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XCVI
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XCVII
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XCVIII
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XCIX
246
C
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CI
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CII
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CIII
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CIV
267
CV
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CVI
279
CVII
288
CVIII
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CIX
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CX
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CXI
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CXII
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CXIII
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CXIV
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CXV
307
CXVI
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CXVII
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CXVIII
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CXIX
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CXX
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CXXI
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CXXII
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CXXIII
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CXXIV
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CXXV
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CXXVI
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CXXVII
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CXXVIII
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CXXIX
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CXLI
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CXLII
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CXLIII
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CXLIV
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CXLV
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CXLVI
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CXLVII
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CXLVIII
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CL
380
CLI
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CLII
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CLIII
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CLIV
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CLV
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CLVI
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CLVII
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CLVIII
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CLIX
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CLX
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CLXI
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CLXII
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CLXIV
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CLXV
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CLXVI
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CLXVII
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CLXVIII
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CLXIX
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CLXX
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CLXXI
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CLXXII
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CLXXIII
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CLXXIV
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CLXXVI
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CLXXVII
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CLXXVIII
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CLXXX
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CLXXXI
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CLXXXIII
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CLXXXVI
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CLXXXVII
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CLXXXIX
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CXC
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CXCII
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CXCIII
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CXCIV
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CXCV
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CXCVI
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CXCIX
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CCI
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CCII
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CCIII
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CCV
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CCVI
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CCVII
509
CCVIII
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CCX
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CCXI
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CCXII
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CCXIII
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CCXV
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CCXVI
530
CCXVII
534
CCXVIII
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CCXIX
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CCXX
541
CCXXI
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CCXXII
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CCXXIII
553
CCXXIV
554
CCXXV
558
CCXXVI
561
CCXXVII
583
CCXXX
585
CCXXXI
586
CCXXXII
587
CCXXXIII
588
CCXXXIV
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CCXXXV
592
CCXXXVI
594
CCXXXVII
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CCXXXVIII
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CCXXXIX
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CCXL
603
CCXLI
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CCXLII
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CCXLIII
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CCXLIV
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CCXLVI
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CCXLVIII
611
CCXLIX
613
CCLI
615
CCLII
621
CCLIII
624
CCLIV
625
CCLV
628
CCLVI
629
CCLVII
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CCLVIII
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CCLX
637
CCLXII
643
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