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Kaufmann A., Grouchko D., Cruon R. — Mathematical models for the study of the reliability of systems
Kaufmann A., Grouchko D., Cruon R. — Mathematical models for the study of the reliability of systems

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Название: Mathematical models for the study of the reliability of systems

Авторы: Kaufmann A., Grouchko D., Cruon R.

Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1977

Количество страниц: 233

Добавлена в каталог: 19.03.2014

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Age      4 5
ARC      68
Basin curve      33
Binomial law      25
Binomial law, negative      26
Boolean lattice      59 64 146
Bridge structure      see "Structure"
Cannibalization      171
Cardinality      61
Catastrophic failure      1
Coefficient of variation of lifetime      54 158
Coherent structure      see "Monotone structure"
Component      56 71 114 169
Component of same reliability      see "Reliability"
Component, state of set of      56 59 128 146
Composition of structures      90 26 170 40
Composition, latin (concatenation)      103
Composition, linear      96 113 127 143
Composition, monotone linear      129 150 155 171
Concavity      180
Conditions of use      5 114
Cut of graph      71
Cut of structure      16 17 73 23 159
Cut, minimal      63 75
Degenerate structure      66 75 131 144 158 171 193
Drift      1
Duality      65 79 151 190 199
Equivalence of structure functions and reliability networks      20 85 124
Erlang law      18
Eulerian function      17
Exponential law      16 29 40 148 155 159—162 165
Failure rate in interval      34
Failure rate, cumulative      12 34 39 154 158 160
Failure rate, decreasing (DFR)      Chapter II 160
Failure rate, increasing (IFR)      Chapter II 155 160
Failure rate, increasing, average (IFRA)      12 155 161
Failure rate, mean, between 0 and t      47 158
Failure, two types of      Chapter VI
Function of system      191
Galton law      20
Gamma law      16
Geometric law      27
Graph      60 18 100 103
Graph, partial      70 73
Graph, r-fold      69 72
Guarantee      29
Gumbel law      23
Hyperexpontential law      148
Isomorphism between monotone structure functions and reliability networks      85 94
Iterative structure      40
Jensen's inequality      44
Lattice, Boolean      59 65 146
Lattice, free distributive      89 133
Length of path      70
Length of system      66 77 123 196
Lifetime      2 5 6 115 153 168
Limit of tolerance      1
Limit on functioning      30 39
Link      16 17 79 23 144 171
Link, minimal      63 75
Log-normal law      20
Matrix, latin      103
Mean lifetime      see "Moments"
Models      6
Module      124 170 203
Moments of survival law      13 31 42 49 53 153 158
Monotone in probability, system      28
Monotone structure      58 21 112 116 120 129 27 143 149 155 161 170 34 193 198 203
Moore-Shannon      122 135 196
Nonmonotone structure      see "Structure"
Nonnew equipment      28
Normal law, truncated      22
Order of structure      57 89 124 128 135 143 144
Partial structure      see "Structure"
Pascal law      25
Path      61 70 73 100 105 147 191
Path, elementary      70 100 103
Poisson law      25
Polya function      40 A1
Probability, conditional, of failure      11 36
Reduction of network      185
Redundance      58 Chapter
Redundance, active      162 Chapter 39
Redundance, passive      168
relays      190
Reliability      114—115
Reliability, function      25 125 133 145 180 187 38
Reliability, network      19—23 123 130 170 180 182 184 191
Reliability, system and component      119 27 144 163 187 39 203
Reliability, totally positive function      A2
Reliability, type of      see "Type"
Routes, method of      92
Series structure      see "Structure"
Simple form of structure function      95 99 117 150 152
Simplification of structure function      95
State of set of components      see "Component"
Structure      55 74
Structure, bridge      75 140 150
Structure, function      15—17 74 20—23 125 129 169 183 190
Structure, function, random      117 140 158
Structure, iterative      40
Structure, nonmonotone      58 64 95 116 128 140 146
Structure, parallel      57 78 127 140 160 162 169 180 184 198
Structure, parallel-series      79
Structure, series      57 77 127 140 159 162 173 177 184 198
Structure, series-parallel      79 162 195 202
Structure, type k of n      35 206
Subnetwork      94 124
Substructure      124 152 168 169
Survival (curves, function, law)      Chapter I Chapter 29 31
Survival function      6 115
Survival function, logarithmic      12
switch      162
Totally positive function      40 A2
TREE      71 101
Type(s) of failure, two      Chapter VI
Type(s) of probability law      7
Type(s) of reliability function      138 187 205
Type(s), k of n structure      see "Structure"
USE      28
Useless component      82 83 86 101 131 140
Values, law of extreme      23 164
Weibull law      18 154 166 165 211
Width of system      66 77 123 159 196
Youth failure      33
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