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  • 1
    Online Resource
    Online Resource
    Dynamic programming : sequential scientific management (1967)
    London ; New York : Academic Press
    Details
    UID:
    b3kat_BV036962513
    Format: 1 Online-Ressource
    Edition: Online-Ausgabe Elsevier e-book collection on ScienceDirect Sonstige Standardnummer des Gesamttitels: 041169-3
    ISBN: 0124023509 , 9780124023505
    Series Statement: Mathematics in science and engineering 37
    Note: Includes bibliographical references and index
    Additional Edition: Reproduktion von Dynamic programming c1967
    Language: English
    Keywords: Dynamische Optimierung
    URL: Volltext
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    HWR Berlin
    EUV Frankfurt
    TH Brandenburg
    HTW Berlin
    TH Wildau
    BTU Cottbus
    BHT
  • 2
    Online Resource
    Online Resource
    Mathematical models for the study of the reliability of systems (1977)
    New York : Academic Press
    Details
    UID:
    b3kat_BV036962391
    Format: 1 Online-Ressource (1 online resource (x, 221 p.)) , ill
    Edition: Online-Ausgabe Elsevier e-book collection on ScienceDirect Sonstige Standardnummer des Gesamttitels: 041169-3
    Series Statement: Mathematics in science and engineering v. 124
    Uniform Title: Modeles mathematiques pour l'etude de la fiabilite des systemes
    Note: Description based on print version record
    Additional Edition: Reproduktion von Mathematical models for the study of the reliability of systems 1977
    Language: English
    Keywords: Zuverlässigkeit ; Technik ; Qualitätskontrolle ; Zuverlässigkeitstheorie ; Mathematik
    URL: Volltext
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    HWR Berlin
    EUV Frankfurt
    TH Brandenburg
    HTW Berlin
    TH Wildau
    BTU Cottbus
    BHT
  • 3
    Online Resource
    Online Resource
    Mathematical models for the study of the reliability of systems / (1977)
    New York :Academic Press,
    Details
    UID:
    almahu_9949697287502882
    Format: 1 online resource (233 p.)
    ISBN: 1-282-28975-6 , 9786612289750 , 0-08-095633-5
    Series Statement: Mathematics in science and engineering ; v. 124
    Content: Mathematical models for the study of the reliability of systems
    Note: Translation of Modeles mathematiques pour l'etude de la fiabilite des systemes. , Front Cover; Mathematical Models for the Study of the Reliability of Systems; Copyright Page; Contents; Preface; List of Symbols; Chapter I. Lifetime of a Component; 1 Introduction; 2 Age and Lifetime of a Component; 3 Survival Function; 4 Failure Probability. Failure Rate; 5 Moments of a Survival Law. Mean Failure Age; 6 Principal Survival Laws Used in the Management of Equipment; 7 Survival Law of Nonnew Equipment; 8 Survival Law with Guarantee. Survival Law with a Limit on Functioning; Chapter II. Equipment with an Increasing Failure; 9 Introduction , 10 Survival Functions with Increasing (Decreasing) Failure Rate11 Properties of IFR Functions; 12 Survival Functions with Increasing Failure Rate Averages; Chapter III. Study of the Structure of Systems: Structure Functions and Reliability Networks; 13 Introduction; 14 Hypotheses on the Structure and Functioning of Systems; 15 Structure Function; 16 Links and Cuts; 17 Mathematical Properties of Links and Cuts. Duality; 18 Review of the Theory of Graphs; 19 Reliability Networks; 20 Equivalence between Structure Functions and Reliability Networks; 21 Monotone (or Coherent) Structures , 22 Construction and Simplification of Structure Functions and of Reliability Networks23 Finding Links and Cuts; Chapter IV. Study of the Reliability of Systems; 24 Introduction. Definitions and Hypotheses; 25 The Reliability Function; 26 Composition of Structures; 27 Representative Curves of Reliability Functions for Monotone Structures. Theorem of Moore and Shannon; 28 Systems Monotone in Probability; 29 Survival Function of a System; 30 Survival Functions for Series and Parallel Structures. Asymptotic Results for a Large Number of Components; Chapter V. Redundance , 31 Introduction. Definitions32 Active Redundance at the Level of Substructures or at the Level of Components; 33 Optimal Redundance; 34 Concavity of Monotone Structures with Respect to Redundance; 35 Type k of n Structures; Chapter VI. Systems Presenting Two Dual Types of Failures; 36 Introduction; 37 Definition. Properties; 38 Reliability Function of a System Presenting Two Types of Failures; 39 Redundance in Systems with Components of the Same Reliabilities; 40 Iterative Structures; Appendix Pólya Functions of Order 2. Totally Positive Functions of Order 2; A.1 Pólya Functions of Order 2 , A.2 Totally Positive Functions of Order 2A.3 Relation to IFR Functions; Bibliography; Index , English
    Additional Edition: ISBN 0-12-402370-3
    Language: English
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    HU Berlin
    FU Berlin
    Charité
  • 4
    Online Resource
    Online Resource
    Mathematical models for the study of the reliability of systems (1977)
    New York : Academic Press
    Details
    UID:
    gbv_1684909317
    Format: Online-Ressource
    Edition: Elsevier e-book collection on ScienceDirect
    ISBN: 0080956335 , 9780080956336 , 9780124023703 , 0124023703
    Series Statement: Mathematics in science and engineering v. 124
    Uniform Title: Modèles mathématiques pour l'étude de la fiabilité des systèmes. 〈engl.〉
    Content: Mathematical models for the study of the reliability of systems
    Note: Description based on print version record , Master and use copy. Digital master created according to Benchmark for Faithful Digital Reproductions of Monographs and Serials, Version 1. Digital Library Federation, December 2002.
    Additional Edition: ISBN 0124023703
    Additional Edition: Erscheint auch als Druck-Ausgabe Kaufmann, Arnold, 1911 - 1994 Mathematical models for the study of the reliability of systems New York [u.a.] : Acad. Press, 1977 ISBN 0124023703
    Language: English
    Subjects: Economics , Mathematics
    RVK:
    QH 251
    RVK:
    QH 720
    RVK:
    SK 970
    Keywords: Zuverlässigkeitstheorie ; Electronic books ; Electronic books
    URL: Volltext
    URL: lizenzpflichtig
    URL: lizenzpflichtig
    URL: Volltext  (Deutschlandweit zugänglich)
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    Stabi Berlin
    UB Potsdam
  • 5
    Online Resource
    Online Resource
    Dynamic programming : sequential scientific management (1967)
    London : Academic Press
    Details
    UID:
    gbv_1684910560
    Format: Online-Ressource
    Edition: Online-Ausg.] Elsevier e-book collection on ScienceDirect
    ISBN: 0124023509 , 9780124023505
    Series Statement: Mathematics in science and engineering 37
    Note: Includes bibliographical references and index
    Additional Edition: Erscheint auch als Druck-Ausgabe Kaufmann, Arnold, 1911 - 1994 Dynamic programming New York [u.a.] : Academic Press, 1967
    Language: English
    Subjects: Economics , Mathematics
    RVK:
    QH 423
    RVK:
    SK 860
    Keywords: Dynamische Optimierung
    URL: Volltext  (Deutschlandweit zugänglich)
    Library Location Call Number Volume/Issue/Year Availability
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    Stabi Berlin
    UB Potsdam
  • 6
    Book
    Book
    Modèles mathématiques pour l'étude de la fiabilité des systèmes (1975)
    Paris : Masson
    Details
    UID:
    b3kat_BV024554408
    Format: X, 210 S.
    ISBN: 2225403155
    Language: Undetermined
    Keywords: Zuverlässigkeit ; Technik ; Qualitätskontrolle ; Zuverlässigkeitstheorie ; Mathematik
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    TU Berlin get availability status
  • 7
    Book
    Book
    Massovoe obsluživanie : A. Kofman (A[rnold] Kaufmann), R. Krjuon (R. Cruon) ; Teorija i priloženija. Perev. s franc. V. I. Nejmana i V. P. Šval'ba. Pod red. I. N. Kovalenko (1965)
    Moskva : Izd. Mir
    Details
    UID:
    gbv_430115954
    Format: 302 S. 8"
    Uniform Title: (Les Phénomènes d'attente [russ.])
    Note: [Russ.] , Literaturverz. S. 284-299
    Language: Undetermined
    Author information: Kovalenko, Igorʹ N. 1934-2019
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    Stabi Berlin get availability status
  • 8
    Online Resource
    Online Resource
    Dynamic programming : sequential scientific management (1967)
    New York :Academic Press,
    Details
    UID:
    almahu_9947366882602882
    Format: 1 online resource (297 p.)
    ISBN: 1-282-76982-0 , 9786612769825 , 0-08-095544-4
    Series Statement: Mathematics in science and engineering : a series of monographs and textbooks ; volume 37
    Uniform Title: Programmation dynamique.
    Content: Dynamic programming; sequential scientific management
    Note: Translation of La programmation dynamique; gestion scientifique séquentielle. , Originally published in the French language by Dunod, Paris in 1965 under the title "La Programmation Dynamique : Gestion Scientifique Séquentielle." , Front Cover; Dynamic Programming: Sequential Scientific Management; Copyright Page; Foreword to The French Edition; Contents; Preface to The French Edition; List of Principal Symbols; Chapter 1. Discrete Dynamic Programs With a Certain Future and a Limited Horizon; 1. General Introduction; 2. A Numerical Example; 3. Mathematical Model of a Discrete Dynamic Program with a Certain Future; 4. Interpretation by the Theory of Graphs. Multistage Graphs; 5. Explanation of Certain Difficulties in the Calculations; 6. A Numerical Example Which is Nonlinear , 7. The Case where the Decision Variable Has More Dimensions than the State Variable8. Case where the Final and Initial States Are N o t Both Prescribed; 9. Comparison of the Four Methods; 10. Stationary Programs. Convergence. Permanent Policies; Chapter 2. Discrete Dynamic Programs With a Certain Future and an Unlimited Horizon; 11. Introduction; 12. Convergence by ''Narrowing" the Domain of Decision; 13. The Criterion of the Present Value; 14. Criterion of the Average Value per Period; Chapter 3. Discrete Dynamic Programs With a Random Future and Limited Horizon; 15. introduction , 16. An Example of D.H. (Décision-Hasard) Dynamic Program17. Mathematical Model of a D.H. Dynamic Program. Decomposed Form; 18. Mathematical Model of an H. D. Dynamic Program. Decomposed Form; 19. Examples; Chapter 4. Discrete Dynamic Programs With a Random Future and Unlimited Horizon (General Case); 20. Introduction; 21. Criterion of the Expected Total Value; 22. Approximation in the Space of the Strategies; 23. Convergence of the Total Present Value of an Arbitrary Strategy; 24. Influence of the Initial State; 25. The Criterion of the Expected Total Value without Discounting , 26. The Criterion of the Average Expected Value per Period27. Optimization of the Average Value per Period; Chapter 5. Discrete D.H. Dynamic Programs With Finite Markovian Chains; 28. Introduction; 29. Structure of Finite Markovian Chains; 30. Irreducible Finite Markovian Chain7; 31. The Generating Function (z-Transform); 32. Quantitative Study of Finite Markovian Chains; 33. Value of a Permanent Strategy; 34. Optimization of the Total Present Value; 35. Optimization of the Average Value per Period (or of the Total Value) , 36. Optimization of the Average Value per Period in the Special Case of a Certain Future37. Decomposed Form; Chapter 6. Various Generalizations; 38. Introduction; 39. Nonsequential Structures; 40. Nonadditive Values; Bibliography; I. Theory; II. Practice; Subject Index; Mathematics in Science and Engineering , English
    Additional Edition: ISBN 0-12-402350-9
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
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    Online Resource
    HU Berlin
  • 9
    Online Resource
    Online Resource
    Dynamic programming : sequential scientific management (1967)
    New York :Academic Press,
    Details
    UID:
    edoccha_9958084943502883
    Format: 1 online resource (297 p.)
    ISBN: 1-282-76982-0 , 9786612769825 , 0-08-095544-4
    Series Statement: Mathematics in science and engineering : a series of monographs and textbooks ; volume 37
    Uniform Title: Programmation dynamique.
    Content: Dynamic programming; sequential scientific management
    Note: Translation of La programmation dynamique; gestion scientifique séquentielle. , Originally published in the French language by Dunod, Paris in 1965 under the title "La Programmation Dynamique : Gestion Scientifique Séquentielle." , Front Cover; Dynamic Programming: Sequential Scientific Management; Copyright Page; Foreword to The French Edition; Contents; Preface to The French Edition; List of Principal Symbols; Chapter 1. Discrete Dynamic Programs With a Certain Future and a Limited Horizon; 1. General Introduction; 2. A Numerical Example; 3. Mathematical Model of a Discrete Dynamic Program with a Certain Future; 4. Interpretation by the Theory of Graphs. Multistage Graphs; 5. Explanation of Certain Difficulties in the Calculations; 6. A Numerical Example Which is Nonlinear , 7. The Case where the Decision Variable Has More Dimensions than the State Variable8. Case where the Final and Initial States Are N o t Both Prescribed; 9. Comparison of the Four Methods; 10. Stationary Programs. Convergence. Permanent Policies; Chapter 2. Discrete Dynamic Programs With a Certain Future and an Unlimited Horizon; 11. Introduction; 12. Convergence by ''Narrowing" the Domain of Decision; 13. The Criterion of the Present Value; 14. Criterion of the Average Value per Period; Chapter 3. Discrete Dynamic Programs With a Random Future and Limited Horizon; 15. introduction , 16. An Example of D.H. (Décision-Hasard) Dynamic Program17. Mathematical Model of a D.H. Dynamic Program. Decomposed Form; 18. Mathematical Model of an H. D. Dynamic Program. Decomposed Form; 19. Examples; Chapter 4. Discrete Dynamic Programs With a Random Future and Unlimited Horizon (General Case); 20. Introduction; 21. Criterion of the Expected Total Value; 22. Approximation in the Space of the Strategies; 23. Convergence of the Total Present Value of an Arbitrary Strategy; 24. Influence of the Initial State; 25. The Criterion of the Expected Total Value without Discounting , 26. The Criterion of the Average Expected Value per Period27. Optimization of the Average Value per Period; Chapter 5. Discrete D.H. Dynamic Programs With Finite Markovian Chains; 28. Introduction; 29. Structure of Finite Markovian Chains; 30. Irreducible Finite Markovian Chain7; 31. The Generating Function (z-Transform); 32. Quantitative Study of Finite Markovian Chains; 33. Value of a Permanent Strategy; 34. Optimization of the Total Present Value; 35. Optimization of the Average Value per Period (or of the Total Value) , 36. Optimization of the Average Value per Period in the Special Case of a Certain Future37. Decomposed Form; Chapter 6. Various Generalizations; 38. Introduction; 39. Nonsequential Structures; 40. Nonadditive Values; Bibliography; I. Theory; II. Practice; Subject Index; Mathematics in Science and Engineering , English
    Additional Edition: ISBN 0-12-402350-9
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
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    Online Resource
    Charité
  • 10
    Online Resource
    Online Resource
    Dynamic programming : sequential scientific management (1967)
    New York :Academic Press,
    Details
    UID:
    edocfu_9958084943502883
    Format: 1 online resource (297 p.)
    ISBN: 1-282-76982-0 , 9786612769825 , 0-08-095544-4
    Series Statement: Mathematics in science and engineering : a series of monographs and textbooks ; volume 37
    Uniform Title: Programmation dynamique.
    Content: Dynamic programming; sequential scientific management
    Note: Translation of La programmation dynamique; gestion scientifique séquentielle. , Originally published in the French language by Dunod, Paris in 1965 under the title "La Programmation Dynamique : Gestion Scientifique Séquentielle." , Front Cover; Dynamic Programming: Sequential Scientific Management; Copyright Page; Foreword to The French Edition; Contents; Preface to The French Edition; List of Principal Symbols; Chapter 1. Discrete Dynamic Programs With a Certain Future and a Limited Horizon; 1. General Introduction; 2. A Numerical Example; 3. Mathematical Model of a Discrete Dynamic Program with a Certain Future; 4. Interpretation by the Theory of Graphs. Multistage Graphs; 5. Explanation of Certain Difficulties in the Calculations; 6. A Numerical Example Which is Nonlinear , 7. The Case where the Decision Variable Has More Dimensions than the State Variable8. Case where the Final and Initial States Are N o t Both Prescribed; 9. Comparison of the Four Methods; 10. Stationary Programs. Convergence. Permanent Policies; Chapter 2. Discrete Dynamic Programs With a Certain Future and an Unlimited Horizon; 11. Introduction; 12. Convergence by ''Narrowing" the Domain of Decision; 13. The Criterion of the Present Value; 14. Criterion of the Average Value per Period; Chapter 3. Discrete Dynamic Programs With a Random Future and Limited Horizon; 15. introduction , 16. An Example of D.H. (Décision-Hasard) Dynamic Program17. Mathematical Model of a D.H. Dynamic Program. Decomposed Form; 18. Mathematical Model of an H. D. Dynamic Program. Decomposed Form; 19. Examples; Chapter 4. Discrete Dynamic Programs With a Random Future and Unlimited Horizon (General Case); 20. Introduction; 21. Criterion of the Expected Total Value; 22. Approximation in the Space of the Strategies; 23. Convergence of the Total Present Value of an Arbitrary Strategy; 24. Influence of the Initial State; 25. The Criterion of the Expected Total Value without Discounting , 26. The Criterion of the Average Expected Value per Period27. Optimization of the Average Value per Period; Chapter 5. Discrete D.H. Dynamic Programs With Finite Markovian Chains; 28. Introduction; 29. Structure of Finite Markovian Chains; 30. Irreducible Finite Markovian Chain7; 31. The Generating Function (z-Transform); 32. Quantitative Study of Finite Markovian Chains; 33. Value of a Permanent Strategy; 34. Optimization of the Total Present Value; 35. Optimization of the Average Value per Period (or of the Total Value) , 36. Optimization of the Average Value per Period in the Special Case of a Certain Future37. Decomposed Form; Chapter 6. Various Generalizations; 38. Introduction; 39. Nonsequential Structures; 40. Nonadditive Values; Bibliography; I. Theory; II. Practice; Subject Index; Mathematics in Science and Engineering , English
    Additional Edition: ISBN 0-12-402350-9
    Language: English
    Library Location Call Number Volume/Issue/Year Availability
    BibTip Others were also interested in ...
    Online Resource
    FU Berlin
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