The Resource Discrete event systems in dioid algebra and conventional algebra, Philippe Declerck

Discrete event systems in dioid algebra and conventional algebra, Philippe Declerck

Label
Discrete event systems in dioid algebra and conventional algebra
Title
Discrete event systems in dioid algebra and conventional algebra
Statement of responsibility
Philippe Declerck
Creator
Subject
Language
eng
Member of
Cataloging source
YDXCP
http://library.link/vocab/creatorName
Clerck, Philippe de
Illustrations
illustrations
Index
index present
LC call number
QA402
LC item number
.D43 2013
Literary form
non fiction
Nature of contents
bibliography
Series statement
Focus series in automation & control
http://library.link/vocab/subjectName
  • Discrete-time systems
  • Rings (Algebra)
  • Linear programming
  • Petri nets
Label
Discrete event systems in dioid algebra and conventional algebra, Philippe Declerck
Instantiates
Publication
Bibliography note
Includes bibliographical references and index
Contents
  • Scientific context
  • (min, max, +) algebraic models
  • 4.2.2.
  • Timed event graphs
  • 4.2.3.
  • P-time event graphs
  • 4.2.4.
  • Time stream event graphs
  • 4.3.
  • Control synthesis
  • 4.3.1.
  • 1.3.1.
  • Problem
  • 4.3.2.
  • Pedagogical example: education system
  • 4.3.3.
  • Algebraic models
  • 4.4.
  • Fixed-point approach
  • 4.4.1.
  • Fixed-point formulation
  • 4.4.2.
  • Dioids
  • Existence
  • 4.4.3.
  • Structure
  • 4.5.
  • Algorithm
  • 4.6.
  • Example
  • 4.6.1.
  • Models
  • 4.6.2.
  • 1.3.2.
  • Fixed-point formulation
  • 4.6.3.
  • Existence
  • 4.6.4.
  • Optimal control with specifications
  • 4.6.5.
  • Initial conditions
  • 4.7.
  • Conclusion
  • ch. 5
  • Petri nets
  • Online Aspect of Predictive Control
  • 5.1.
  • Introduction
  • 5.1.1.
  • Problem
  • 5.1.2.
  • Specific characteristics
  • 5.2.
  • Control without desired output (problem 1)
  • 5.2.1.
  • 1.3.3.
  • Objective
  • 5.2.2.
  • Example 1
  • 5.2.3.
  • Trajectory description
  • 5.2.4.
  • Relaxed system
  • 5.3.
  • Control with desired output (problem 2)
  • 5.3.1.
  • Time and algebraic models
  • Objective
  • 5.3.2.
  • Fixed-point form
  • 5.3.3.
  • Relaxed system
  • 5.4.
  • Control on a sliding horizon (problem 3): online and offline aspects
  • 5.4.1.
  • CPU time of the online control
  • 5.5.
  • 1.4.
  • Kleene star of the block tri-diagonal matrix and formal expressions of the sub-matrices
  • 5.6.
  • Conclusion
  • Organization of the book
  • ch. 2
  • Machine generated contents note:
  • Consistency
  • 2.1.
  • Introduction
  • 2.1.1.
  • Models
  • 2.1.2.
  • Physical point of view
  • 2.1.3.
  • Objectives
  • 2.2.
  • ch. 1
  • Preliminaries
  • 2.3.
  • Models and principle of the approach
  • 2.3.1.
  • P-time event graphs
  • 2.3.2.
  • Dater form
  • 2.3.3.
  • Principle of the approach (example 2)
  • 2.4.
  • Introduction
  • Analysis in the "static" case
  • 2.5.
  • "Dynamic" model
  • 2.6.
  • Extremal acceptable trajectories by series of matrices
  • 2.6.1.
  • Lowest state trajectory
  • 2.6.2.
  • Greatest state trajectory
  • 2.7.
  • 1.1.
  • Consistency
  • 2.7.1.
  • Example 3
  • 2.7.2.
  • Maximal horizon of temporal consistency
  • 2.7.3.
  • Date of the first token deaths
  • 2.7.4.
  • Computational complexity
  • 2.8.
  • General introduction
  • Conclusion
  • ch. 3
  • Cycle Time
  • 3.1.
  • Objectives
  • 3.2.
  • Problem without optimization
  • 3.2.1.
  • Objective
  • 3.2.2.
  • 1.2.
  • Matrix expression of a P-time event graph
  • 3.2.3.
  • Matrix expression of P-time event graphs with interdependent residence durations
  • 3.2.4.
  • General form Ax [≤ ] b
  • 3.2.5.
  • Example
  • 3.2.6.
  • Existence of a 1-periodic behavior
  • 3.2.7.
  • History and three mainstays
  • Example continued
  • 3.3.
  • Optimization
  • 3.3.1.
  • Approach 1
  • 3.3.2.
  • Example continued
  • 3.3.3.
  • Approach 2
  • 3.4.
  • 1.3.
  • Conclusion
  • 3.5.
  • Appendix
  • ch. 4
  • Control with Specifications
  • 4.1.
  • Introduction
  • 4.2.
  • Time interval systems
  • 4.2.1.
Dimensions
24 cm.
Extent
viii, 155 p.
Isbn
9781848214613
Other physical details
ill.
System control number
  • (CaMWU)u2894018-01umb_inst
  • 2733956
  • (Sirsi) i9781848214613
  • (OCoLC)812570974
Label
Discrete event systems in dioid algebra and conventional algebra, Philippe Declerck
Publication
Bibliography note
Includes bibliographical references and index
Contents
  • Scientific context
  • (min, max, +) algebraic models
  • 4.2.2.
  • Timed event graphs
  • 4.2.3.
  • P-time event graphs
  • 4.2.4.
  • Time stream event graphs
  • 4.3.
  • Control synthesis
  • 4.3.1.
  • 1.3.1.
  • Problem
  • 4.3.2.
  • Pedagogical example: education system
  • 4.3.3.
  • Algebraic models
  • 4.4.
  • Fixed-point approach
  • 4.4.1.
  • Fixed-point formulation
  • 4.4.2.
  • Dioids
  • Existence
  • 4.4.3.
  • Structure
  • 4.5.
  • Algorithm
  • 4.6.
  • Example
  • 4.6.1.
  • Models
  • 4.6.2.
  • 1.3.2.
  • Fixed-point formulation
  • 4.6.3.
  • Existence
  • 4.6.4.
  • Optimal control with specifications
  • 4.6.5.
  • Initial conditions
  • 4.7.
  • Conclusion
  • ch. 5
  • Petri nets
  • Online Aspect of Predictive Control
  • 5.1.
  • Introduction
  • 5.1.1.
  • Problem
  • 5.1.2.
  • Specific characteristics
  • 5.2.
  • Control without desired output (problem 1)
  • 5.2.1.
  • 1.3.3.
  • Objective
  • 5.2.2.
  • Example 1
  • 5.2.3.
  • Trajectory description
  • 5.2.4.
  • Relaxed system
  • 5.3.
  • Control with desired output (problem 2)
  • 5.3.1.
  • Time and algebraic models
  • Objective
  • 5.3.2.
  • Fixed-point form
  • 5.3.3.
  • Relaxed system
  • 5.4.
  • Control on a sliding horizon (problem 3): online and offline aspects
  • 5.4.1.
  • CPU time of the online control
  • 5.5.
  • 1.4.
  • Kleene star of the block tri-diagonal matrix and formal expressions of the sub-matrices
  • 5.6.
  • Conclusion
  • Organization of the book
  • ch. 2
  • Machine generated contents note:
  • Consistency
  • 2.1.
  • Introduction
  • 2.1.1.
  • Models
  • 2.1.2.
  • Physical point of view
  • 2.1.3.
  • Objectives
  • 2.2.
  • ch. 1
  • Preliminaries
  • 2.3.
  • Models and principle of the approach
  • 2.3.1.
  • P-time event graphs
  • 2.3.2.
  • Dater form
  • 2.3.3.
  • Principle of the approach (example 2)
  • 2.4.
  • Introduction
  • Analysis in the "static" case
  • 2.5.
  • "Dynamic" model
  • 2.6.
  • Extremal acceptable trajectories by series of matrices
  • 2.6.1.
  • Lowest state trajectory
  • 2.6.2.
  • Greatest state trajectory
  • 2.7.
  • 1.1.
  • Consistency
  • 2.7.1.
  • Example 3
  • 2.7.2.
  • Maximal horizon of temporal consistency
  • 2.7.3.
  • Date of the first token deaths
  • 2.7.4.
  • Computational complexity
  • 2.8.
  • General introduction
  • Conclusion
  • ch. 3
  • Cycle Time
  • 3.1.
  • Objectives
  • 3.2.
  • Problem without optimization
  • 3.2.1.
  • Objective
  • 3.2.2.
  • 1.2.
  • Matrix expression of a P-time event graph
  • 3.2.3.
  • Matrix expression of P-time event graphs with interdependent residence durations
  • 3.2.4.
  • General form Ax [≤ ] b
  • 3.2.5.
  • Example
  • 3.2.6.
  • Existence of a 1-periodic behavior
  • 3.2.7.
  • History and three mainstays
  • Example continued
  • 3.3.
  • Optimization
  • 3.3.1.
  • Approach 1
  • 3.3.2.
  • Example continued
  • 3.3.3.
  • Approach 2
  • 3.4.
  • 1.3.
  • Conclusion
  • 3.5.
  • Appendix
  • ch. 4
  • Control with Specifications
  • 4.1.
  • Introduction
  • 4.2.
  • Time interval systems
  • 4.2.1.
Dimensions
24 cm.
Extent
viii, 155 p.
Isbn
9781848214613
Other physical details
ill.
System control number
  • (CaMWU)u2894018-01umb_inst
  • 2733956
  • (Sirsi) i9781848214613
  • (OCoLC)812570974

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