Description

Book Synopsis

.- Preliminaries.
.- First Look at QPLEX.
.- Part 1 QPLEX Modeling and Calculus.
.- Introduction to QPLEX Modeling and Calculus.
.- Simple Transition Dynamics.
.- Models with Simple Transition Dynamics.
.- Advanced Transition Dynamics.
.- Models with Advanced Transition Dynamics.
.- Conditional and Joint Probabilities.
.- Part 2 Graphical QPLEX Calculus.
.- Introduction to Graphical QPLEX Calculus.
.- Subsystem QPLEX Calculus.
.- Conditional Independence.
.- Information Structure.
.- Graphical QPLEX Calculus with Distributional Programs.
.- Efficient Calculation for Distributional Programs.
.- Part 3 Foundations.
.- Introduction to Foundations.
.- Optimality of QPLEX Iterates.
.- Exactness Results.

QPLEX A Computational Modeling and Analysis Methodology for Stochastic Systems

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    £44.99

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    Order before 4pm tomorrow for delivery by Wed 17 Jun 2026.

    A Hardback by Antonius B. Dieker

    15 in stock


      View other formats and editions of QPLEX A Computational Modeling and Analysis Methodology for Stochastic Systems by Antonius B. Dieker

      Publisher: Springer
      Publication Date: 29/12/2024
      ISBN13: 9783031748691, 978-3031748691
      ISBN10:
      Also in:
      Mathematics Mathematical modelling

      Description

      Book Synopsis

      .- Preliminaries.
      .- First Look at QPLEX.
      .- Part 1 QPLEX Modeling and Calculus.
      .- Introduction to QPLEX Modeling and Calculus.
      .- Simple Transition Dynamics.
      .- Models with Simple Transition Dynamics.
      .- Advanced Transition Dynamics.
      .- Models with Advanced Transition Dynamics.
      .- Conditional and Joint Probabilities.
      .- Part 2 Graphical QPLEX Calculus.
      .- Introduction to Graphical QPLEX Calculus.
      .- Subsystem QPLEX Calculus.
      .- Conditional Independence.
      .- Information Structure.
      .- Graphical QPLEX Calculus with Distributional Programs.
      .- Efficient Calculation for Distributional Programs.
      .- Part 3 Foundations.
      .- Introduction to Foundations.
      .- Optimality of QPLEX Iterates.
      .- Exactness Results.

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