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CA, United States
Seller notes: New condition with a remainder mark on the bottom edge. 235pp. Volume 558 in Springer's 'Lecture Notes in Computer Science' series. "The aim of this book is to develop a formal framework for the specification and compositional verification of real-time embedded systems. Thus, in addition to the usual functional behavior, also timing properties of programs are considered. Programs are written in a real-time distributed programming language with synchronous message passing along unidirectional channels between concurrent processes. The language includes real-time constructs to allow the programming of time-outs. To compare different approaches, two formalisms are investigated: Metric Temporal Logic, and Hoare triples (precondition, program, postcondition). The MTL approach provides a concise notation to express timing properties and to axiomatize the programming language, whereas Hoare-style formulae are especially convenient for the verification of sequential constructs. For both frameworks a compositional proof system is formulated to verify programs, making it possible to split up correctness proofs and to verify design steps during the process of program design.
Ships from:
CA, United States
Seller notes: New condition with a remainder mark on the bottom edge. 235pp. Volume 558 in Springer's 'Lecture Notes in Computer Science' series. "The aim of this book is to develop a formal framework for the specification and compositional verification of real-time embedded systems. Thus, in addition to the usual functional behavior, also timing properties of programs are considered. Programs are written in a real-time distributed programming language with synchronous message passing along unidirectional channels between concurrent processes. The language includes real-time constructs to allow the programming of time-outs. To compare different approaches, two formalisms are investigated: Metric Temporal Logic, and Hoare triples (precondition, program, postcondition). The MTL approach provides a concise notation to express timing properties and to axiomatize the programming language, whereas Hoare-style formulae are especially convenient for the verification of sequential constructs. For both frameworks a compositional proof system is formulated to verify programs, making it possible to split up correctness proofs and to verify design steps during the process of program design.