Titlebook: Designing Reliable Distributed Systems; A Formal Methods App Peter Csaba ?lveczky Textbook 2017 Springer-Verlag London 2017 Abstract Data T

FADE

Jennifer M. Johnston,Marta FilizolaChapter . shows how to write equational specifications in Maude, but without explaining their precise .. This chapter, and Chapter ., defines the meaning (or .) of equational specifications in different ways.

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Fuchsian Differential Systems: Formal TheoryTermination (the absence of infinite computations) is a crucial property for both equational specifications and programs in general. Maude requires equational specifications to be terminating, but does . check it (for reasons that will be apparent). We must therefore be able to analyze whether or not a specification is terminating.

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Geometric Differential EquationsThis chapter explains how we can reason about whether two expressions are “l(fā)ogically equivalent” in a specification .. We consider two different notions of what it means that two terms . and . (which may contain variables) are logically equivalent:

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Geometric Differential EquationsThe introduction to this book says that the point of formal modeling is to define a . of a computer system.

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https://doi.org/10.1007/978-3-319-60174-8This chapter introduces ., which can be used to model dynamic systems and to reason about concurrent change in a distributed system.

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Class B GPCR: Receptors and RAMPsThis chapter introduces some ways in which a rewriting logic model of a dynamic system can be analyzed by execution in Maude.

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Identification and DocumentationThis chapter illustrates how (Full) Maude can be used to model and analyze a series of protocols for achieving reliable ordered communication on top of an underlying unreliable transmission medium.