Download e-book for kindle: Theories of Programming and Formal Methods: Essays Dedicated by Jean-Raymond Abrial (auth.), Zhiming Liu, Jim Woodcock,

By Jean-Raymond Abrial (auth.), Zhiming Liu, Jim Woodcock, Huibiao Zhu (eds.)

ISBN-10: 3642396976

ISBN-13: 9783642396977

ISBN-10: 3642396984

ISBN-13: 9783642396984

This Festschrift quantity, devoted to He Jifeng at the celebration of his seventieth birthday in September 2013, contains 24 refereed papers via prime researchers, present and previous colleagues, who congratulated at a celebratory symposium held in Shanghai, China, through the tenth overseas Colloquium on Theoretical points of Computing, ICTAC 2013. The papers conceal a wide spectrum of topics, from foundational and theoretical issues to courses and structures concerns and to functions, comprising formal equipment, software program and platforms modeling, semantics, legislation of programming, specification and verification, in addition to logics. He Jifeng is understood for his seminal paintings within the theories of programming and formal equipment for software program engineering. he's really linked to Unifying Theories of Programming (UTP) , the speculation of information refinement and the legislation of programming, and the rCOS formal technique for item and part approach development. His ebook on UTP with Tony Hoare has been largely learn and via plenty of researchers, and it's been utilized in many postgraduate classes. He used to be a senior researcher at Oxford in the course of 1984-1998, after which a senior learn fellow on the United countries collage foreign Institute for software program expertise (UNU-IIST) in Macau in the course of 1998-2005. He has been a professor and at present the Dean of the Institute of software program Engineering at East China basic college, Shanghai, China. In 2005, He Jifeng was once elected as an academician to the chinese language Academy of Sciences. He additionally bought an honorary doctorate from the collage of York. He gained a couple of prestigious technological know-how and expertise awards, together with a second prize of usual technology Award from the country Council of China, a 1st prize of normal technological know-how Award from the Ministry of schooling of China, a 1st prize of expertise Innovation from the Ministry of digital undefined, and a bunch awards from Shanghai government.

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Extra resources for Theories of Programming and Formal Methods: Essays Dedicated to Jifeng He on the Occasion of His 70th Birthday

Example text

Its conformance relation ioco is defined as follows. Definition 3 SU T ioco M odel =df ∀σ ∈ traces(M odel) : out(SU T after σ) ⊆ out(M odel after σ) Here after denotes the set of reachable states after a trace σ, and out denotes the set of all observable events in a set of states. The observable events are all output events plus one additional quiescence event for indicating the absence of any output. This input-output conformance relation ioco supports non-deterministic models (see the subset relation) as well as partial models (only traces of the Model are tested).

Most recently, we have implemented a similar formula in a test-case generator for timed automata (TA). The tool reads TA models and checks for tioco, a timed version of ioco. Here Scala and the Z3 solver are used [10]. 7 Conclusions We have shown how model-based testing and mutation testing can be combined into model-based mutation testing. We started with transformational systems Model-Based Mutation Testing of Reactive Systems 35 and then developed explicit and symbolic techniques for reactive systems.

ACM TOPLAS (1989) 20. org Appendix 1: Definition and Properties of Fixpoints Definition. Given a set S and a set function H defined as follows: H ∈ P(S) → P(S) We define fix(H) and FIX(H) to be the following: = {k | H(k) ⊆ k} FIX(H) = {k | k ⊆ H(k)} fix(H) Definition 1 We notice that the expression {k | H(k) ⊆ k} is well defined since the set {k | H(k) ⊆ k} is not empty (it contains S). Lower and Upper Bounds. The first properties of fix(H) and FIX(H) is that they are respectively lower and upper bounds, formally: ∀k · H(k) ⊆ k ⇒ fix(H) ⊆ k Theorem 1 ∀k · k ⊆ H(k) ⇒ k ⊆ FIX(H) Set-Theoretic Models of Computations 21 Greatest Lower and Least Upper Bounds.

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Theories of Programming and Formal Methods: Essays Dedicated to Jifeng He on the Occasion of His 70th Birthday by Jean-Raymond Abrial (auth.), Zhiming Liu, Jim Woodcock, Huibiao Zhu (eds.)

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