Alternating Sequential/Parallel Processing by Y. Wallach PDF

By Y. Wallach

ISBN-10: 3540111948

ISBN-13: 9783540111948

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A is a countable set of transition-labeling actions. – −−−→ ⊆ S × A × S is a transition relation. a Every transition (s, a, s ) is written s −−−→ s and means that it is possible to reach s from s by executing a. It is straightforward to see that a LTS is a functional B-ULTraS – where a B = {⊥, } is the Boolean algebra – in which, given a transition s −−−→ D, D(s ) = ⊥ means that it is not possible to reach s from s by executing a, whereas D(s ) = means that it is possible. 2 A Fully Probabilistic Specialization: ADTMC Fully probabilistic processes, also called generative probabilistic processes according to the terminology of [17], can be represented through state-transition graphs in which every transition is labeled with both the action and the probability of the corresponding state change.

2. Overall picture of the Optimizing Infrastructure Perspectives in Certificate Translation 25 Optimizing compilers typically perform several passes over programs and rely on various intermediate program representations. In general, the first pass is handled by a non optimizing that compiler generates, from a source program, a sequence of instructions at the intermediate level language. Then, a series of optimizations are performed successively over the intermediate program, possibly changing the representation language.

SIGPLAN Not. 43(6), 90–100 (2008) 33. : Counting solutions to Presburger formulas: how and why. In: PLDI 1994: Proceedings of the ACM SIGPLAN 1994 Conference on Programming Language Design and Implementation, pp. 121–134. ACM, New York (1994) 34. : Separation logic: A logic for shared mutable data structures. In: Proceedings of 17th Annual IEEE Symposium on Logic in Computer Science, Copenhagen, Denmark (2002) 35. : Mobile resource guarantees. In: Trends in Functional Programming, vol. 6, pp. 211–226.

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Alternating Sequential/Parallel Processing by Y. Wallach

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