By Jie Ding, Jane Hillston (auth.), Michael Johnson, Dusko Pavlovic (eds.)
This booklet constitutes the refereed complaints of the thirteenth overseas convention on Algebraic technique and software program expertise, AMAST 2010, held in Lac-Beauport, quality control, Canada, in June 2010.
The 14 revised complete papers awarded have been rigorously reviewed and chosen from 33 submissions. The papers are geared up in 1 invited paper, 10 contributed study papers, and four process demonstrations.
Read or Download Algebraic Methodology and Software Technology: 13th International Conference, AMAST 2010, Lac-Beauport, QC, Canada, June 23-25, 2010. Revised Selected Papers PDF
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Extra info for Algebraic Methodology and Software Technology: 13th International Conference, AMAST 2010, Lac-Beauport, QC, Canada, June 23-25, 2010. Revised Selected Papers
Hillston structural analysis for the purposes of qualitative analysis as in this paper. Instead there a consideration of the relationship between place invariants of the Petri net and components of the PEPA model. The work presented here shows that this is related to the conservation law of the PEPA models. The previous work on structural analysis of PEPA models in  has some similarities with our approach. However, the class of PEPA considered in  is somewhat restricted; in particular no repeated components are allowed, which is also because no aggregation technique is employed.
Moreover, the problem of the diﬀerence between actions and transitions is not considered. Furthermore, there is no rate information considered in , and therefore their considerations cannot be extended to quantitative analysis. 8 Conclusions This paper has revealed the P/T structure underlying PEPA models. Based on the techniques developed for P/T systems, we have solved the derivation and storage problems of state space for a class of large scale PEPA models. For any general PEPA models, we demonstrated how to ﬁnd their invariants.
Then, the veriﬁcation can be done for the entire program. 4 Procedure Reordering A common and easy interprocedural optimization is to reorder functions based on their call relationship. The central idea of this optimization is to minimize 8 A function is tail-recursive if the only recursive calls it contains are tail-recursive. A function call is tail-recursive if there is nothing to do after the function returns except returning its value. Veriﬁcation of Common Interprocedural Compiler Optimizations 41 instruction cache thrashing by having the caller and the callee near each other in the program ﬁle.