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Correctness of the formal generalized net project of the connections between procedural program functions

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The article presents definitions of a formal generalized net project of theconnections between procedural program functions, correctness of this model accordingto a specification, and correspondence of the formal generalized net project of theconnections between procedural program functions with the implementation of theprogram. A theorem is formulated to define a correctness criterion of a generalized netproject of the connections between procedural program functions with respect to adefined for it specification.

Abstract

The article presents definitions of a formal generalized net project of theconnections between procedural program functions, correctness of this model accordingto a specification, and correspondence of the formal generalized net project of theconnections between procedural program functions with the implementation of theprogram. A theorem is formulated to define a correctness criterion of a generalized netproject of the connections between procedural program functions with respect to adefined for it specification.

참고문헌 (8)

  1. M. Todorova, "Verification of Procedural Programs via Building there Generalized Nets Models", Proceedings of the 41th Spring Conference of the Union of Bulgarian Mathematicians, pp.259~265 (2012), Mathematics and Education in Mathematics
  2. M. Todorova, "Implementation of an Approach for Verification of Procedural Programs", GSTF: International Journal on Computing, 2(2), pp.70~75 (2012)
  3. B. Meyer, "Applying Design by Contract", IEEE Computer, 25(10), pp.40~51 (1992)
  4. B. Meyer, "Object-Oriented Software Construction" (1997), ISE Inc
  5. K. Atanassov, "On Generalized Nets Theory" (2007), Prof. Marin Drinov Academic Publishing House
  6. V. Atanassova, "Design of Training Tests on Generalized Nets", Proc. of the 5th IEEE Int. Conf. on Intelligent Systems, pp.327~330 (2010)
  7. V. Atanassova, "Chapter 5: Generalized Nets, ACO Algorithms, and Genetic Algorithms, In Monte Carlo Methods and Applications", pp.39~46 (2011), De Gruyter
  8. C.A.R. Hoare, "An axiomatic basis for computer programming", Communications of the ACM, 12(10), pp.576~585 (1969)

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