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Journal Biomedical Radioelectronics №4 for 2012 г.
Article in number:
Geometric approach to the synthesis of fuzzy decision rules for solving problems of prediction and medical diagnostics
Authors:
N.A. Korenevskiy, S.A. Filist, A.G. Ustinov, E.B. Ryabkova
Abstract:
The method presented in this work allows one to synthesize fuzzy decision rules for prediction and medical diagnostics. The suggested method is based on the fuzzy logic decision making. The synthesis of the fuzzy decision rules is based on the classification of the information derived from the object. The classification is realized by exploratory data analysis. To solve this problem the separating hypersurfaces in the two-dimensional space are built. Taking into account these hypersurfaces we can decide to what class belongs the object. We can consider the distance between different structures of the investigated classes and between different points of the multidimensional space of attributes as basic variables. Taking into account this basic variables we can choose the class of the investigated object. The results of the classification are estimated by the experts. To decrease the level of the subjectivism it-s necessary to solve the error minimization problem of the classification.
Pages: 20-26
References
  1. Прикладная статистика: Классификация и снижение размерности / под ред. С.А. Айвазяна. М.: Финансы и статистика. 1989. 328 с.
  2. Sammon J.W., JR. Interactive Pattern Anakysis and Classification // IEEE Transactions on Computers. 1970.V. C-19. Issue 7. P. 594 - 596.
  3. Кореневский Н. А., Рябкова Е. Б. Метод синтеза нечётких решающих правил для оценки состояния сложных систем
    по информации о геометрической структуре многомерных данных // Вестник Воронежского государственного технического университета. 2011. Т.7. № 8. С. 128 - 137.
  4. Кореневский Н.А. Проектирование нечётких решающих сетей настраиваемых по структуре данных для задач медицинской диагностики // Системный анализ и управление в биомедицинских системах. 2005. Т. 4.
    № 1. С. 12 - 20.