ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI

I V Zaycev; T V Lapteva; N N Ziyatdinov

UDC

66.01

ALGORITM RESHENIYA ZADACHI DVUHETAPNOGO PROEKTIROVANIYA OPTIMAL'NYH HIMIKO-TEHNOLOGICHESKIH SISTEM S VEROYATNOSTNYMI OGRANICHENIYAMI S UCHETOM NEOPREDELENNOSTI ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI

АА Аа

Published in Herald of Technological University · Pages 251–256 · Rubric: Upravlenie, informatika i vychislitel'naya tehnika

Received: 19.04.2023 Accepted: 01.08.2025 Published: 01.08.2025 Language of publication: RUS

Authors

I V Zaycev

T V Lapteva

N N Ziyatdinov

I V Zaycev

KNITU

T V Lapteva

KNITU

N N Ziyatdinov

KNITU

ABSTRACT

There are various problems with optimal process design problem solving: taking into account of source data uncertainty and calculation of multidimentional integrals, which underlie the criterion and constraints functions, are necessary, also infinite constraints number with finite search variables operation is necessary. In previous studies various approaches that are used for solving researching problem were considered. In this paper general algorithm of two-stage optimal process design problem with chance constraints under uncertainty solving will be discussed. This algorithm has collected approaches we had worked out.

KEYWORDS

оптимальное проектирование, одноэтапная задача, оптимизация с учетом неопределенности, вероятностные ограничения, полубесконечное программирование, optimal process design, optimization under uncertainty, one-stage optimization problem, chance constraints, semi-infinite problem

1. U.M. Diwaker, J.R. Kalagnanam, AIChE J, 43, 440-449 (1997);

2. T.V. Lapteva, N.N. Ziyatdinov, D.D. Pervuhin, Vestnik Kazan. tehnol. un-ta, 7, 218-224 (2011);

3. T.V. Lapteva, N.N. Ziyatdinov, G.M. Ostrovskiy, D.D. Pervuhin, TOHT, 44, 5, 507-515 (2010);

4. K.P. Halemane, I.E. Grossmann, AIChE J, V. 29, 425-433 (1983);

5. G.M. Ostrovskiy, N.N. Ziyatdinov, T.V. Lapteva, I.D. Pervuhin, Vestnik Kazan. tehnol. un-ta, 6, 199-206 (2011);

6. N.N. Ziyatdinov, G.M. Ostrovskiy, I.V. Zaycev, T.V. Lapteva, Vestnik Kazan. tehnol. un-ta, T. 14, № 10, 223-231 (2011);

7. N.N. Ziyatdinov, I.V. Zaycev, T.V. Lapteva, Vestnik Kazan. tehnol. un-ta, T. 15, № 16, 247-250 (2012);

8. G.M. Ostrovskiy, N.N. Ziyatdinov, T.V. Lapteva, Optimizaciya tehnicheskih sistem, - M. : KNORUS, 2012. - 432 s.;

9. K.P. Halemane, I.E. Grossmann, AIChE J, 29, 425-433 (1983).

GOST

, , ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI // . 2023. pp. 251-256. (Date of access 19.08.2026).

MLA

I V Zaycev, , . "ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI." (2023): 251-256.

APA

, , (2023). ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI. , 251-256.

Chicago

I V Zaycev, , . "ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI." , no. (2023): 251-256.

WIKI

{{cite journal | author = , , | title = ALGORITM REShENIYa ZADAChI DVUHETAPNOGO PROEKTIROVANIYa OPTIMAL'NYH HIMIKO-TEHNOLOGIChESKIH SISTEM S VEROYaTNOSTNYMI OGRANIChENIYaMI S UChETOM NEOPREDELENNOSTI | journal = | year = 2023 | pages = 251-256 }}

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