Journals / Doğuş Üniversitesi Dergisi / 2010 / Cilt: 11 - Sayı: 2

Gecikmeli ayrık içermeler için kısıtlamalı değişken yapılı ekstremum problemi

Variable structure extremum problem with constraints for delay discrete ınclusions

Pages
233–246
DOI
—
🏛️Bibliographic metadata and full text access for this article are provided via DergiPark.
DergiPark Record ↗
✨

AI Summary & Key Takeaways

AI Insight
⚡ TL;DR(Too Long; Didn't Read)

The necessary extremum conditions are obtained for the considered problem.

📌 3 Key Takeaways

🎯
Objective & Hypothesis:The paper considers a variable structure extremum problem with constraints for delay discrete inclusions.
📊
Key Findings & Data:The paper considers a variable structure extremum problem with constraints for delay discrete inclusions.
💡
Conclusion & Impact:The necessary extremum conditions are obtained for the considered problem.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Domain Parameters

Abstract

The paper considers a variable structure extremum problem with constraints for delay discrete inclusions. The necessary extremum conditions are obtained for the considered problem.

Özet

Makalede gecikmeli diskret içermeler için kısıtlamalı değişken yapılı ekstremum problemi araştırılmaktadır. Ele aldığımız problem için gerekli ekstremum koşulları bulunmuştur.

🔖

Cite This Article

MIRZAYEDA, H. G. (2010). Gecikmeli ayrık içermeler için kısıtlamalı değişken yapılı ekstremum problemi. Doğuş Üniversitesi Dergisi, Cilt: 11 - Sayı: 2, 233–246. https://ajindex.com/articles/128450

📄 Full Text PDF Viewer

📄

PDF görüntüleyici hazırlanıyor...

References (6)

  1. AUBIN, J.P., EKELAND, I. (1984). Applied Nonlinear Analysis. New York: Viley, 510 p. BOLTYANSKIY, V.G. (1975). The methods of tents in the theory of extremal problems. Uspekhi Mathem.Nauk, 30(3), pp. 3-55
  2. BORISOVICH, YU.G., GELMAN, B.D., MISHKINS, A.D., OBUKHOVSKIY, V.V. (1986). Introduction to theory of multivalued mappings. Voronej: Voronej University Publisher, 103 p. CLARKE, F.H.(1988). Optimization and nonsmooth analysis. Moscow: Nauka, 279p. GIRSANOV, I.V. (1970). Lecture of mathematical theory of extremal problems. MGU, 118 p. MIRZAYEVA, H.G. (2007). The optimal control problems with discrete time delay. News of Baku State University, physico-mathematical sciences series, № 2, pp. 44-50.
  3. MIRZAYEVA, H.G., SADYGOV, A.M. (2007). Extremum problems for delay discrete inclusions with variable structure. Transactions NAS Azerbaijan, series of physical tech. and math. sciences, 27(4), pp. 67-72
  4. MIRZAYEVA, H.G., SADYGOV, M.A. (2005). Optimal control of discrete difference inclusions. Transactions NAS Azerbaijan. 25(7), pp. 89-94
  5. MIRZAYEVA, H.G., SADYGOV, M.A. (2006). The optimal control of the discrete inclusions with delay. Baku: An International Journal “Applied and Computational Mathematics”, 5(1), pp. 106-112
  6. ROCKAFELLAR, R.T., WETS ROGER J-B.(1998). Variational Analysis. Springer, 733p. SADYGOV, M.A.(2007). On characterization of solutions of discrete and differential inclusions. Preprint. Baku: 59 p.