Nov 14, 2019   10:00 a.m. Irma
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prof. Ing. Miroslav Fikar, DrSc.
Identification number: 3374
University e-mail: miroslav.fikar [at] stuba.sk
 
Rektor - Vedenie STU (REKP REK)
Profesor DrSc. - Department of Information Engineering and Process Control (IIEAM FCFT)
Director - Department of Information Engineering and Process Control (IIEAM FCFT)
Chancellor - Slovak university of technology in Bratislava
 
External colleague - Institute of Applied Informatics, Automation and Mechatronics (MTF)

Contacts     Lesson     Projects     Publications     Bodies     Supervised theses     

Basic information

Basic information about a final thesis

Type of thesis: Diploma thesis
Thesis title:Global Optimization of Processes
Written by (author): doc. Ing. Radoslav Paulen, PhD.
Department: Department of Information Engineering and Process Control (IIEAM FCFT)
Thesis supervisor: prof. Ing. Miroslav Fikar, DrSc.
Opponent:Ing. Marián Podmajerský, PhD.
Final thesis progress:Final thesis was successfully defended.


Additional information

Additional information about the final thesis follows. Click on the language link to display the information in the desired language.

Language of final thesis:English

Slovak        English

Title of the thesis:Global Optimization of Processes
Summary:This work deals with the problem of global optimization of processes (GOP). As a result of dynamic modeling of processes in chemical technology we usually obtain the set of differential equations. Optimization of these processes is often complicated by the presence of non-convexities. In recent years many methods were introduced, which solve global optimization problems. In this work deterministic spatial branch and bound optimization algorithm is used for finding the solution of GOP. Three techniques for computing bounds on variables participating in convex relaxation of original problem are proposed. Selected examples are solved for problems with processes described by ordinary differential parameter-dependent equations.
Key words:global optimization, ODE, convex relaxation


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Parts of thesis with postponed release:

Final thesis (final thesis appendices) unlimited
Reviews for final thesis unlimited