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Optimal control of a tower crane based on the polytopic linear parameter varying model


Ileš, Šandor
Optimal control of a tower crane based on the polytopic linear parameter varying model, 2015., doktorska disertacija, Fakultet elektrotehnike i računarstva, Zagreb


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Naslov
Optimal control of a tower crane based on the polytopic linear parameter varying model

Autori
Ileš, Šandor

Vrsta, podvrsta i kategorija rada
Ocjenski radovi, doktorska disertacija

Fakultet
Fakultet elektrotehnike i računarstva

Mjesto
Zagreb

Datum
01.06

Godina
2015

Stranica
146

Mentor
Kolonić, Fetah

Ključne riječi
Tower crane; linear parameter-varying systems; linear matrix inequalities; distributed model predictive control

Sažetak
The main objective of this thesis is the optimal control of a 3D tower crane based on the polytopic linear parameter-varying model. The crane is modeled as three dynamically coupled subsystems, where the coupling among them is treated as a variation in the system’s parameters. The first part of the thesis proposes a control scheme that consists of a feedback controller with an additional neural network- based friction compensator. Neural network parameter adaptation law is derived using the Lyapunov stability analysis. The second part of the thesis concentrates on a distributed non- linear model predictive control that exploits the model structure. Two stabilizing model predictive control algorithms are proposed. In the first algorithm, stability is ensured via terminal cost and a terminal set constraint calculated for each subsystem. To guarantee the finite time convergence of all three subsystems in their corresponding terminal sets, a dual-mode control law is used for the first two subsystems. To guarantee recursive feasibility, system states are kept in a set of states in which constraint satisfaction can be guaranteed at all times regardless of parameter variation. In addition, non-linear model predictive control based on the off-line computation of a sequence of one-step controllable sets is proposed. During the online operation, a finite time optimal control problem is solved subject to constraints on the first state. A condition that enables a flexible convergence towards a suitably-chosen terminal set is proposed. In addition, an algorithm for computation of a sequence of piece- wise ellipsoidal one-step controllable sets is derived. The proposed approaches are verified using the experimental setup.

Izvorni jezik
Engleski

Znanstvena područja
Elektrotehnika



POVEZANOST RADA


Projekti:
036-0363078-1629 - Upravljanje složenim elektromehaničkim sustavima za manipulacije u transportu (Kolonić, Fetah, MZO ) ( CroRIS)

Ustanove:
Fakultet elektrotehnike i računarstva, Zagreb

Profili:

Avatar Url Šandor Ileš (autor)

Avatar Url Fetah Kolonić (mentor)


Citiraj ovu publikaciju:

Ileš, Šandor
Optimal control of a tower crane based on the polytopic linear parameter varying model, 2015., doktorska disertacija, Fakultet elektrotehnike i računarstva, Zagreb
Ileš, Š. (2015) 'Optimal control of a tower crane based on the polytopic linear parameter varying model', doktorska disertacija, Fakultet elektrotehnike i računarstva, Zagreb.
@phdthesis{phdthesis, author = {Ile\v{s}, \v{S}andor}, year = {2015}, pages = {146}, keywords = {Tower crane, linear parameter-varying systems, linear matrix inequalities, distributed model predictive control}, title = {Optimal control of a tower crane based on the polytopic linear parameter varying model}, keyword = {Tower crane, linear parameter-varying systems, linear matrix inequalities, distributed model predictive control}, publisherplace = {Zagreb} }
@phdthesis{phdthesis, author = {Ile\v{s}, \v{S}andor}, year = {2015}, pages = {146}, keywords = {Tower crane, linear parameter-varying systems, linear matrix inequalities, distributed model predictive control}, title = {Optimal control of a tower crane based on the polytopic linear parameter varying model}, keyword = {Tower crane, linear parameter-varying systems, linear matrix inequalities, distributed model predictive control}, publisherplace = {Zagreb} }




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