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Dynamic positioning of an oceanographic research vessel using fuzzy logic controller in different sea states

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In this paper, the performance of a proportional derivative type fuzzy controller with Mamdani interface scheme for dynamic positioning of an oceanographic research vessel (ORV) by numerical simulation is investigated.
Abstract
A dynamic positioning (DP) system is a computer-controlled system which maintains the positioning and heading of ship by means of active thrust. A DP system consist of sensors, observer, controller and thrust allocation algorithm. The purpose of this paper is to investigate the performance of proportional derivative type fuzzy controller with Mamdani interface scheme for dynamic positioning of an oceanographic research vessel (ORV) by numerical simulation. Nonlinear passive observer is used to filter the noise from the position and orientation. A nonlinear mathematical model of the ORV is subjected to the wave disturbance ranging from calm to phenomenal sea. Robustness and efficiency of the fuzzy logic controller is analysed in comparison with the multivariable proportional integral derivative (PID) and the linear quadratic regulator (LQR) controller. A simplified constrained linear quadratic algorithm is used for thrust allocation. The frequency response of the closed loop system with different controllers is analysed using the bode plot. The stability of controller is established using the Lyapunov criteria.

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Journal ArticleDOI

A path planning control for a vessel dynamic positioning system based on robust adaptive fuzzy strategy

TL;DR: In this article , a robust adaptive fuzzy control model was proposed to reduce the effect of uncertainty problems and disturbances on the dynamic positioning system (DPS) of vessels in the path planning control process.
References
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Journal ArticleDOI

Inertia shaping techniques for marine vessels using acceleration feedback

TL;DR: In this paper, an energy-based Lyapuniform globally asymptotically stable (UGAS) closed-loop control system for marine vessels with nonsymmetric system inertia matrices is presented.
Journal ArticleDOI

Discrete Time Variable Structure Control for the Dynamic Positioning of an Offshore Supply Vessel

TL;DR: In this paper, a Discrete-Time Variable-Structure Control (DTVSC) for the dynamic positioning system of a marine supply vessel is presented, which guarantees robustness with respect to disturbances and parametric variations.
Journal ArticleDOI

Review of Dynamic Positioning Control in Maritime Microgrid Systems

TL;DR: This paper reviews the control strategies and architecture of the DPS in marine vessels, suggests possible control principles and makes a comparison between the advantages and disadvantages of existing literature.
Journal ArticleDOI

Relationship between Kalman and notch filters used in dynamic ship positioning systems

M.J. Grimble
- 22 Jun 1978 - 
TL;DR: In this article, the stationary Kalman filter is approximated by a notch filter together with a low-pass filter in cascade in order to remove unwanted wave motion signals in dynamic ship positioning systems.
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Q1. What have the authors contributed in "Dynamic positioning of an oceanographic research vessel using fuzzy logic controller in different sea states" ?

The purpose of this paper is to investigate the performance of proportional derivative type fuzzy controller with Mamdani interface scheme for dynamic positioning of an oceanographic research vessel ( ORV ) by numerical simulation. 

The objective of control system in this phase is to guide the error to zero while gradually decreasing the rate of change of error. 

The FLC is also successful in computing counter thrust that needs to be produced to minimise the effect of the wave disturbances so that vessel maintains its position and heading. 

The thrust that the thruster needs to produce can be found as,τT =W−1AT (AW−1AT )−1τP (32)3.5 Nonlinear passive observerGenerally, only noisy measurement of the position and orientation are available through sensors. 

The wave force are generated using mathematical model that considers the direction of the waves, the amplitude of the waves, the frequency of the waves and the geometry of the vessel. 

In that paper a proportional-integral-derivative (PID) controller was used for control while a simple linear sequential thrust allocation algorithm was used for furnishing the thruster rpm and the azimuth angle. 

In order to attenuate this undesirable, zero mean sinusoidal noise and filter the noise from position and heading signal, a nonlinear passive observer is utilised. 

τPi = 100(τCi τmaxi)∣∣ ∣ ∣i=X,Y,N(27)τPX is the permissible thrust required in the surge, τ C Y is the permissible thrust required in the sway, and τCN is the permissible moment required in the yaw. 

In order to avoid effect of the sway FLC on the yaw and vice-versa, a feed-forward compensation decoupling technique is employed [35,2]. 

If these oscillatory disturbances enter the control loop through position and orientation feedback they may cause excessive thruster commands resulting in unacceptable mechanical wear and tear of the to thruster, excessive fuelconsumption and unacceptable operational condition. 

The paper is an attempt to understand the capabilities of three segregated fuzzy logic controller, along with the decoupling mechanism, in tracking and con-x (m)-2 0 2 4 6y (m )-10123456Ref fuzzy LQR mvPIDFig. 

The position and orientation vector is represented by,η = [ x y ψ ]T(2)Where x is the displacement in the surge direction, y is the displacement in the sway direction and ψ is the heading angle. 

The wave forces are generated by passing a pseudo-random binary number (to simulate band limited white noise) through wave transfer function (given in equation 13) using the parameter mentioned in Table 4 and Table 8 [18]. 

The input-output relations of the sway and the yaw with respect to thrust in y-direction and moment about z-axis can be written as,y(s) = GY y(s)τY (s) +GNy(s)τN (s) (19)ψ(s) = GY ψ(s)τY (s) +GNψ(s)τN (s) (20)Where, the transfer functionsGY y(s),GNy(s),GY ψ(s),and GNψ(s) can be computed by substituting value from Table 1 and Table 2 in equation from 1 to 9 as,GY y(s) = 0.299s+ 0.005417s2 + 0.3904s+ 0.03783 (21)GY ψ(s) = −0.011s− 0.001092s2 + 0.3904s+ 0.03783 (22)GNy(s) = −0.011s− 0.00107ss2 + 0.3904s+ 0.03783 (23)GNψ(s) = 0.3663s+ 0.07586s2 + 0.3904s+ 0.03783 (24)The two subsystems can be decoupled by compensating for the coupling by introducing the element, given in equation 25 and 26 as shown in Fig. 3.DY 2ψ(s) =− GY ψ(s)GNψ(s) =0.011s+ 0.0010920.03663s+ 0.07586 (25)DN2y(s) =− GNy(S)GY y(s) =0.011s+ 

It should also be noted that tuning LQR requires an exact mathematical model of the system, where as in case of fuzzy controller an imprecise system model is sufficient for the controller design.