ࡱ>  jliXpMY jPbjbjWW b==}I]8vtHAr&,"NNL L@@@@@@@$BDAE,!<^,!,!A'N&''',!  NL@hRh,!@''.j>(@< GAL#@2SYSTEM DYNAMICS SIMULATION MODEL OF THE MARINE STEAM TURBINE-DRIVE GENERATING SET Ante Munitic, Maritime Faculty University of Split, Split, Croatia Luko Milic and Matko Bupic, The Polytechnic of Dubrovnik, Dubrovnik, Croatia Abstract One of the most suitable and effective way of dynamics modeling of the complex nonlinear natural, technical and organization systems is the System Dynamics Computer Simulation Modeling Methodology. The System Dynamics school of modeling does have its own set of strict rules for what constitutes proper professional procedure or methodology. Following a number of computer-laboratory researches, the system dynamics simulation models were manufactured from 1991 to 1999, as under-graduate theses at the Maritime Faculty University of Split and the Polytechnic of Dubrovnik (former Maritime Faculty in Dubrovnik). The goals of this paper are: 1. to show the efficiency of this modeling approach, to give marine students the better point of view or tool for the non-linear dynamics models simulation, thereby improving the marine educational process, and to show one example for supporting this educational improvement, exactly as it is in the case of THE MARINE STEAM TURBINE-DRIVE GENERATING SET. About System Dynamics The definition of System Dynamics is: System Dynamics deals with the time-dependent behaviors of managed systems with the aim of describing the system and understanding, through qualitative (mental, verbal, structural) and quantitative (mathematical and computer simulation) models, how information feed-back governs its behavior, and designing robust information feed-back structures and control policies through simulation and optimization! The system dynamics mental-verbal, structural, mathematical and computer simulations utilize both continuous and discrete models. The continuous models are represented by the set of non-linear differential equations (level equations); the discrete simulation models are represented by the set of linear difference equations and are solved in the discrete time period DT, whose value is determined in complete accordance with Sampling Theorem (Shannon and Koteljnikov and Nyquist). System Dynamics Simulation Model of the Marine Steam Turbine and UNIREG-PID Regulator Mathematical Model of the Marine Steam Turbine and UNIREG-PID Regulator The steam turbine working process is the conversion of water steam energy to mechanical energy, which is in turn converted to thrust on the mechanical units. Therefore, the turbine is subjected to various loads transmitted from these mechanical units (such as fins, turbine rotor, generator rotor, and PID voltage regulator). The steam turbine working system can be derived into two parts: a regulating valve and nozzle ring steam space that can accumulate steam energy and a rotational part that can accumulate kinetic energy. The mathematical model or level equations could be represented as follows:  EMBED Equation.3  (1)  EMBED Equation.3  (2) The first differential equation for the first part is defined according to Siromjatnikov, (6(:  EMBED Equation.3  time constant of rotating parts;  EMBED Equation.3 (FI) relative increment of turbine shaft angular velocity;  EMBED Equation.3 (PSI2) relative pressure increment in main condenser;  EMBED Equation.3 (ALPHA) relative turbine load change and  EMBED Equation.3  gain coefficients. The second differential equation is defined:  EMBED Equation.3  time constant of the steam space;  EMBED Equation.3 (PSI1) relative value of the steam pressure increment in the steam space;  EMBED Equation.3 (PSI0) relative value of the steam pressure increment before regulating valve;  EMBED Equation.3 (MI) relative value of regulating valve opening change and  EMBED Equation.3  gain coefficients. Mathematical model of the UNIREG-PID regulator is:  EMBED Equation.3  (3)  EMBED Equation.3  (3.1)  EMBED Equation.3  (3.2)  EMBED Equation.3  (3.3) where there are:  EMBED Equation.3  output of the universal-PID regulator;  EMBED Equation.3  proportional regulator;  EMBED Equation.3  integral regulator;  EMBED Equation.3  derivative regulator;  EMBED Equation.3  input function in the PID regulator;  EMBED Equation.3  amplification factor of the proportional regulator;  EMBED Equation.3  amplification factor of the integral regulator and  EMBED Equation.3  amplification factor of the derivative regulator. In this case,  EMBED Equation.3  input function in the first UNIREG-PID regulator is  EMBED Equation.3  discrepancy between  EMBED Equation.3  nominal (goal) relative increment of turbine shaft angular velocity and  EMBED Equation.3 (FI) relative changing of angular velocity, or exactly:  EMBED Equation.3  (4) The PID regulator incorporates in itself proportional (MI1), integral (MI2) and derivation (MI3) regulators. The input function in the regulator is the discrepancy, DISC (4). Structural and Mental-Verbal Models of the Marine Steam Turbine and UNIREG-PID Regulator Figure 1. demonstrates the Structural Model of the Steam Turbine and PID Regulator. It is determined in accordance with the System Dynamics Methodology. Mathematical model (equations 1, 2, 3 and 4) could be very suitable for determining the mental-verbal qualitative model of the steam turbine and PID regulator. Three self-regulating (-) dominated Feed-Back Loops (FBL1, FBL2 and FBL3) are demonstrated in the structural model (Fig. 1.) with a lot of Cause-Consequences Links (CCL). Mental-Verbal Simulation Model of the FBL1 is: Link 1. If the variable dFI/dt (first derivation of FI relative increment of turbine shaft angular velocity, or speed of FI), increases, and the variable FI increases as well, then CCL (Cause-Consequences) Link1. has a positive (+) dynamics characteristic! Link 2.: If the variable FI increases and the variable dFI/dt decreases, then Link 2. will have a minus (-) dynamics characteristic! The FBL1 has a minus (-) global dynamics characteristic, because the sum of the negative (-) sign in the FBL1. is odd-numbered. We can represent them using a minimized symbolic mental-verbal qualitative system dynamics modeling version as follows: 1. FBL1(-): dFI/dt(+)=>FI(-)=>dFI/dt 2. FBL2(-): dPSI1/dt(+)=>PSI1(-)=dPSI1/dt 3. FBL3(-): FI(-)=>DISC(+)=>MI(+)=>dPSI1/dt(+)=>PSI1(+)=>dFI/dt(+)=>FI   EMBED Word.Picture.8  Fig. 1. System Dynamics Structural Model Fig. 2. System Dynamics Structural Flow of the Marine Steam Turbine and Diagram of the Steam Turbine and UNIREG-PID Regulator UNIREG-PID Regulator in the PowerSim Symbols System Dynamics Flow Diagram and Computer Simulation Model of the Steam Turbine and UNIREG-PID Regulator In accordance with the System Dynamics (Forrester, (5() quantitative and qualitative (structural) models and POWERSIM-simulation symbols and its program package, it would be possible to work out the System Dynamics Structural Flow Diagram (Fig. 2.) and Computer Simulation Model of the Steam Turbine and UNIREG-PID regulator. System Dynamics Simulation Computer Model of the Steam Turbine in the PowerSim program package: init FI = 0 flow FI = + dt * dFIdt init PSI1 = 0 flow PSI1 = + dt * dPSI1dt aux dFIdt = (1/T1) * (K1 * PSI1 + K2 * PSI2 FI K3 * ALPHA) aux dPSI1dt = (1/T2) * (K0 * PSI0 PSI1 + K4 * MI) aux ALPHA = STEP(.05,60) + STEP(.45,100) + STEP(.5,140) aux DISC = FIN FI aux FIN = .05+STEP(.45,20) + STEP(.5,40) aux MI = MI1 + K6 * MI2 + K7 * MI3 aux MI1 = K5 * DISC aux MI2 = INTEGRATE(DISC) aux MI3 = DERIVN(DISC,1) const K0 = 1 const K1 = 1 const K2 = 1 const K3 = 1 const K4 = 1 const K5 = 13 const K6 = .3 const K7 = 10 const PSI0 = 0 const PSI2 = 0 const T1 = 20 const T2 = 1 About the Load Simulation Scenario This mixed scenario has been implemented in the computer simulation models of the steam turbine and PID regulator: steam turbine with PID regulator starts in TIME = 0 (s) and FIN = .05; TIME = 20 (s) and FIN = .05 + .45 = .5; and TIME = 40 (s) and FIN = .05 + .45 + .5 = 1.0 (100%);  EMBED Word.Picture.8  Fig. 3. Graphics Results of Simulation and Heuristics Optimization relative turbine load change ALPHA starts in TIME = 60 (s) and ALPHA = .05; TIME = 100 (s) and ALPHA = .05 + .45 = .50, and TIME = 140 (s) and ALPHA = .05 + .45 + .50= 1.0 (100%). The dynamic response behavior to this mixed scenario, after the modeler has finished a process of heuristics optimization (K5 = 13, K6 = .3 and K7 = 10) are represented by the next set of time curves (Fig. 3.). System Dynamics Simulation Model of the Marine Synchronous Generating Set and UNIREG-PID Regulator Mathematical Model of the Marine Synchronous Generating Set and UNIREG-PID Regulator  EMBED Equation.3  (5)  EMBED Equation.3  (6)  EMBED Equation.3  (7)  EMBED Equation.3  (8)  EMBED Equation.3  (9)  EMBED Equation.3  (10)  EMBED Equation.3  (11)  EMBED Equation.3  (12)  EMBED Equation.3  (13)  EMBED Equation.3  (14)  EMBED Equation.3  (15)  EMBED Equation.3  (16)  EMBED Equation.3  (17)  EMBED Equation.3  (18)  EMBED Equation.3  (19)  EMBED Equation.3  (20)  EMBED Equation.3  (21) Where there are:  EMBED Equation.3 (PSID) stator flux linkage in the d-axis;  stator resistance;  stator reactance;  EMBED Equation.3 (PSIQ) stator flux linkage in the q-axis;  (OME) diesel-engine angular velocity (angular frequency);  EMBED Equation.3 (PSAD) stator mutual flux linkage in the d-axis;  stator voltage in the d-axis;  EMBED Equation.3 (PSAQ) stator mutual flux linkage in the q-axis;  stator voltage in the q-axis; u summary stator voltage;  EMBED Equation.3 (PSIF) rotor exciting flux linkage;  EMBED Equation.3  rotor exiting resistance; uf rotor exciting voltage,  EMBED Equation.3 (PS1D) damping coil flux linkage in the d-axis; r1d damping coil resistance in the d-axis; x1d damping coil reactance in the d-axis;  EMBED Equation.3 (PS1Q) damping coil flux linkage in the q-axis; r1q damping coil resistance in the q-axis; x1q damping coil reactance in the q-axis; rL load resistance; xL load reactance;  EMBED Equation.3 (MEL) generator electromagnetic moment; id stator current in the d-axis; iq stator current in the q-axis; if rotor exciting current and i = summary stator current. System Dynamics Structural Model of the Marine Synchronous Generating Set and UNIREG-PID Regulator In the analogous way (If it is .... then will be .... logical methodology), it would be possible to work out the mental-verbal submodel of the Synchronous Generating Set (Fig. 4. and equations from 5 to 21): 4. FBL4(-): DPSIDDT(+)=>PSID(-)=>DPSIDDT; 5. FBL5(-): DPSIQDT(+)=>PSIQ(-)=>DPSIQDT; 6. FBL6(-): DPSIFDT(+)=>PSIF(-)=>DPSIFDT; 7. FBL7(-): DPS1DDT(+)=>PS1D(-)=>DPS1DDT; 8. FBL8(-): DPS1QDT(+)=>PS1Q(-)=>DPS1QDT; 9. FBL9(-): U(-)=>DISK2(+)=>UF(+)=>DPSIFDT(+)>PSIF(+)=>PSAD(+)=>ID(+)=>UQ(+)=>U; 10. FBL10(-): U(-)=>DISK2(+)=>UF(+)=>DPSIFDT(+)=>PSIF(+)=>PSAD(+)=>ID(+)=> UD(+) =>U; 11. FBL11(-): MEL(+)=>ALFAD(-)=>D2FIDT2(+)=DFIDT(+)=>FI(+)=>OME(+)=>DPSIDDT(+)=> PSID(+)=>MEL; 12. FBL12(-): MEL(+)=>ALFAD(-)=>D2FIDT2(+)=>DFIDT(+)=>FI(+)=>OME(-)=> DPSIQDT(+)=>PSIQ(-)=>MEL; 13. FBL13(-): MEL(+)=>ALFAD(+)=>DALFADT(-)=>D2FIDT2(+)=>DFIDT(+)=>FI(+)=> OME(-)=>DPSIQDT(+)=>PSIQ(-)=>MEL; 14. FBL14(-): IQ(+)=>UQ(+)=>DPSIQDT(+)=>PSIQ(-)=>IQ; 15. FBL15(-): IQ(-)=>UD(+)=>DPSIDDT(+)=>PSID(-)=>DPSIQDT( +)=>PSIQ(-)=>IQ; 16. FBL16(-): ID(+)=>UD(+)=>DPSIDDT(+)=>PSID(-)=>ID;  Fig. 4. System Dynamics Structural Model of the Marine Synchronous Generating Set with UNIREG-PID Regulator 17. FBL17(-): ID(+)=>UQ(+)=>DPSIQDT(+)=>PSIQ(+)=>DPSIDDT( +)=>PSID(-)=>ID; 18. FBL18(+): PSAQ(+)=>DPS1Q(+)=>PS1Q(+)=>PSAQ; 19. FBL19(+): PSAD(+)=>DPS1D(+)=>PS1D(+)=>PSAD; 20. If CFU nominal relative changing of angular velocity ( increases, then the variable DISC2 discrepancy between CFU and FI relative changing of angular velocity ( will also increase and these cause-consequences flows has positive (+) dynamics character. 21. The UF rotor exciting voltage has installed logical protected automation switch, which it has the next mathematical and logical system dynamics model in the DYNAMO-language package: A UF.K=CLIP(UNIREG(DISK2.K,KPP1,KPI1,KPD1),0,DELAY1(RL.K,.4),1E-18) (22) where there are: UF rotor exciting voltage; DELAY1 DYNAMOs sign for the MACRO function of the material flow exponential delay of the first order; RL load resistance; .4 delay time of the DELAY1; 1E-18 computers zero. The system dynamics mental-verbal model is: 22. If the RL is >= 1E-18 then UF = UNIREG(DISK2.K,KPP,KPI,KPD), and 23. If the RL is < 1E-18 (short circuit) then UF = 0 (take off the rotor exciting voltage).  Fig. 5. System Dynamics Structural Flow Diagram of the Marine Synchronous Generating Set with UNIREG-PID Regulator in the PowerSim Symbols About simulating scenario The mixed scenario has been built in computer simulation model of TDSGS-Turbine Drive Simulation Synchronous Generating Set: steam turbine starts in the TIME = 0 (s) and FINT-pre-heating (first degree of the nominal angular velocity) = .05; steam turbine starts in the TIME = 20 (s) and FINT-pre-heating (second degree of the nominal angular velocity) = + .45; steam turbine starts in the TIME = 40 (s) and FINT-pre-heating (third degree of the nominal angular velocity) = + .50 (FINT = .05 + .40 + .50 = 1.0); synchro generator starts with its self exiting process in the TIME = 20 (s); 3.-load impedance or resistance RL and reactance XL starts in the TIME = 0 (s); the RL = 150 and XL = 0 and this means that TDSGS is in the idle-running; in the TIME = 40 (s), the RL = 1 and XL = 1 (nominal load); and 4.-stator short-circuits starts in the TIME = 70 (s) and RL= 0 and XL = 0 and this means that DDSGS is in the short circuit. Authors had been installed two automatic short-circuit protection switch also. One of them has taken out the uf rotor exciting voltage time reaction delay is .4 (s), and other of them have taken out the MI relative value of regulating valve opening change reaction is 2 (s). Simulation Results As the response dynamics behavior to this mixed scenario, after the modeler has finished process of "heuristic optimization" by parameters of two UNIREG-PID regulators ("retry and error" computer manual method). Everybody who knows about thermodynamics and electrodynamics machine sets and has experience with the DYNAMO software package recognizes the dynamically transient well known behaviors of the DDGSS. Conclusion Quality and economical steam turbine functioning depend on many parameters such as steam pressure before and after the regulating valve, condenser pressure, etc. Since successful turbine functioning depends on a large sequence of various parameters, this problem should be solved systematically. By use of the system dynamics in this paper, the complexity of steam turbine dynamics system behavior has been partially presented. The system dynamics mathematical model, dynamics continuous computer simulation model and structural dynamic model of the steam turbine and automatic PID-regulator are presented. Therefore interaction links between each parameter and variables can be analyzed. A simulation model is used to enable optimization of all parameters of the steam turbine system, and transient and steady state simulations according to the stated scenario. The most difficult operation conditions can be investigated, including those which in reality are not physically possible. Instead of conclusion, it should be useful to quote a well-known Chinese proverb: "When I hear, I forget. When I see, I remember. When I do, I understand.". But it is also useful to modify it in the marine system engineering way: "WHEN I HEAR A MENTAL-VERBAL MODEL OF A DYNAMIC PROCESS, I FORGET". "WHEN I SEE A STRUCTURAL MODEL AND REALITY OF A DYNAMIC PROCESS, I REMEMBER". "WHEN I DO A MATHEMATICAL OR COMPUTER SIMULATION MODEL OF A DYNAMIC PROCESS, I UNDERSTAND". "WHEN I DO A SYSTEM DYNAMICS MODEL OF A DYNAMICS PROCESS, I LEARN". "WHEN I DO SIMULATION OR TRAINING BY SYSTEM DYNAMICS MODEL OF A DYNAMIC PROCESS, I WILL DO REFRESHMENT WITH THE MY ACQUIRED THEORETICAL AND PRACTICAL KNOWLEDGE OF A DYNAMIC PROCESS." In the application area of System Dynamics Simulation Modeling Approach of the complex marine dynamic processes that the authors together with their graduate students carried out at the Maritime Faculty University of Split and The Polytechnic of Dubrovnik nine years ago, the following facts have also been discovered: The System Dynamics Modeling Approach is very suitable as a software education tool for the marine students and engineers. The System Dynamics Computer Simulation Models of marine systems or processes are very effective and successful for simulation and training courses in the marine educational process. The authors suggest the use of this modeling approach in designing, for the engineering educational processes as well, which will allow an active and creative participation of students. This method is, therefore, expected to be applied in organizing the educational process. References (1( Munitic, A., Milic, L. and Bupic, M. (1999), System Dynamics Simulation Model of the Steam Turbine and Automatic Turbine Governor by PID regulator, Proceedings of the 11th European Simulation Symposium ESS 99, SCS-Europe, Erlangen-Nuremberg. (2( Milic, L. and Milic, I. (1995), Osnove Automatizacije, Sveuciliste u Splitu, Pomorski fakultet u Dubrovniku, Dubrovnik, (in Croatian). (3( Munitic, A. (1989), Komjutorska simulacija uz pomo sistemske dinamike, Brodosplit, Split, (in Croatian). (4( Munitic, A., Milic, L. and Milkovic, M. (1997), System Dynamics Computer Simulation Model of the Marine Diesel-Drive Generating Set Automatic Control System, Proceedings of the 15th IMACS World Congress on Scientific Computation, Modelling and Applied Mathematics, vol. 5, Wissenschaft & Technik Verlag, Berlin. (5( Forrester, J. W. (1968), Principle of Systems, MIT Press, Cambridge, Massachusetts Institute of Technology, London. (6( Siromjatnikov, V. F. 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