Mathema'cal Model for Op'miza'on of Regenera've Feed Water Systems at Thermoelectric Power Plants.
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1 Mathema'cal Model for Op'miza'on of Regenera've Feed Water Systems at Thermoelectric Power Plants. Jesús M. Blanco Jon Mar/nez
2 Contents 1. INTRODUCTION 2. AIMS AND SCOPE 3. METHODOLOGY 4. OPTIMIZATION PROCEDURE 5. IMPLEMENTATION TO A CASE STUDY 6. SIMPLIFIED CFD MODEL 7. CONCLUSIONS REFERENCES 2/32
3 1. INTRODUCTION STEAM TURBINE STEAM GENERATOR WATER/STEAM REGENERATIVE HEATER CONDENSER 3/32
4 1. INTRODUCTION The decreasing of the energy losses in condenser means : EFFICIENCY Steam Generator Extrac'on 1.. Extrac'on Z Condenser STEAM TURBINE STEAM GENERATOR WATER/STEAM REGENERATIVE HEATER CONDENSER 4/32
5 2. AIMS AND SCOPE The objec've is based in the development of a computer applica'on suitable to calculate the op'mal distribu'on in the regenera've system for thermal power sta'ons. There could be other objec'ves, such as: Calcula'ng thermal proper'es for the whole set of points in the cycle. First approach to a design point in power systems. 5/32
6 3. METHODOLOGY COMPUTED DIAGRAM 6/32
7 3. METHODOLOGY Steam consump'on (D 0 ) in turbine with regenera've extrac'ons: D cond0 : Steam consump1on in turbine (Same process without extrac1ons): Power coefficient for incomplete produc1on: W elec : Electrical Power (kw) H cond : Gap of enthalpy (Real Process) H r : Gap of enthalpy for steam frac'on in the extrac'on r η elec_mec = η gn η mec η mec : Mechanical efficiency in turbine η gn : Electrical generator efficiency 7/32
8 3. METHODOLOGY D r : Steam consump1on in extrac1on r HEAT BALANCE IN HEATER f (Water consump1on in heater, steam parameters in the heater (inlet and outlet) ) SURFACE HEATER MIXTURE HEATER Da.r: Water consump1on in heater 8/32
9 3. METHODOLOGY (kg/h) Steam specific consump'on (kg/kw h): 9/32
10 3. METHODOLOGY INTERMEDIATE OVERHEATING Heat consump1on in turbine: Steam specific consump1on in turbine: 10/32
11 3. METHODOLOGY Regenera've Hea'ng Increase steam specific consump'on d Because of the increase in temperature and enthalpy of feed water Decrease of transferred heat/kg steam Increase of power sta'on efficiency Decrease of heat specific consump'on 11/32
12 4. OPTIMIZATION PROCEDURE Absolute performance in turbine group > 2 Alterna've expressions 1st Alterna1ve expression Common expression of cycle efficiency It is not possible to visualize the increase of the efficiency because of the common oscilla'on of the parameters Q 0 and q cond Transferred heat in overhea1ng 12/32
13 i (kj/kg) 4. OPTIMIZATION PROCEDURE Absolute performance in turbine group > 2 Alterna've expressions i 0 P 0 i 1 h 0 2nd Alterna1ve expression P 1 i 2 P 2 P r i r i z- 1 Hcond Ha h 1 q 0 cond : Specific heat consump'on in the steam flow (kj/kg) Upper and lower regenera've extrac'ons: i z P z- 1 i cond P z Enthalpies in upper an lower extrac1on. Pcond i cond.a s (kj/kg K) 13 /32
14 Efficiency calcula'on approach 4. OPTIMIZATION PROCEDURE 14/32
15 Efficiency varia'on es'ma'on 4. OPTIMIZATION PROCEDURE It is concluded: Ar: Energy coefficient of regenera've process R > 1 according to ηcond < 1 The regenera've hea'ng causes an increase in the cycle efficiency due to: - Decrease of heat losses in condenser - Energy produccion because of the extracted steam 15/32
16 4. OPTIMIZATION PROCEDURE Calcula'on aim Deduce q r to τ r ra'o which op'mizes the performance. τ r : Feed water hea1ng in the extrac1on r q r : Transferred heat for the steam in the extrac1on r If steam work process in turbine is invariable: Without intermediate overhea'ng With intermediate overhea'ng Auxiliar factor: τ 0 : Water hea1ng in the steam generator q 0 : Heat in the forma1on and overhea1ng of steam 16/32
17 Without intermediate overhea'ng 4. OPTIMIZATION PROCEDURE The mean func'on of the heat distribu'on in performance expression is αcond. Calcula'on Method First Condi1ons: THERMAL POWER Lagrange s LINEAR condi'onal APPROXIMATION extreme method STATION LINEAR LOS APROX. between the BARRIOS factors qr y Cádiz τj (Spain) Lagrange s extreme func'on: Coefficient: Courtesy: Centrales Termoleléctricas by V.Ya.Rizhkin (λ: Indeterminate propor1onal factor) 17/32
18 Without intermediate overhea'ng 4. OPTIMIZATION PROCEDURE Equa'ons: It is deduced: /32
19 4. OPTIMIZATION PROCEDURE Without intermediate overhea'ng LAGRANGE S EXTREME FUNCTION Increase of ra1o 19/32
20 4. OPTIMIZATION PROCEDURE WITH INTERMEDIATE OVERHEATING i: The last extrac1on before the overhea1ng 20/32
21 With intermediate overhea'ng 4. OPTIMIZATION PROCEDURE Addi'onal condi'ons (j) : f(number of intermediate overhea'ngs) Condi1on of design: 1 intermediate overhea1ng 21/32
22 With intermediate overhea'ng 4. OPTIMIZATION PROCEDURE Condi1on of design: 1 intermediate overhea1ng Separa'on of procedure Without intermediate overhea1ng in 2 phases: BEFORE and AFTER overhea'ng Geometrical progression factors: m 1 y m 2 Itera've Process 1. Defini'on m 1 Available parameters 2. Random Boundary value condi'on for m 2 [1,01-1,04] (τ i ) 22/32
23 5. IMPLEMENTATION TO A CASE STUDY MENU Jesús M Blanco Jon Marxnez 23/32
24 5. IMPLEMENTATION TO A CASE STUDY OPTION: NEW DESIGN DATA ENTRY FORMS 24/32
25 5. IMPLEMENTATION TO A CASE STUDY OPTION: RESULTS The applica'on shows the different thermodynamic states for the thermal cycle (DESIGN POINTS) The applica'on calculates the best distribu'on for the regenera've system (OPTIMIZATION) 25/32
26 5. IMPLEMENTATION TO A CASE STUDY OPTION: MODIFY ACTUAL DESIGN COMPARATIVE STUDY THERMAL POWER STATION LOS BARRIOS Cádiz (Spain) CYCLE WITH 5 AND 7 REGENERATIVE HEATERS 26/32
27 5. IMPLEMENTATION TO A CASE STUDY OPTION: RESULTS/REGENERATIVE SYSTEM COMPARATIVE STUDY 7 HEATERS 5 HEATERS 5 HEATERS 7 HEATERS 27/32
28 5. IMPLEMENTATION TO A CASE STUDY OPTION: MODIFY ACTUAL DESIGN COMPARATIVE STUDY Points: Thermodynamic 7 HEATERS states 5 HEATERS 51,026 % 50,034 % 28/32
29 6. SIMPLIFIED CFD MODEL SURFACE HEATER (Temperature field estimation) Design condition: T r = 610 K T exit = 597 K Simmetry T = 524 K Operation 75%: Inlet T r = 608 K T exit = 595 K T = 524 K Outlet Simmetry Operation 50%: T r = 602 K T exit = 591 K 29/32
30 7. CONCLUSIONS Regenerative systems drive to a substantial increase in cycle efficiency for thermal power plants, compared to conventional schemes. Optimal ratio between the feed water heating (τ r ) and the heat transferred for the steam (q r ) in the different extractions has revealed as the key issue. An iterative process has been carefully addressed, allowing an easy way to optimize the number of extractions, using a linear approach but also manufacturer data when available. A particular case study has been implemented, showing that its use can be fully generalized to most of the nowadays powerplants. 30/32
31 REFERENCES V. Ya. Rizhkin, Centrales termoeléctricas, Ed. Mir, (1979). P. K. Nagg, Power Plant Engineering, Ed. McGraw-Hill, ISBN: (2008). J. M. Blanco, F. Peña, L. Martin, I. Loroño, Chapter 5: Progress in natural gas, burning technologies, general considerations and other fuel alternatives mostly used for firing up thermal power plants, Natural Gas Research Progress, NOVA Science Publishers, I.S.B.N: , pp (2008). C. Sánchez, Tecnología de las centrales térmicas convencionales, Ed. UNED, ISBN: , (2010). J. M. Blanco, L. Vazquez, F. Peña, Investigation on a new methodology for thermal power plant assessment through live diagnosis monitoring of selected process parameters; application to a case Study, Energy, 42, , (2012). J. M. Blanco, L. Vazquez, F. Peña, D. Díaz, New investigation on diagnosing steam production systems from multivariate time series applied to thermal power plants, Applied Energy, 101, , (2013). 31/32
32 QUESTIONS?
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