1/31 E. S. Hori, Self-optimizing control… Self-optimizing control configurations for two-product distillation columns Eduardo Shigueo Hori, Sigurd Skogestad.

Slides:



Advertisements
Similar presentations
Implementation of MPC in a deethanizer at the Kårstø Gas plant
Advertisements

Distillation: So simple and yet so complex... and vice versa Sigurd Skogestad Norwegian University of Science and Technology (NTNU) Trondheim, Norway.
Ramprasad Yelchuru, Optimal controlled variable selection for Individual process units, 1 Optimal controlled variable selection for individual process.
1 Name, title of the presentation Master project: Control structure design for a sequence of distillation columns Tor Anders Marvik Supervisor: Sigurd.
distillation column control
Dynamic modeling, optimization and control of a CO 2 stripper Marie Solvik Supervisors : Sigurd Skogestad and Marius Støre Govatsmark.
1 INTERACTION OF PROCESS DESIGN AND CONTROL Ref: Seider, Seader and Lewin (2004), Chapter 20.
Self-Optimizing Control of the HDA Process Outline of the presentation –Process description. –Self-optimizing control procedure. –Self-optimizing control.
San Francisco Refinery, Rodeo
Plant-wide Control for Economic Operation of a Recycle Process
1 CONTROLLED VARIABLE AND MEASUREMENT SELECTION Sigurd Skogestad Department of Chemical Engineering Norwegian University of Science and Technology (NTNU)
Multi-component Distillation Prepared by Dr
Concentrator case SIGURD’S RULES FOR CV1-SELECTION 1.Always control active constraints! (almost always) 2.Purity constraint on expensive product always.
Plantwide process control with focus on selecting economic controlled variables («self- optimizing control») Sigurd Skogestad, NTNU 2014.
GHGT-8 Self-Optimizing and Control Structure Design for a CO 2 Capturing Plant Mehdi Panahi, Mehdi Karimi, Sigurd Skogestad, Magne Hillestad, Hallvard.
1 Active constraint regions for optimal operation of a simple LNG process Magnus G. Jacobsen and Sigurd Skogestad Department of Chemical Engineering NTNU.
Optimal operation of distillation columns and link to control Distillation Course Berlin Summer Sigurd Skogestad. Part 3.
1 Coordinator MPC for maximization of plant throughput Elvira Marie B. Aske* &, Stig Strand & and Sigurd Skogestad* * Department of Chemical Engineering,
Rigorous Simulation of Divided-wall Columns
1 Modelling, Operation and Control of an LNG Plant Jens Strandberg & Sigurd Skogestad Department of Chemical Engineering, Norwegian University of Science.
Approximate Methods for Multicomponent, Multistage Separations
1 Outline Skogestad procedure for control structure design I Top Down Step S1: Define operational objective (cost) and constraints Step S2: Identify degrees.
1 EFCE Working Party on Fluid Separations, Bergen, May 2012 New results for divided-wall columns Deeptanshu Dwivedi (PhD Candidate, NTNU) Ivar Halvorsen.
PSE and PROCESS CONTROL
Chemstations, Inc – Houston, TX – – Short Cut - Fenske-Underwood-Gilliland - Limited design, Rating Tower - Rigorous.
Simple rules for PID tuning Sigurd Skogestad NTNU, Trondheim, Norway.
Practical plantwide process control Part 1
1 1 V. Minasidis et. al. | Simple Rules for Economic Plantwide ControlSimple Rules for Economic Plantwide Control, PSE & ESCAPE 2015 SIMPLE RULES FOR ECONOMIC.
1 Outline Skogestad procedure for control structure design I Top Down Step S1: Define operational objective (cost) and constraints Step S2: Identify degrees.
1 Self-Optimizing Control HDA case study S. Skogestad, May 2006 Thanks to Antonio Araújo.
1 A Plantwide Control Procedure Applied to the HDA Process Antonio Araújo and Sigurd Skogestad Department of Chemical Engineering Norwegian University.
1 Practical plantwide process control. Extra Sigurd Skogestad, NTNU Thailand, April 2014.
1 Outline About Trondheim and myself Control structure design (plantwide control) A procedure for control structure design I Top Down Step 1: Degrees of.
1 E. S. Hori, Maximum Gain Rule Maximum Gain Rule for Selecting Controlled Variables Eduardo Shigueo Hori, Sigurd Skogestad Norwegian University of Science.
1 Feedback: The simple and best solution. Applications to self-optimizing control and stabilization of new operating regimes Sigurd Skogestad Department.
Håkon Dahl-Olsen, Sridharakumar Narasimhan and Sigurd Skogestad Optimal output selection for batch processes.
1 Active constraint regions for economically optimal operation of distillation columns Sigurd Skogestad and Magnus G. Jacobsen Department of Chemical Engineering.
Integrated Process Networks: Nonlinear Control System Design for Optimality and Dynamic Performance Michael Baldea a,b and Prodromos Daoutidis a a University.
3) OBJECTIVE FUNCTION & DISTURBANCES Objective function: Assuming product prices are the same, p D = p S = p B and (p-p F ) = p’, with F given and Q =
8th International Symposium on Dynamics and Control of Process Systems (2007) Mexico/Cancun 1 NEW COLUMN CONFIGURATIONS FOR PRESSURE SWING BATCH DISTILLATION.
1 Outline Control structure design (plantwide control) A procedure for control structure design I Top Down Step 1: Degrees of freedom Step 2: Operational.
Abstract An important issue in control structure selection is plant ”stabilization”. The paper presents a way to select measurement combinations c as controlled.
1 Decentralized control Sigurd Skogestad Department of Chemical Engineering Norwegian University of Science and Tecnology (NTNU) Trondheim, Norway.
1 Self-optimizing control From key performance indicators to control of biological systems Sigurd Skogestad Department of Chemical Engineering Norwegian.
1 Operation of Energy-Efficient Divided Wall (Petlyuk) Column Speaker : Ambari Khanam Course : Specialization Project-tkp4550 Department of Chemical Engineering.
1 PLANTWIDE CONTROL Identifying and switching between active constraints regions Sigurd Skogestad and Magnus G. Jacobsen Department of Chemical Engineering.
22. March 2004 Department of Chemical Engineering, NTNU
1 Feedback: The simple and best solution. Applications to self-optimizing control and stabilization of new operating regimes Sigurd Skogestad Department.
Control Structure Design: New Developments and Future Directions Vinay Kariwala and Sigurd Skogestad Department of Chemical Engineering NTNU, Trondheim,
1 Outline About Trondheim and myself Control structure design (plantwide control) A procedure for control structure design I Top Down Step 1: Degrees of.
1 Self-optimizing control From key performance indicators to control of biological systems Sigurd Skogestad Department of Chemical Engineering Norwegian.
1 Combination of Measurements as Controlled Variables for Self-optimizing Control Vidar Alstad † and Sigurd Skogestad Department of Chemical Engineering,
Control of Distillation Column (精馏塔控制)
Control of Distillation Column (精馏塔控制) Dai Lian-Kui Shen Guo-jiang Institute of Industrial Control, Zhejiang University.
Coordinator MPC with focus on maximizing throughput
Implementation of a MPC on a deethanizer
Economic Plantwide Control:
Example regulatory control: Distillation
SPECIALIZATION PROJECT TKP 4550
Stathis Skouras and Sigurd Skogestad
Outline Control structure design (plantwide control)
Implementation of a MPC on a deethanizer
Step 2. Degree of freedom (DOF) analysis
Implementation of MPC in a deethanizer at the Kårstø Gas plant
Implementation of MPC in a deethanizer at the Kårstø Gas plant
Example regulatory control: Distillation
Example regulatory control: Distillation
Example regulatory control: Distillation
Example “stabilizing” control: Distillation
Outline Control structure design (plantwide control)
Presentation transcript:

1/31 E. S. Hori, Self-optimizing control… Self-optimizing control configurations for two-product distillation columns Eduardo Shigueo Hori, Sigurd Skogestad Norwegian University of Science and Technology – NTNU N-7491 Trondheim, Norway Muhammad Al-Arfaj King Fahd University of Petroleum and Minerals - KFUPM

2/31 E. S. Hori, Self-optimizing control… Outline 1.Introduction. Indirect composition control 2.Alternative approaches for selecting controlled variables 3.Temperature profile heuristic 4. Self-optimizing control: Exact local method 4.1 Results for binary distillation columns 4.2 Results for multicomponent distillation columns 5. Conclusions

3/31 E. S. Hori, Self-optimizing control… 1. Introduction Distillation column with given feed and pressure: Two steady- state degrees of freedom Issue: What should we control (”fix”) to achieve indirect composition control? Disturbances: - feed flow (F), - feed composition (z F ) - feed enthalpy (q F ) Notation Stages: - top and bottom (both 0%) - feed (100%)

4/31 E. S. Hori, Self-optimizing control… Variables available for control: - temperatures - flows (including flow ratios L/D, L/F, etc) -15 different binary columns -4 multicomponent columns No single ”best” structure for all columns Find reasonable structure for most columns

5/31 E. S. Hori, Self-optimizing control… 2. Alternative approaches 1.Heuristic 1: Steep temperature profile 2.Heuristic 2: Small optimal variation for disturbances (Luyben, 1975) 3.Heuristic 3: Large sensitivity, or more generally, large gain in terms of the minimum singular value (Moore, 1992) 4.Self-optimizing control (Skogestad et al.) a. “Maximum scaled gain rule”: Combines heuristic 2 and 3 b. “Exact” local method (main method used in this work) c. Brute-force evaluation of loss What should we control (”fix”) to achieve indirect composition control?

6/31 E. S. Hori, Self-optimizing control… 3. Temperature profile (Heuristic method 1) Control a temperature where the temperature slope is large Slope rule makes sense from a dynamic point of view Initial gain → proportional to temperature difference BUT for Indirect composition control: steady state gain (sensitivity) is more important (maximum gain rule)

7/31 E. S. Hori, Self-optimizing control… Binary column slope closely correlated with steady state gain STAGE TEMPERATURE PROFILE

8/31 E. S. Hori, Self-optimizing control… Multicomponent column Slope NOT correlated with steady-state gain TEMPERATURE PROFILE Conclusion: Temperature slope OK only for binary columns

9/31 E. S. Hori, Self-optimizing control… 4. Self-optimizing control: Exact local method Evaluate ”local” steady-state composition deviation: e c includes: - disturbances (F, z F, q F ) - implementation measurement error (0.5 for T)

10/31 E. S. Hori, Self-optimizing control… Outline 1.Introduction. Indirect composition control 2.Alternative approaches for selecting controlled variables 3.Temperature profile heuristic 4. Self-optimizing control: Exact local method 4.1 Results for binary distillation columns 4.2 Results for multicomponent distillation columns 5. Conclusion

11/31 E. S. Hori, Self-optimizing control… Have looked at 15 binary columns Main focus on “column A” –40 theoretical stages –Feed in middle –1% impurity in each product –Relative volatility: 1.5 –Boiling point difference: 10K

12/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

13/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

14/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

15/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

16/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

17/31 E. S. Hori, Self-optimizing control… Table: Binary mixture - Steady-state relative composition deviations ( )for binary column A Fixed variables T b,55% – T t,55% *0.530 T b,70% – L/F*0.916 T b,50% – L/F0.975 T b,75% - V/F*1.148 T b,90% – L*1.223 T b,70% – L/D*1.321 T b,50% – L1.386 T t,95% – V*1.470 L/D – V/B15.84 L/F – V/B18.59 L – B21.06 D – V21.22 L – V63.42 D – Binfeasible * Temperature optimally located ** Optimal temperature in opposite section.

18/31 E. S. Hori, Self-optimizing control… Composition deviation: 1- L/F and one temperature 2- V/F and one temperature 3- Two temperatures symmetrically located Effect of T-location on column A Conclusion: Avoid temperature at the ends

19/31 E. S. Hori, Self-optimizing control… Dynamic simulation – Column A F qFqF zFzF F qFqF zFzF Conclusion: z F is the main disturbance

20/31 E. S. Hori, Self-optimizing control… Add composition layer on top Fixed variables T b,55% – T t,55% * T b,70% – L/F* T b,75% - V/F* T b,90% – L* T t,50% – L/F T b,70% – L/D* T t,95% – V* L/D – V/B L – V column A Dynamic-ISE Conclusion: For large measurement delays self- optimizing variables are best

21/31 E. S. Hori, Self-optimizing control… Table: Steady state data for binary distillation column examples (Skogestad et al., 1990) Column  NNFNF D/FL/F A B C D E F G H I M1* M2* M3* M4* M5* M6* * Luyben’s columns (Luyben, 2005b). These columns are simulated using ASPEN PLUS© MORE BINARY COLUMNS...

22/31 E. S. Hori, Self-optimizing control… Table: Binary mixtures - steady-state composition deviations. Column B Column C Column D Column E T b,55% -T t,65% 0.78T t,25% – L/F0.70T b,58% – L/D1.10T b,0% -T t,45% 0.75 T t,65% – L/F0.90T t,45% – V/F0.70T b,50% – L/F1.29T t,45% – L/F1.03 T t,65% – V/F1.04T b,75% – T t,35% 0.82T b,50% – V/F1.32T t,36% - L1.36 T t,75% - L1.12T t,50% - L0.88T b,53% - L1.45T t,36% – V/F1.58 T t,75% - V1.24T b,85% – L/D0.91T b,53% - V1.50T t,36% – V/B1.67 T t,70% – V/B1.38T t,55% - V0.93T t,78% – V/B2.04T t,36% - V1.83 T b,50% – L/F2.88T t,5% – V/B1.20T b,29% -T t,72% 2.44T b,75% – L/D4.86 T b,50% – L3.00T b,80% – L/F1.53L/D – V/B3.85T b,50% – L/F7.15 T b,25% – L/D5.48L/D – V/B2.19L/F – V/B4.48T b,50% – L8.77 L/D – V/B19.1T b,50% – L3.13L – B4.85L/D – V/B10.7 D – V19.1D – V3.41D – V5.23D – V12.4 L – B44.7L – B8.94L/D – V5.85L – V19.4 L – V71.1L – V8.94L – V56.0L – B31.9 Conclusion: L/F, L and two-point control are the best choices

23/31 E. S. Hori, Self-optimizing control… Table: Binary mixtures - steady-state composition deviations. Column F Column G Column H Column I T b,0% –T t,67% 0.76T b,64% -T,68% 1.24T t,35% – L/F0.87T b,30% – L/F0.93 T t,83% - L0.89T b,79% – L/F1.90T t,35% – V/F0.99T b,35% – V/F0.96 T b,75% – L/F1.03T t,93% – V/F2.07T t,40% - L1.12T b,50% – L/F0.99 T b,50% – L/F1.50T b,97% - L2.52T t,40% - V1.22T b,35% - L1.13 T b,50% – L1.64T b,77% – L/D2.60T t,30% – V/B1.43T b,50% – L1.16 T t,83% – V/F4.44T t,98% - V2.95T t,50% – L/D3.91T b,40% – V1.26 T t,83% – V5.01T b,51% – L/F3.01T b,80% -T t,5% 3.91T b,25% – L/D1.34 T t,83% – V/B7.22T b,51% – L3.39L/D – V/B10.4T b,0% –T t,75% 3.62 L/D – V/B1600T t,88% – V/B3.69D – V10.5T b,40% – V/B4.72 L/F – V/B1667L/D – V/B1593L/F – V/B17.1L/D – V/B10.3 L – B2127L – B2140L – B21.0L – B10.5 D – V2127D – V2141T b,50% – L34.9D – V21.0 L – V2683L – V6344L – V46.2L – V53.8 Conclusion: L/F, L and two-point control are the best choices

24/31 E. S. Hori, Self-optimizing control… Table: Binary mixtures (Luyben 2005): steady-state composition deviations. 87.5T b,48% – L434T b,59% – L/D $ 105T t,53 – L/D76.2T b,48% – L/F186T b,48% – L 15.3T b,81% – V/B*75.1T b,65% – L/F**150T b,48% – L/F 14.1T b,69% - V*24.2T t,15% – V/B*33.2T t,50% – L/D* $ 9.72T b,50 – L/D*23.3T t,85% – L/D*11.4T t,8% – V/B* 8.99T b,69% – V/F*20.4T t,54% - V*9.74T t,8% - V* 7.16T b,50% - L*18.0T t,23% – V/F*8.41T t,8% – V/F* 4.85T b,50% – L/F $ 9.25T t,23% - L*4.84T t,17% - L* 4.67T b,19% – L/F*8.67T t,46% – L/F $ 4.55T t,50% – L/F $ 2.94T b,50% -T t,53% $ 8.61T t,23% – L/F*4.07T t,17% – L/F* 1.45T b,19% -T t,27% *1.36T b,39% –T t,23% *2.29T b,10% -T t,17% * Column M3Column M2Column M1 Conclusion: L/F, L and two-point control are the best choices

25/31 E. S. Hori, Self-optimizing control… Table: Binary mixtures (Luyben 2005): steady-state composition deviations. 182T t,50% – L/F32.8T b,38% – V/B 216T t,50% - L88.0T 100% – V/B19.4T b,77% - V 117T b,0% – V/B21.8T b,25% – V13.5T b,38% – V/F 8.54T b,18% - V15.4T b,25% – V/F7.72T b,8% – L/D 8.03T b,0% - V/F5.62T b,50% – L6.76T b,46% – L 3.35T b,45% – L5.62T b,33% - L6.76T b,23% - L 3.27T b,9% – L/D5.13T b,8% – L/D4.71T b,46% – L/F $ 3.21T b,9% - L3.85T b,50% – L/F $ 4.67T b,15% – L/F 2.12T b,45% – L/F $ 3.85T b,25% – L/F1.54T b,46% –T t,56% $ 1.62T b,18% -T t,30% 0.96T b,25% -T t,29% 1.19T b,23% –T t,22% Column M6Column M5Column M4 Conclusion: L/F, L and two-point control are the best choices

26/31 E. S. Hori, Self-optimizing control… Outline 1.Introduction. Indirect composition control 2.Alternative approaches for selecting controlled variables 3.Temperature profile heuristic 4. Self-optimizing control: Exact local method 4.1 Results for binary distillation columns 4.2 Results for multicomponent distillation columns 5. Conclusion

27/31 E. S. Hori, Self-optimizing control… Multicomponent columns Four components: A (lightest), B, C, and D (heaviest) Equal relative volatilities (  AB =  BC =  CD =1.5) The temperatures are adjusted to be compatible with relative volatility Feed composition: 25% of each component

28/31 E. S. Hori, Self-optimizing control… Multicomponent columns Table: Multicomponent column data. Key components (L/H)NNFNF D/FL/F A/B B/C C/D “Real” B/C split: C5/nC6* *Feed composition: nC4/nC5/nC6/nC7 (25% each)

29/31 E. S. Hori, Self-optimizing control… Table: Multicomponent Column: steady-state composition deviations. Conclusion: L/F and L are the best choices

30/31 E. S. Hori, Self-optimizing control… 5. Conclusions Optimal temperature location: most sensitive stage (maximize scaled steady-state gain) Avoid temperature close to column end (especially for high purity) due to implementation errors and low sensitivity Avoid stage with small temperature slope: For dynamic reasons Binary and multicomponent separations: good control structure is L and a single temperature (usually in bottom section) Two-point temperature control: good for cases with ”binary” separations and no pinch