Optimal Model-Based Production Planning for Refinery Operation



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Optimal Model-Based Production Planning for Refinery Operation Abdulrahman Alattas Advisor: Ignacio E. Grossmann Chemical Engineering Department Carnegie Mellon University 1 Presentation Outline Introduction Problem Statement LP-Based Planning Model Process Unit Models Aggregate Model Conclusion 2 1

Motivation Refining Operation and crude cost variable cost of production Largest product price components Key to refinery profit and economics Refinery production planning models Operation optimization Crude selection maximizing profit; minimizing cost LP-based, linear process unit equations comprise accuracy for robustness and simplicity Crude, 53% Taxes, 20% Dist. & Marketin g, 9% Refining, 18.10% 2005 Retail Gasoline Price Components (Grant et al, 2006) 3 Motivation Issues Improvement to current models Upgrade LP models to NLP Integrate scheduling into planning model Current Project collaboration with BP Goal: develop a refinery planning model with nonlinear process unit equations, and integrated scheduling elements 4 2

Problem Statement butane Typical Refinery Configuration (Adapted from Aronofsky, 1978) Fuel gas SR Fuel gas Premium crude1 SR Naphtha SR Gasoline Cat Ref Gasoline blending Reg. CDU SR Distillate Cat Crack Distillate blending Distillate crude2 SR GO Gas oil blending GO SR Residuum Hydrotreatment Treated Residuum 5 Problem Statement Information Given Refinery configuration: Process units Feedstock: crude oils & others Final Product: Specs & demand Economics Objective Feedstock & operating cost Final product prices Select crude oils and quantities to process Maximizing profit single period time horizon 6 3

LP-Based Planning Model (1) Planning model Typical elements Process Units F yield equation outlet unit, feed outlet Base model: fixed yield for all units Capacity check F feed, unit Cap feed Separators: F i, sep in = Fi ', sep out i' Mixers: F F i, mix in = i', mix out i Product blending: F = F i, p i = a, Product Specifications p i F i, p // p Pr = Pr i F unit feed Pr p ( or ) Spec pr, p F 7 p LP-Based Planning Model (2) Economics Feedstock Cost Operating cost C * F feedstock C unit * F unit, feed Income: product sales C * F product feedstock product Objective function: Profit profit C prodcut * Fproduct C feedstock * Ffeedstock Cunit * Funit, = feed Cost cost C feedstock * Ffeedstock + Cunit * Funit, feed C prodcut * F = product 8 4

Process Unit Models Overview Predicts products quantities and properties Function of feed and operating conditions Inherently nonlinear Process Models in Refinery Planning Model Linear yield calculation assumption: LP requirement Tradeoff: accuracy vs. robustness & simplicity Area for nonlinear upgrade Initial Focus on CDU Front end of the every refinery Dictates final products and their quality Affects downstream units crude1 crude2 CDU SR Fuel gas Typical Crude Distillation Unit (CDU) SR Naphtha SR Gasoline SR Distillate SR GO SR Residuum 9 CDU Fixed Yield Model (1) Fixed yield approach Linear equation, for LP-based models Similar approach in other units Simple & robust Issues Linear model No parameters for operating conditions or cuts property calculations Single operating mode 10 5

CDU Fixed Yield Model (2) 1200 F = a * F outlet unit, feed feed 1000 TBP (ºF) 800 600 400 200 Fuel Gas Naphtha Light Distillate Heavy Distillate Residuum Bottom 0 0% 10% 20% 30% 40% 50% 60% 70% 80% 90% Crude Volume % Crude true boiling point (TBP) curve showing crude cuts (adapted from Watkins 1979) 11 CDU Swing Cut Model (1) Swing cut approach Upgrade from fixed yield Similar to fixed yield, with optimized cuts Suitable for existing LP-based models Reflects operating modes Limitation Linear model No parameters for operating conditions or cuts property calculations 12 6

CDU Swing Cut Model (2) 1200 F outlet = acdu, feed * F feed + bcdu, outlet, front + bcdu, outlet, back SwingCut, * Ffeed = bcdu, outlet _ cut, front + bcdu, outlet _ cut+ 1 back 1000 TBP (ºF) 800 600 400 200 Fuel Gas Naphtha Light Distillate Heavy Distillate Residuum Bottom 0 0% 10% 20% 30% 40% 50% 60% 70% 80% 90% Crude Volume % Crude TBP curve showing crude cuts and swing cuts (adapted from Watkins 1979) 13 Complex Refinery Example - Configuration for Heavy Crude Processing Ref. Fuel CDU Reformer Cracker Isomerization Desulfurization Complex Refinery Configuration (Favennec, 2001) Gasoline Jet Fuel Gas Oil Fuel Oil 14 7

Complex Refinery Example - Data Final Products Demand Unit Capacity and Crude Availability Final Products LPG Light naphtha Premium Gasoline (98 mogas) Regular Gasoline (95 mogas) Demand (kt) 11 6 20 80 kt Crude Distillation Unit Reforming Capacity 95 severity Total Min 2 Max 700 60 Jet Fuel 70 Total Cracking Capacity 135 Gas Oil 160 Desulfurization Capacity 150 Fuel Oil 148 Crude 1 (lighter) 400 Fuel Oil (Refinery use) 15.2 Crude 2 (heavier) 260 15 Complex Refinery Example - Results Fixed yield Swing cut Crude Feedstock Crude1 (lighter) Crude2 (heavier) 142 289 0 469 Other Feedstock Heavy Naphtha 13 9 Fuel Gas LPG 13 18 17 20 Refinery Production Light Naphtha Premium Gasoline 6 20 6 20 Reg. Gasoline 80 92 Gas Oil Fuel Oil 163 148 170 160 Net Cost 89663 85714 16 8

CDU Aggregate Model - Overview Aggregate Distillation Column Model Proposed nonlinear implementation Adds simplest process modeling to planning Based on work of Caballero & Grossmann, 1999 Principle Top and bottom integrated heat and mass exchangers around the feed location Constant flow in each section Pinch location is at the feed section Nonlinearity in equilibrium constant and stream splits Advantage Nonlinear process equations Simplest modeling form F V top,out V top,in V bot,out Top Section Feed Bottom Section L top,in L top,out L bot,in L bot,out D B V bot,in 17 Aggregate Model Example Example from Caballero & Grossmann, 1999 Comparison of rigorous (Aspen+) and aggregate model calculation for a distillation column with 4-component feed 160 140 120 Vapor Flow (kmol/h) 100 80 60 40 Aspen Aggregate 20 0 Condenser Top above feed Feed Bottom Reboiler Column Location (Caballero & Grossmann, 1999) 18 9

CDU Aggregate Model Issues (1) Issues Original work based on only top and bottom product streams CDU: multiple side streams Proposal Represent CDU with cascaded subcolumns A sub-column for each section between product streams Indirect sequence to represent side stripper Approach can be applied to aggregate model & shortcut equations Cascaded Columns Representation of a Crude Distillation Column (Gadalla et al, 2003) 19 CDU Aggregate Model Issues (2) Features Each column is modeled individually The column feed is the combined feed stage inlet & outlet streams Steam Stripping Conveniently implemented using the aggregate model Short cut equation implementation Question of application and results Developed for reboiled column Different Temperature profile Temperature Profile of a steam-stripped reboiled distillation column (Gadalla et al, 2003) Cascaded Columns Representation of a Crude Distillation Column (Gadalla et al, 2003) 20 10

Nonlinear Model Initialization Important for convergence Optimized column material balance Based on recovery of distributed components No energy balance or equilibrium equation Identified additional constraints R i > R j-1 +B j j F 1 =D j +ΣB k k=1 F V top,out V top,in V bot,out Top Section Feed Bottom Section V bot,in L top,in L top,out L bot,in L bot,out D B 21 Conclusion Preliminary research to build a nonlinear refinery planning & scheduling model LP model using fixed yield & swing cut approaches Aggregate model equation implementation Assessing the benefit of introducing nonlinearity Explore other nonlinear implementation Extend the model to multi-period Upgrade process model for other important units 22 11

Optimal Model-Based Production Planning for Refinery Operation Thank you 23 12