Effective Integration of Theory and Practice

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Effective Integration of Theory and Practice Michael F. Gorman Department of MIS, OM, DSC University of Dayton Spotlight on Advanced Research and Scholarship November 19, 2010 1

Presentation Overview Integration of Theory and Practice - Motivation Case Studies in the Integration of Theory and Practice CSX Railroad Equipment Distribution Hub Group Intermodal Load Acceptance and Routing Best Practices in the Integration of Theory and Practice 2

The Intersection of Theory, Practice & Pedagogy Advance theoretical and methodological research through novel modification and combination of problem solving approaches Theory Practice Reduce gaps and Find synergies Pedagogy Bring theoretical and practical contributions to the classroom through research integrated with teaching, service and best-practice dissemination Demonstrate the value of analytical techniques in applied subject areas which promote the role of the profession and academic research

Importance of the integration of theory and practice Tests assumptions of theoretical models Proves the value of technical content and methodologies Keeps academia relevant to the real world Though scientific research techniques may require considerable skill in statistics or experimental design, they call for little insight into complex social and human factors and minimal time in the field discovering the actual problems facing managers. 4

CSX Railway Uses Operations Research to Cash in on Optimized Equipment Distribution Authors: Michael F. Gorman, University of Dayton Dharma Acharya, David Sellers, CSX Transportation Executive Presenters: Michael Ward, Alan Blumenfeld, CSXT

Hub Group Implements a Suite of Tools to Improve its Operations Michael F. Gorman, Ph.D. University of Dayton Wagner Award Presentation San Diego INFORMS October, 2009

1) Background Five Stages of Intermodal Transportation Draymen brings empty box to customer location Intermodal = Combination of two or more freight transportation modes i.e., truck and train Container is loaded and draymen returns box to origin ramp Train delivers freight to destination ramp Draymen picks up box at ramp and delivers to receiver location Unloaded at receiver and returned to rail ramp 7

2) Operations Research Modeling The need for OR in Hub s changing environment Previous decision rules: Load acceptance: Take all profitable moves Load routing: Take lowest cost (available) route and equipment With a fixed fleet, these rules leads to missed profitable loads, and undesirable situations with routing Change in philosophy: Load Acceptance: Not all profitable moves are good moves: Repositioning costs, Opportunity costs Load Routing: Network view rather than a one way view of each load Lowest one way cost does not lead to lowest network cost 8

3) Real Time Optimization Project Scope Constraints We wanted to take a conservative approach to an aggressive project It is not enough to just be right Relatively small company Relatively new to OR-based DSS To reduce project disruption, risk and cost, we applied these constraints to our approach: Organizational: Business Process cannot change Marketing-centric Customer Service Representative (CSR) and Operations-centric Dispatcher responsibilities cannot change Technological: optimization technology must fit within Hub s existing production system Transaction Processing System (TPS) interface and data structures In particular transactional, one-at-a-time order processing (both acceptance and dispatching) 9

3) Real Time Optimization Organization and Process Load Accept and Routing Decisions are Sequential Load Accept Optimization (LAO) Customer Service Rep Load Routing Optimization (LRO) Dispatcher First, the Load Acceptance decision (Marketing Decision) Should Customer Service Representative (CSR) accept a tendered load? To maximize contribution of scarce resources Second, the Load Routing decision (Operating Decision) Which equipment/railroad should dispatcher choose? To minimize cost, given a set of accepted loads 10

3) Real Time Optimization: Technological TPS/NOP Architecture Overview and Information Flow Transactional Processing System (TPS) TPS User Interface Business Process Network Optimization Program (NOP) Demand And Supply Forecasts Load Accept Optimization Capacity Valuation Model Load Routing Optimization Fleet Inventory Targets Fleet Allocation Model Data passed from TPS to NOP Forecast Modules Results of decision modules passed back to TPS for display 11

3) Real Time Optimization Modeling Component Overview Forecasts LAO CVM LRO FIT Network Optimization Program (NOP) suite of integrated tools Daily forecasts with real time updates Real-time yield management tool determines load acceptance threshholds Demand And Supply Forecasts Daily estimates of the value of capacity at a location on a date; updated with changing supply CSR Load Accept Optimization (LAO) Capacity Valuation (CVM) Dispatcher Load Routing Optimization (LRO) Fleet Inventory Target (FIT) Assigns accepted loads to equipment and routes in a least-cost way Seasonally, set daily inventory targets for Hub container fleets Tight integration between decision modules assure consistency. LAO and LRO interact directly with TPS system, CSR and dispatcher. 12

3.1) Daily Supply and Demand Forecasts Forecasts LAO CVM LRO FIT Demand Forecast: Two week horizon of daily orders Time-series based statistical demand forecast Hundreds of estimated equations Aggregate forecast of smaller lanes so that all demand is forecasted Distribution of forecast errors is critical to model success Probabilistic projections of each demand level used in expected value decision making Rolling horizon forecast for each day in the horizon is updated each day to reflect new information, re-estimated forecast equations 13

3.2) CVM Detail Forecasts LAO CVM LRO FIT Capacity Valuation Model CVM Establishes the value of an additional unit of capacity Output is Capacity Valuation Curve (CVC) relationship between expected margin and capacity Capacity Valuation Curve (CVC) depends on Demand Forecast and forecast error distribution Margin distribution of market segments and ODs out of an origin CVM Algorithm Overview: Step 1: Marginal Expected Valuation Calculation Calculate Marginal Expected Profit (MEP) for all possible forecast levels Step 2: Opportunity Ranking Algorithm Hierarchically rank fractional loads Recombine fractional loads into whole loads 14

3.2) CVM Step One Algorithm: Marginal Expected Profit Algorithm Forecasts LAO CVM LRO FIT Step 1: Calculate the marginal expected profit in a lane (as in Table 2 in the text) For all origins, i, do: For j = 1 to m! all destinations from the origin CDF = 0 For u = F(i, j) + e(i,j,1) to F(i, j) + e(i,j,n) For k = 1 to K! all forecast levels for the lane! all market segments InvCDF(i, j, u, k) = 1 CDF MEP(i, j, u, k) = InvCDF(i, j, u, k) P(i, j, k)! Marginal Expected Profit JP(i, j, u, k) = ρ(i,j,k) ε(i,j,u)! joint probability CDF = CDF + JP(i, j, u, k) Next k Next u! market segment! forecast unit Next j! destination from origin End. 15

3.2) CVM Step Two Algorithm: Opportunity Ranking Algorithm Forecasts LAO CVM LRO FIT Step 2: Rank the opportunities by expected profit and calculate their whole unit equivalent (as in Table 3 in the text) For all origins, i, do: Sort all data by MEP(i, j, u, k) Create index r, on all arrays! blends all destinations, markets, forecast levels CL = 0 for r = 1 to m k n! all destinations, market class, fcst levels Unit = 0 Do while INT(CL) = INT(CL + Unit)! haven t crossed whole unit of capacity Unit = Unit + ρ(r) EP = EP + MEP(r) ρ(r)! weighted sum End do CapUnit = INT(CL+Unit) CVC(CapUnit) = EP/Unit CL = CL + Unit Next r! Nearest whole capacity unit! weighted avg; full unit equivalent! next whole capacity unit 16

3.2) CVC Illustration Forecasts LAO CVM LRO FIT $500 Capacity Valuation Curve $450 $400 Expected Profitability $350 $300 $250 $200 $150 $100 $50 $- 1 2 3 4 5 6 7 8 9 10 Container Supply The CVC captures the diminishing marginal value of container capacity as capacity increases. In this example, supply of 6 has CV=$72.30 17

3.3) Load Acceptance Optimization (LAO) Overview of Methodology Forecasts LAO CVM LRO FIT Load Acceptance Optimization maximizes the anticipated value of a tendered load against other future potential loads at that origin Accept a tendered load if: Load Value >= Acceptance Threshold: Tendered Load Profitability + Expected Destination Value >= Origin Load Value + Average Destination Value Captures the opportunity costs of accepting a customer order as determined by the CVC Includes the future potential created by the accepted load at the load s destination, as compared to other loads future potential 18

3.4) Target Inventory Setting Cost of Deviation from Target Inventory Forecasts LAO CVM LRO FIT Failed Service to Customer Cost ($) Fleet Repositioned Due to high Surplus Higher-Cost Rail-Owned Container Assignments Higher Fleet Inventory costs Fleet Assigned to Suboptimal Lanes Due to excess Supply Fleet Target Inventory (units) We establish a fleet inventory target and estimate a cost of deviation from that target. 19

3.4) Step 1: Target Inventory Setting Forecasts LAO CVM LRO FIT Maximize OBJ * = HFB t - 7 t= 1 HC I t Subject to: HFB t = x (y FL t /L t ) z for t = 1 7 FL t <= L t for t = 1 7 I t+1 = FR t+1 FL t+1 + I t for t = 1 7 I t > = 0 for t = 1 7 In the strategic model, starting inventory is governed by ending inventory to assure repeatability: I 1 = I 7 + FR 1 FL 1 In the tactical model, I 1 = some starting value, I 0 I 7 = I 7 from the strategic model (recovery), or is unconstrained (reactionary) 20

3.4) Step 2: Cost of Target Inventory Deviation Forecasts LAO CVM LRO FIT For t = 1 to 7 For i = 0 to I max! possible capacity levels to evaluate I t = i Solve model for OBJ(t,i) DeviationCost = OBJ(t,i) OBJ * Next i Next t A Monte Carlo Simulation to estimate the cost of inventory deviation from target. 21

3.5) Load Routing Optimization Formulation: Integration of all the pieces Forecasts LAO CVM LRO FIT One-way cost of shipment FIT Orig/Dest Target inventory Inventory and Service failure costs Minimize cost N M i= 1 j= 1 K T k= 1 t= 1 (C ijk + TI ikt, + TI jkt - CV jkt + Inv jkt + SV jkt ) x ijkt (1) Subject to: K k= 1 T t = 1 CVM Estimated Capacity Value at Destination x ijkt = D ijt for all (i,j) (2) M T j= 1 t= 1 x ijkt <= S ikt for all k, for all i (3) 22

4) Financial Benefits Load Routing Optimization the cost savings Hub has realized averaging $22 per load from improved selection of rail routes. Based on these savings, the benefit to Hub has been estimated at $11 million in 2008 on an expenditure of only $500,000 a dramatic return of 22 times investment in one year. Load Accept Optimization 3 point drop in the percentage of low-value loads handled in 2008 from improved load rejection and better inventory positioning. Asset utilization In 2008, Hub realized a 5% improvement in Hub container velocity resulting from better target inventory setting and management - positioning of equipment for the next load. 23

What do these successful applications have in common? Deep systems integration Current information, ease of use, easily updated Deep business process integration Answers when needed, no sooner, no later; at the right level of detail Consistent with the Organizational responsibilities Marketing, Operational decisions are related, but separated Considerate of organizational operating philosophy and risk tolerance Robust with respect to uncertainty Can react quickly to errors of forecast, unplanned events Recognize the problem is constantly changing; so should model Big return on investment Makes research possible; proves its value 24

The void between theory and practice Theory doesn t touch on many of these critical issues. There is no theory of practice The model itself is a small part of the solution Theoretical models should consider organizational, systems and process implications and integration to be more useful Simple models with quick answers Not complex, detailed models with perfect answers; Rather, simple, actionable, workable recommendations Do not assume too much of the data or the problem; do not try to get it perfect, prove optimality, etc. Applied research such as the case studies shown Test (or contest) the validity of theoretical assumptions Show the value of advanced methods in practice, or when they are not of practical interest Provide avenues for high-return theoretical research based on its potential impact in the real world 25

Thank you! Michael F. Gorman, Ph.D. Department of MIS, OM, DSC University of Dayton Spotlight on Advanced Research and Scholarship November 19, 2010