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INFORMS Nashville – 2016

280

TB48

210-MCC

Optimization and Statistical Learning

Sponsored: Optimization, Optimization Under Uncertainty

Sponsored Session

Chair: Dimitri Papadimitriou, Alcatel-Lucent,

Bell-Telephonelaan, Brussels, BC, 00000, Belgium,

dimitri.papadimitriou@alcatel-lucent.com

Co-Chair: Dimitri Papadimitriou, Bell Labs, Copernicuslaan 50,

Antwerp, 2018, Belgium,

dimitri.papadimitriou@nokia.com

1 - Statistical Learning Approaches For Stochastic Optimization

(SLASO)

Suvrajeet Sen, USC,

s.sen@usc.edu,

Yunxiao Deng

SLASO is a new distribution-free concept for Integrative Analytics, bringing

together both Predictive and Prescriptive Analytics. We will illustrate the power of

this concept by demonstrating how multiple activities, such as sales, marketing,

and production planning can all work from the same data sources, thus helping to

coordinate decisions from a variety of groups within an organization. The SLASO

framework helps cross-fertilize members of an analytics team so that tools such as

regression (Statistics), linear programming (Optimization), variance reduction

(Simulation) and others can be viewed from an integrative perspective, rather

than the current lens of disciplinary stove-pipes.

2 - Time Series Applications Of SLASO

Yunxiao Deng, USC,

yunxiaod@usc.edu

We will introduce how SLASO can be used for Time Series Applications by

studying a single echelon inventory model in which the demand data are time

dependent and stochastic. To minimize the expected cost of holding inventory

plus lost sales, we formulate a Stochastic Linear Programming model which

combines statistics as well as optimization by adopting SLASO framework. With

other two methods (Newsvendor and Demand Forecasting), this approach

performs better in both Back-Testing and Stress-Testing during validation analysis.

3 - Bayes-optimal Entropy Minimization For Active Learning In

Conjoint Analysis

Stephen N Pallone, Cornell University, 290 Rhodes Hall, Cornell

University, Ithaca, NY, 14853, United States,

snp32@cornell.edu,

Peter Frazier, Shane Henderson

Choice-based conjoint analysis is a method for preference elicitation where the

user is offered a set of alternatives and chooses the preferred option. The rate at

which we learn depends on the alternatives offered. We model the user’s

preferences through a linear classifier. Under certain noise assumptions, we prove

a linear lower bound on the posterior entropy of this linear classifier, and show

entropy pursuit can attain the bound when alternatives can be fabricated.

Further, we explore an information theoretic variant of the knowledge gradient

policy that selects comparative questions to greedily minimize interaction

information, and numerically compare this policy with entropy pursuit.

4 - Learning Uncertainty Sets And Automation Of Robust Formulation

Dimitri Papadimitriou, Bell Labs,

dimitri.papadimitriou@nokia.com

Machine learning shares deep connections with robust optimization as they both

perform by adding uncertainty in the model, formulating the optimization

problem, and exploiting mathematical programming. Machine learning applies to

i) model uncertainty by automating processing of noisy or aleatory data to

produce perturbation sets, ii) automatically derive robust formulation but also

adapt decision rules associated to adjustable variables, and iii) learn about the

behavior of resolution algorithm(s) and tune its execution to improve its

performance. We illustrate them on three network optimization problems, the

multi-commodity network flow, facility location and hub location problem.

TB49

211-MCC

Educational Research in OR/MS

Sponsored: Education (INFORMED)

Sponsored Session

Chair: Susan Wright Palocsay, James Madison University,

Harrisonburg, VA, United States,

palocssw@jmu.edu

1 - Batching In Higher Education

Jan Riezebos, University of Groningen, Nettelbosje 2, P.O. Box

800, Groningen, 9700 AV, Netherlands,

j.riezebos@rug.nl,

Iris F Vis

Models for optimal batch sizes in industrial context, such as economic lot sizing,

cannot directly be applied to the context of higher education. However, in higher

education, batching is even more important than in industrial contexts, as it is not

just the economical impact that has to be considered, but also various effects on

learning. We explore possible ways to extend OR models for batching in higher

education.

2 - Effective Teaching For Mastery Of Boolean Constraints

Scott Stevens, Professor, CIS & Business Analytics, James Madison

University, James Madison University, MSC 202, Harrisonburg, VA,

22807, United States,

stevensp@jmu.edu

, Susan Wright Palocsay

Mixed integer optimization problems often include constraints involving Boolean

variables—variables that can equal only 0 or 1—representing the truth values of

some logical propositions. The pure compound propositions of either “all Ai are

true” or “at least one Ai is true” for some collection of Boolean variables Ai are

easy to represent as linear expressions, but students frequently find propositions

of the form (pure compound 1) implies (pure compound 2) to be baffling. We

introduce a technique that allows any such proposition to be written as one or

more linear constraints by applying three simple rules: decomposition,

translation, and compression, and then provide evidence of efficacy.

3 - A Review Of The Literature For Operations

Management Education

Susan Wright Palocsay, James Madison University, Harrisonburg,

VA, United States,

palocssw@jmu.edu

, Michael Busing

Operations management (OM) has maintained a close association with OR/MS as

its scope has broadened from manufacturing to service processes. In response, OM

curricula have undergone significant revision with a corresponding increase in

OM pedagogical studies. We will present a summary of OM educational

publications and discuss OM teaching trends.

TB50

212-MCC

Panel: Topics for PhD Students

Sponsored: Minority Issues

Sponsored Session

Moderator: Maria Esther Mayorga, North Carolina State University, 111

Lampe Drive, Campus Box 7906, Raleigh, NC, 27695, United States,

memayorg@ncsu.edu

1 - Topics For Phd Students

Maria Esther Mayorga, North Carolina State University,

memayorg@ncsu.edu

This session will serve as a panel discussion on topics of interest for PhD students

nearing graduation. Topics include: - deciding on industry versus academia - how

to prioritize objectives towards then end of the PhD Process - work/life balance

when pursuing tenure - networking to achieve a desired faculty position - how to

position yourself when pursuing the market - networking at conferences such as

INFORMS

2 - Panelist

Maria Esther Mayorga, North Carolina State University,

memayorg@ncsu.edu

3 - Panelist

Karen T Hicklin, University of North Carolina at Chapel Hill,

Chapel Hill, NC, 27599, United States,

khicklin@email.unc.edu

TB51

213-MCC

Matchings and Assignments with Societal Impact

Sponsored: Public Sector OR

Sponsored Session

Chair: Tina Rezvanian, Northeastern University, 360 Huntington

Avenue, Boston, MA, 02115, United States,

rezvanian.t@husky.neu.edu

Co-Chair: Ozlem Ergun, Northeastern University, 453 Meserve,

360 Huntington Avenue, 360 Huntington Avenue, MA, 02115,

United States,

o.ergun@neu.edu

1 - Two-sided Stable Matching In Markets With Multiple Periods

Tina Rezvanian, Northeastern University, Boston, MA,

United States,

rezvanian.t@husky.neu.edu,

Ozlem Ergun

Many industries demand mechanisms for job assignments that are sustainable

over multiple periods of time. It is a well-known fact that the core stays the same

under any stable matching algorithm and therefore no such matching can

guarantee sustainability and perfectness as a dominant strategy for participants as

same participants stay unsatisfied. We introduce a popularity measure that

identifies a connection between stability of the match and fairness for those

unsatisfied. We use this trade off to employ negotiation schemes in our proposed

algorithm. By analyzing network structures of the large-scale markets we are able

to acquire near-optimal solutions.

TB48