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Operations Research andCyber Infrastructure John W.
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Author(s): John W. Chinneck, Bjarni Kristjansson, MatthewJ. Saltzman
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OPERATIONS RESEARCH/COMPUTER SCIENCEINTERFACES
Professor Ramesh Sharda Prof. Dr. Stefan Voß
Oklahoma State University Universität Hamburg
Bierwirth / Adaptive Search and the Management of Logistics Systems
Laguna & González-Velarde / Computing Tools for Modeling, Optimization and Simulation
Stilman / Linguistic Geometry: From Search to Construction
Sakawa / Genetic Algorithms and Fuzzy Multiobjective Optimization
Ribeiro & Hansen / Essays and Surveys in Metaheuristics
Holsapple, Jacob & Rao / Business Modelling: Multidisciplinary Approaches — Economics,
Operational and Information Systems Perspectives
Sleezer, Wentling & Cude / Human Resource Development and Information Technology:
Making Global Connections
Voß & Woodruff / Optimization Software Class Libraries
Upadhyaya et al / Mobile Computing: Implementing Pervasive Information and
Communications Technologies
Reeves & Rowe / Genetic Algorithms — Principles and Perspectives: A Guide to GA Theory
Bhargava & Ye / Computational Modeling and Problem Solving In the Networked World:
Interfaces in Computer Science & Operations Research
Woodruff / Network Interdiction and Stochastic Integer Programming
Anandalingam & Raghavan / Telecommunications Network Design and Management
Laguna & Martí / Scatter Search: Methodology and Implementations in C
Gosavi / Simulation-Based Optimization: Parametric Optimization Techniques and
Reinforcement Learning
Koutsoukis & Mitra / Decision Modelling and Information Systems: The Information Value
Chain
Milano / Constraint and Integer Programming: Toward a Unified Methodology
Wilson & Nuzzolo / Schedule-Based Dynamic Transit Modeling: Theory and Applications
Golden, Raghavan & Wasil / The Next Wave in Computing, Optimization, and Decision
Technologies
Rego & Alidaee / Metaheuristics Optimization via Memory and Evolution: Tabu Search and
Scatter Search
Kitamura & Kuwahara / Simulation Approaches in Transportation Analysis: Recent Advances
and Challenges
Ibaraki, Nonobe & Yagiura / Metaheuristics: Progress as Real Problem Solvers
Golumbic & Hartman / Graph Theory, Combinatorics, and Algorithms: Interdisciplinary
Applications
Raghavan & Anandalingam / Telecommunications Planning: Innovations in Pricing, Network
Design and Management
Mattfeld / The Management of Transshipment Terminals: Decision Support for Terminal
Operations in Finished Vehicle Supply Chains
Alba & Martí / Metaheuristic Procedures for Training Neural Networks
Alt, Fu & Golden / Perspectives in Operations Research: Papers in Honor of Saul Gass’
80thBirthday
Baker et al / Extending the Horizons: Adv. In Computing, Optimization, and Dec. Technologies
Zeimpekis et al / Dynamic Fleet Management: Concepts, Systems, Algorithms & Case Studies
Doerner et al / Metaheuristics: Progress in Complex Systems Optimization
Goel / Fleet Telematics: Real-time Management & Planning of Commercial Vehicle Operations
Gondran & Minoux / Graphs, Dioïds and Semirings: New Models and Algorithms
Alba & Dorronsoro / Cellular Genetic Algorithms
Golden, Raghavan & Wasil / The Vehicle Routing Problem: Latest Advances and New
Challenges
Raghavan, Golden & Wasil / Telecommunications Modeling, Policy and Technology
Battiti, Brunato & Mascia / Reactive Search and Intelligent Optimization
Wilson & Nuzzolo / Schedule-Based Modeling of Transportation Networks
9.
John W. Chinneck• Bjarni Kristjansson
Matthew J. Saltzman
Editors
Operations Research
and Cyber-Infrastructure
ABC
10.
John W. Chinneck
CarletonUniversity
Dept. Systems & Computer Engineering
Ottawa ON K1S 5B6
Canada
chinneck@sce.carleton.ca
Bjarni Kristjansson
Maximal Software, Inc.
2111 Wilson Blvd.
Arlington VA 22201
USA
bjarni@maximalsoftware.com
Dr. Matthew J. Saltzman
Clemson University
Dept. of Mathematical Sciences
College of Engineering and Science
Clemson SC 29634
Box 340975
USA
mjs@clemson.edu
ISSN: 1387-666X
ISBN: 978-0-387-88842-2 e-ISBN: 978-0-387-88843-9
DOI: 10.1007/978-0-387-88843-9
Library of Congress Control Number: 2008937988
c
° Springer Science+Business Media, LLC 2009
All rights reserved. This work may not be translated or copied in whole or in part without the written
permission of the publisher (Springer Science+Business Media, LLC, 233 Spring Street, New York,
NY 10013, USA), except for brief excerpts in connection with reviews or scholarly analysis. Use in
connection with any form of information storage and retrieval, electronic adaptation, computer software,
or by similar or dissimilar methodology now known or hereafter developed is forbidden.
The use in this publication of trade names, trademarks, service marks, and similar terms, even if they are
not identified as such, is not to be taken as an expression of opinion as to whether or not they are subject
to proprietary rights.
Printed on acid-free paper
springer.com
Editors
11.
Dedicated to thememory of Chester MacRae
“Mac” Chinneck, 1926–2008. He was the
kind of father everyone hopes for, but few are
lucky enough to have.
12.
Preface
This book isthe companion volume to the Eleventh INFORMS Computing Society
Conference (ICS 2009), held in Charleston, South Carolina, from January 11 to 13,
2009. It includes 24 high-quality refereed research papers.
The focus of interest for ICS is the interface between Operations Research and
Computer Science, and the papers in this volume reflect that interest. This is nat-
urally an evolving area as computational power increases rapidly while decreasing
in cost even more quickly. The papers included here illustrate the wide range of
topics at this interface. For convenience, they are grouped in broad categories and
subcategories. There are three papers on modeling, reflecting the impact of recent
development in computing on that area. Eight papers are on optimization (three on
integer programming, two on heuristics, and three on general topics, of which two
involve stochastic/probabilistic processes). Finally, there are thirteen papers on ap-
plications (three on the conference theme of cyber-infrastructure, four on routing,
and six on other interesting topics). Several of the papers could be classified in more
than one way, reflecting the interactions between these topic areas.
We thank the members of the program committee (listed below), local arrange-
ments co-coordinator Chris Starr (College of Charleston) and the many authors,
referees, and stream organizers who contributed their time and effort.
JOHN CHINNECK, BJARNI KRISTJANSSON, AND MATTHEW SALTZMAN
Program Committee:
Edward Baker, University of Miami
John Chinneck, Carleton University
Robert Fourer, Northwestern University
Bruce Golden, University of Maryland
Lou Hafer, Simon Fraser University
William Hart, Sandia National Laboratories
Allen Holder, Rose-Hulman Institute of Technology
Bjarni Kristjansson, Maximal Software
Manuel Laguna, University of Colorado at Boulder
Laurent Michel, University of Connecticut
vii
13.
viii Preface
Warren Powell,Princeton University
S. Raghu Raghavan, University of Maryland
Ted Ralphs, Lehigh University
Matthew Saltzman, Clemson University
Douglas Shier, Clemson University
Cole Smith, University of Florida
Michael Trick, Carnegie Mellon University
Pascal Van Hentenryck, Brown University
Edward Wasil, American University
David Woodruff, University of California, Davis
14.
Contents
Part 1 Modeling
PythonOptimization Modeling Objects (Pyomo) . . . . . . . . . . . . . . . . . . . . . 3
W.E. Hart
Object Oriented Modeling of Multistage Stochastic Linear Programs . . . . 21
L. Lopes and R. Fourer
AEON: Synthesizing Scheduling Algorithms from High-Level Models . . . . 43
J.-N. Monette, Y. Deville, and P.V. Hentenryck
Part 2 Optimization
Part 2.1 Integer Programming
A Branch-and-cut Algorithm for Integer Bilevel Linear Programs . . . . . . 65
S.T. DeNegre and T.K. Ralphs
A Principled Approach to Mixed Integer/Linear Problem Formulation . . 79
J.N. Hooker
Experiments with Branching using General Disjunctions . . . . . . . . . . . . . . 101
A. Mahajan and T.K. Ralphs
Part 2.2 Heuristics and Metaheuristics
A Weight Annealing Algorithm for Solving Two-dimensional Bin
Packing Problems . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 121
K.-H. Loh, B. Golden, and E. Wasil
Solving the Maximum Cardinality Bin Packing Problem with a Weight
Annealing-Based Algorithm. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 147
K.-H. Loh, B. Golden, and E. Wasil
ix
15.
x Contents
Part 2.3Miscellaneous
Combinatorial Design of a Stochastic Markov Decision Process . . . . . . . . . 167
N.B. Dimitrov and D.P. Morton
A Primal-Dual Slack Approach to Warmstarting Interior-Point Methods
for Linear Programming . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 195
A. Engau, M.F. Anjos, and A. Vannelli
Linear Dynamic Programming and the Training of Sequence Estimators . 219
C. Raphael and E. Nichols
Part 3 Applications
Part 3.1 Cyberinfrastructure
Approximate Algorithms for Maximizing the Capacity of the Reverse
Link in Multiple–Class CDMA Systems . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 237
A. Abadpour and A.S. Alfa
Mathematical Formulations and Metaheuristics Comparison
for the Push-Tree Problem . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 253
M. Caserta, A. Fink, A. Raiconi, S. Schwarze, and S. Voß
Two-Edge Disjoint Survivable Network Design Problem with Relays . . . . 279
A. Konak, S. Kulturel-Konak, and A.E. Smith
Part 3.2 Routing
Generating Random Test Networks for Shortest Path Algorithms . . . . . . . 295
D.J. Adams-Smith and D.R. Shier
A Branch-and-Price Algorithm for Combined Location and Routing
Problems Under Capacity Restrictions. . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 309
Z. Akca, R.T. Berger, and T.K. Ralphs
Using Oriented Random Search to Provide a Set of Alternative Solutions
to the Capacitated Vehicle Routing Problem . . . . . . . . . . . . . . . . . . . . . . . . . 331
A.A. Juan, J. Faulin, R. Ruiz, B. Barrios, M. Gilibert, and X. Vilajosana
Optimizing Paths in the Presence of Spherical Impediments . . . . . . . . . . . . 347
M. Verhoeven and D.L. Woodruff
Part 3.3 Miscellaneous
Tailoring Classifier Hyperplanes to General Metrics . . . . . . . . . . . . . . . . . . 365
J.W. Chinneck
16.
Contents xi
The Multi-SensorNuclear Threat Detection Problem . . . . . . . . . . . . . . . . . 389
D.S. Hochbaum
Radiotherapy optimAl Design: An Academic Radiotherapy Treatment
Design System . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 401
R. Acosta, W. Brick, A. Hanna, A. Holder, D. Lara, G. McQuilen, D. Nevin,
P. Uhlig, and B. Salter
Integrated Forecasting and Inventory Control for Seasonal Demand . . . . . 427
G. Metan and A. Thiele
A Provably Good Global Routing Algorithm in Multilayer IC and MCM
Layout Designs . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 443
M. Saad, T. Terlaky, A. Vannelli, and H. Zhang
Eliminating Poisson’s Spot with Linear Programming . . . . . . . . . . . . . . . . . 455
R.J. Vanderbei
Index . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 469
17.
Python Optimization ModelingObjects (Pyomo)
William E. Hart
Abstract We describe Pyomo, an open-source tool for modeling optimization appli-
cations in Python. Pyomo can be used to define abstract problems, create concrete
problem instances, and solve these instances with standard solvers. Pyomo provides
a capability that is commonly associated with algebraic modeling languages like
AMPL and GAMS. Pyomo leverages the capabilities of the Coopr software, which
integrates Python packages for defining optimizers, modeling optimization applica-
tions, and managing computational experiments.
Key words: Python, Modeling language, Optimization, Open Source Software
1 Introduction
Although high quality optimization solvers are commonly available, the effective
integration of these tools with an application model is often a challenge for many
users. Optimization solvers are typically written in low-level languages like Fortran
or C/C++ because these languages offer the performance needed to solve large nu-
merical problems. However, direct development of applications in these languages
is quite challenging. Low-level languages like these can be difficult to program; they
have complex syntax, enforce static typing, and require a compiler for development.
There are several ways that optimization technologies can be more effectively
integrated with application models. For restricted problem domains, optimizers can
be directly interfaced with application modeling tools. For example, modern spread-
sheets like Excel integrate optimizers that can be applied to linear programming and
simple nonlinear programming problems in a natural way. Similarly, engineering
design frameworks like the Dakota toolkit (Eldred et al, 2006) can apply optimizers
William E. Hart
Sandia National Laboratories, Discrete Math and Complex Systems Department, PO Box 5800,
Albuquerque, NM 87185 e-mail: wehart@sandia.gov
J.W. Chinneck et al. (eds.), Operations Research and Cyber-Infrastructure, Operations 3
Research/Computer Science Interfaces Series 47, DOI: 10.1007/978-0-387-88843-9 1,
c
Springer Science+Business Media, LLC 2009
18.
4 W.E. Hart
tononlinear programming problems by executing separate application codes via a
system call interface that use standardized file I/O.
Algebraic Modeling Languages (AMLs) are alternative approach that allows
applications to be interfaced with optimizers that can exploit problem structure.
AMLs are high-level programming languages for describing and solving mathemat-
ical problems, particularly optimization-related problems (Kallrath, 2004). AMLs
like AIMMS (AIMMS, 2008), AMPL (AMPL, 2008; Fourer et al, 2003) and
GAMS (GAMS, 2008) have programming languages with an intuitive mathemati-
cal syntax that supports concepts like sparse sets, indices, and algebraic expressions.
AMLs provide a mechanism for defining variables and generating constraints with
a concise mathematical representation, which is essential for large-scale, real-world
problems that involve thousands of constraints and variables.
A related strategy is to use a standard programming language in conjunction
with a software library that uses object-oriented design to support similar math-
ematical concepts. Although these modeling libraries sacrifice some of the intu-
itive mathematical syntax of an AML, they allow the user to leverage the greater
flexibility of standard programming languages. For example, modeling tools like
FlopC++ (FLOPC++, 2008), OPL (OPL, 2008) and OptimJ (OptimJ, 2008) enable
the solution of large, complex problems with application models defined within a
standard programming language.
The Python Optimization Modeling Objects (Pyomo) package described in this
paper represents a fourth strategy, where a high level programming language is
used to formulate a problem that can be solved by optimizers written in low-level
languages. This two-language approach leverages the flexibility of the high-level
language for formulating optimization problems and the efficiency of the low-
level language for numerical computations. This approach is increasingly common
in scientific computing tools, and the Matlab TOMLAB Optimization Environ-
ment (TOMLAB, 2008) is probably the most mature optimization software using
this approach.
Pyomo supports the definition and solution of optimization applications using the
Python scripting language. Python is a powerful dynamic programming language
that has a very clear, readable syntax and intuitive object orientation. Pyomo was
strongly influenced by the design of AMPL. It includes Python classes that can
concisely represent mixed-integer linear programming (MILP) models. Pyomo is
interated into Coopr, a COmmon Optimization Python Repository. The Coopr Opt
package supports the execution of models developed with Pyomo using standard
MILP solvers.
Section 2 describes the motivation and design philosophy behind Pyomo, includ-
ing why Python was chosen for the design of Pyomo. Section 3 describes Pyomo and
contrasts Pyomo with AMPL. Section 4 reviews other Python optimization pack-
ages that have been developed, and discusses the high-level design decisions that
distinguish Coopr. Section 5 describes the Coopr Opt package and contrasts its ca-
pabilities with other Python optimization tools. Finally, Section 6 describes future
Coopr developments that are planned.
19.
Python Optimization ModelingObjects (Pyomo) 5
2 Pyomo Motivation and Design Philosophy
The design of Pyomo is motivated by a variety of factors that have impacted ap-
plications at Sandia National Laboratories. Sandia’s discrete mathematics group
has successfully used AMPL to model and solve large-scale integer programs for
many years. This application experience has highlighted the value of AMLs for real-
world applications, which are now an integral part of operations research solutions
at Sandia.
Pyomo was developed to provide an alternative platform for developing math
programming models that facilitates the application and deployment of optimiza-
tion capabilities. Consequently, Pyomo is not intended to perform modeling better
than existing tools. Instead, it supports a different modeling approach for which the
software is designed for flexibility, extensibility, portability, and maintainability.
2.1 Design Goals and Requirements
2.1.1 Open Source
A key goal of Pyomo is to provide an open-source math programming modeling
capability. Although open-source optimization solvers are widely available in pack-
ages like COIN-OR, surprisingly few open-source tools have been developed to
model optimization applications. An open-source capability for Pyomo is motivated
by several factors:
• Transparency and Reliability: When managed well, open-source projects facil-
itate transparency in the software design and implementation. Since any devel-
oper can study and modify the software, bugs and performance limitations can
be identified and resolved by a wide range of developers with diverse software
experience. Consequently, there is growing evidence that managing software as
open-source can improve its reliability.
• Customizable Capability: A key limitation of commercial modeling tools is
the ability to customize the modeling or optimization process. An open-source
project allows a diverse range of developers to prototype new capabilities. These
extensions can customize the software for specific applications, and they can
motivate capabilites that are integrated into future software releases.
• Flexible Licensing: A variety of significant operations research applications at
Sandia National Laboratories have required the use of a modeling tool with a
non-commercial license. Open-source license facilitate the free distribution of
Pyomo within other open-source projects.
Of course, the use of an open-source model is not a panacea. Ensuring high reliabil-
ity of the software requires careful software management and a commited developer
community. However, flexible licensing appears to be a distinct feature of open-
source software. The Coopr software, which contains Pyomo, is licensed under the
BSD.
20.
6 W.E. Hart
2.1.2Flexible Modeling Language
Another goal of Pyomo is to directly use a modern programming language to sup-
port the definition of math programming models. In this manner, Pyomo is similar
to tools like FlopC++ and OptimJ, which support modeling in C++ and Java respec-
tively. The use of an existing programming language has several advantages:
• Extensibility and Robustness: A well-used modern programming language
provides a robust foundation for developing and applying models, because the
language has been well-tested in a wide variety of contexts. Further, extensions
typically do not require changes to the language but instead involve additional
classes and modeling routines that can be used in the modeling process. Thus,
support of the modeling language is not a long-term factor when managing the
software.
• Documentation: Modern programming languages are typically well-
documented, and there is often a large on-line community to provide feedback
to new users.
• Standard Libraries: Languages like Java and Python have a rich set of libraries
for tackling just about every programming task. For example, standard libraries
can support capabilities like data integration (e.g. working with spreadsheets),
thereby avoiding the need to directly support this in a modeling tool.
An additional aspect of general-purpose programming languages is that they can
support modern language features, like classes and first-class functions, that can be
critical when defining complex models.
Pyomo is implemented in Python, a powerful dynamic programming language
that has a very clear, readable syntax and intuitive object orientation. When com-
pared with AMLs like AMPL, Pyomo has a more verbose and complex syntax.
Thus, a key issue with this approach concerns the target user community and their
level of comfort with standard programming concepts. Our examples in this paper
compare and contrast AMPL and Pyomo models, which illustrate this trade-off.
2.1.3 Portability
A requirement of Pyomo’s design is that it work on a diverse range of compute
platforms. In particular, working well on both MS Windows and Linux platforms
is a key requirement for many Sandia applications. The main impact of this re-
quirement has been to limit the choice of programming languages. For example,
the .Net languages were not considered for the design of Pyomo due to portability
considerations.
2.1.4 Solver Integration
Modeling tools can be roughly categorized into two classes based on how they in-
tegrate with optimization solvers: tightly coupled modeling tools directly link in
22. Lord Morpethspeaks here of the saving of life in large towns
only.
23. In the House of Lords.
24. Epidemics considered with relation to their Common Nature
and to Climate and Civilisation. Published by Edmonston
Douglas, Edinburgh, 1856.
25. See Appendix II., p. 164.
Transcriber's Notes:
Missing or obscured punctuation was corrected.
Typographical errors were silently corrected.
23.
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