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- ABA
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ABACUS-A Branch And CUt System.
www.informatik.uni-koeln.de/ls_juenger/projects/abacus.htm l.
- ABCC99
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D. Applegate, R. Bixby, V. Chvátal, and W. Cook.
Tsp-solver ``concorde''.
http://www.keck.caam.rice.edu/concorde.html, 1999.
- ACLR02
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Ernst Althaus, Alberto Caprara, Hans-Peter Lenhof, and Knut Reinert.
Multiple sequence alignment with arbitrary gap costs: Computing an
optimal solution using polyhedral combinatorics.
In Proceedings of the European Conference on Computational
Biology, number Supplement 2, Saarbrücken, October 2002.
- ACM$^+$03
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Ernst Althaus, Gruia Calinescu, Ion Mandoiu, Sushil Prasad, Nickolay
Tchervenski, and Zelikovsly Alexander.
Power efficient range assignment in ad-hoc wireless networks.
In Proceedings of the IEEE Wireless Communications and
Networking Conference (WCNC), New Orleans, USA, March 2003.
- AF02
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Ernst Althaus and Christian Fink.
A polyhedral approach to surface reconstruction from planar contours.
In Proceedings of the 9th International Conference on Integer
Programming and Combinatorial Optimization, Cambridge, USA, May 2002.
- AJR00
-
N. Ascheuer, M. Jünger, and G. Reinelt.
A branch & cut algorithm for the asymmetric traveling salesman
problem with precedence constraints.
Computational Optimization and Applications, 17(1):61-84,
2000.
- AKLM
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E. Althaus, O. Kohlbacher, H.-P. Lenhof, and P. Müller.
A combinatorial approach to protein docking with flexible
side-chains.
In Proceedings of the 4th Annual International Conference on
Computational Molecular Biology (RECOMB-00).
- AM01
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E. Althaus and K. Mehlhorn.
Traveling salesman-based curve reconstruction in polynomial time.
SIAM Journal on Computing, 31(1):27-66, 2001.
- BA00
-
F. Barahona and R. Anbil.
The volume algorithm: Producing primal solutions with a subgradient
method.
Mathematical Programming A, 87, 2000.
- BC94
-
N. Beldiceanu and E. Contejean.
Introducing global constraints in CHIP.
Mathl. Comput. Modelling, 20(12):97 - 123, 1994.
- BFP95
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E. Balas, M. Fischetti, and W. R. Pulleyblank.
The precedence-constrained asymmetric traveling salesman polytope.
Mathematical Programming, 68:241-265, 1995.
- BJN$^+$98
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C. Barnhart, E. Johnson, G. Nemhauser, M. Savelsbergh, and P. Vance.
Branch-and-price: column generation for solving huge integer
programs.
Operations Research, 46:316-329, 1998.
- BK98
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A. Bockmayr and T. Kasper.
Branch and infer: a unifying framework for integer and finite domain
constraint programming.
INFORMS Journal on Computing, 10:287-300, 1998.
- CF97
-
A. Caprara and M. Fischetti.
Annotated bibliographies in combinatorial optimization, chapter
Branch-and-cut algorithms, pages 45-64.
Wiley, 1997.
- Cor02
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GAMS Development Corporation.
Gams: General algebraic modeling system, 2002.
- CPL
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CPLEX.
www.cplex.com.
- Das00
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Dash Associates.
XPRESS 12 Reference Manual: XPRESS-MP Optimizer Subroutine
Library XOSL, 2000.
- DFJ54
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G.B. Dantzig, D.R. Fulkerson, and S.M. Johnson.
Solution of a large scale traveling salesman problem.
Operations Research, 2:393-410, 1954.
- DvHS$^+$88
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M. Dincbas, P. van Hentenryck, H. Simonis, A. Aggoun, and T. Graf.
The constraint logic programming language CHIP.
In Fifth Generation Computer Systems, Tokyo, 1988. Springer,
1988.
- EGJR01
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M. Elf, C. Gutwenger, M. Jünger, and G. Rinaldi.
Computational Combinatorial Optimization, volume 2241 of Lecture Notes in Computer Science, chapter Branch-and-cut algorithms for
combinatorial optimization and their implementation in ABACUS, pages
157-222.
Springer, 2001.
- FGK92
-
R. Fourer, D.M. Gay, and B.W. Kernighan.
AMPL: A modeling language for Mathematical Programming.
Duxbury Press/Wadsworth Publishing, 1992.
- Gär98
-
Bernd Gärtner.
Exact arithmetic at low cost--a case study in linear programming.
In Proceedings of the Ninth Annual ACM-SIAM Symposium on
Discrete Algorithms, pages 157-166, San Francisco, California, 25-27
January 1998.
- GJR84
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M. Grötschel, M. Jünger, and G. Reinelt.
A cutting plane algorithm for the linear ordering problem.
Operations Research, 32:1195-1220, 1984.
- ILO
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Ilog.
www.ilog.com.
- JT00
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M. Jünger and S. Thienel.
The abacus system for branch and cut and price algorithms in integer
programming and combinatorial optimization.
Software Practice and Experience, 30:1325-1352, 2000.
- Kas98
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T. Kasper.
A Unifying Logical Framework for Integer Linear Programming and
Finite Domain Constraint Programming.
PhD thesis, Fachbereich Informatik, Universität des Saarlandes,
1998.
- Kwa98
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C. Kwappik.
Exact linear programming.
Master's thesis, Fachbereich Informatik, Universität des
Saarlandes, Saarbrücken, 1998.
- LED
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LEDA (Library of Efficient Data Types and Algorithms).
www.algorithmic-solutions.com.
- Lem01
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C. Lemaréchal.
Computational Combinatorial Optimization, volume 2241 of Lecture Notes in Computer Science, chapter Lagrangean relaxation, pages
112-156.
Springer, 2001.
- MN99
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K. Mehlhorn and S. Näher.
The LEDA Platform for Combinatorial and Geometric
Computing.
Cambridge University Press, 1999.
1018 pages.
- Nad02
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D. Naddef.
The Traveling Salesman Problem and its Variations, chapter
Polyhedral theory, branch and cut algorithms for the symmetric traveling
salesman problem.
Kluwer Academic Publishing, 2002.
- NS03
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A. Neumaier and O. Shcherbina.
Safe bounds in linear and mixed-integer linear programaming.
Math. Programming, to appear, ?(?):?, 2003.
- NW88
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G.L. Nemhauser and L.A. Wolsey.
Integer and Combinatorial Optimization.
John Wiley & Sons, 1988.
- PR91
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M. Padberg and G. Rinaldi.
A branch and cut algorithm for the resolution of large scale
symmetric traveling salesman problems.
SIAM Review, 33(60-10), 1991.
- SDJ$^+$96
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C. Simone, M. Diehl, M. Jünger, P. Mutzel, and G. Rinaldi.
Exact ground states of two-dimensional
ising spin glasses.
Journal of Statistical Physics, 84:1363-1371, 1996.
- Smo96
-
G. Smolka.
Constraints in OZ.
ACM Computing Surveys, 28(4es):75, December 1996.
- VBJN94
-
P.H. Vance, C. Barnhart, E.L. Johnson, and G. Nemhauser.
Solving binary cutting stock problems by column generation and
branch-and-bound.
Computational Optimization and Applications, 3:111--130, 1994.
- vHS96
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P. van Hentenryck and V. Saraswat.
Strategic directions in constraint programming.
ACM Computing Surveys, 28(4):701 - 726, 1996.
Ernst Althaus
2003-12-01