Publikationen
Bücher:
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Klamroth, K.:
"Single-Facility Location Problems with Barriers"
Springer Series in Operations Research, 2002.
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Hamacher, H.W. and Klamroth, K.:
"Lineare und Netzwerkoptimierung -
Linear and Network Optimization"
Zweisprachiges Lehrbuch, Vieweg, 2000; 2. Auflage 2006.
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Hamacher, H.W.; Klamroth, K. and Nickel, S. (Eds.):
"EWGLA 8 Proceedings"
Special Issue of
Studies in Locational Analysis, No. 10, 1996.
Habilitation:
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Klamroth, K.:
"Single Facility Location Problems with Barriers"
Universität Kaiserslautern, 2000.
Dissertation:
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Klamroth, K.:
"Ramsey-Zahlen für Mengen von Graphen"
Technische Universität Braunschweig, 1994.
Artikel:
Falls Sie an einer Kopie eines Artikels interessiert sind,
senden Sie bitte eine Email an:
klamroth@math.uni-wuppertal.de.
Ältere Versionen mancher Artikel sind auch als
Working Paper oder
Technische Reports verfügbar.
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[57] Vaz, D., Paquete, L., Fonseca, C.M., Klamroth, K., Stiglmayr, M.:
"Representation of the non-dominated set in biobjective discrete optimization"
Computers and Operations Research, to appear.
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[56] Klamroth, K., Lacour, R., Vanderpooten, D.:
"On the representation of the search region in multi-objective optimization"
European Journal of Operational Research, to appear.
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[55] Dächert, K., Klamroth, K.:
"A linear bound on the number of scalarizations needed to solve discrete tricriteria optimization problems"
Journal of Global Optimization 61:643-676, 2015.
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[54] Stiglmayr, M., Figueira, J., Klamroth, K.:
"On the Multicriteria Allocation Problem"
Annals of Operations Research 222:535-549, 2014.
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[53] Bock, S., Klamroth, K.:
"Minimizing sequence-dependent setup costs in feeding batch processes under due date
restrictions"
Journal of Scheduling 16:479-494, 2013.
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[52] Paquete, L., Jaschob, M., Klamroth, K., Gorski, J.:
"On a biobjective search problem in a line: Formulations and algorithms"
Theoretical Computer Science 507:61-71, 2013.
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[51] Klamroth, K., Köbis, E., Schöbel, A., Tammer, Chr.:
"A unified approach for different concepts of robustness and stochastic programming via non-linear scalarizing functionals"
Optimization 62:649-671, 2013.
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[50] Rong, A., Klamroth, K., Figueira, J.:
"Multicriteria 0-1 knapsack problems with k-min objectives"
Computers and Operations Research 40:1481-1496, 2013.
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[49] Paquete, L., Jaschob, M., Klamroth, K., Gorksi, J.:
"Dynamic programming for a biobjective search problem in a line"
Proceedings of COCOA 2012, LNCS 7402:348-359, 2012.
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[48] Gorski, J., Klamroth, K., Ruzika, S.:
"Generalized multiple objective bottleneck problems"
Operations Research Letters 40:276-281, 2012.
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[47] Dächert, K., Gorski, J., Klamroth, K.:
"An augmented weighted Tchebycheff method with adaptively chosen parameters for discrete
bicriteria optimization problems"
Computers and Operations Research 39:2929-2943, 2012.
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[46] Rong, A., Figueira, J.R., Klamroth, K.:
"Dynamic programming based algorithms for the discounted {0-1} knapsack problem"
Applied Mathematics and Computation 218:6921-6933, 2012.
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[45] Dächert, K., Klamroth K.:
"Multicriteria Optimization in Wastewater Management"
In: Mathematical Optimization of Water Networks,
Martin, A., Klamroth, K., Lang, J., Leugering, G., Morsi, A., Oberlack, M., Ostrowski, M., Rosen R.
(Eds.), International Series of Numerical Mathematics 162:167-196, Birkhäuser, 2012.
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[44] Pfeuffer, F., Stiglmayr, M., Klamroth, K.:
"Discrete and geometric branch and bound algorithms for medical image registration"
Annals of Operations Research 196:737-765, 2012.
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[43] Gorski, J., Klamroth, K., Ruzika, S.:
"Connectedness of efficient solutions in multiple objective
combinatorial optimization"
Journal of Optimization Theory and Applications 150:475-497, 2011.
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[42] Thekale, A., Gradl, T., Klamroth, K., Rüde, U.:
"Optimizing the number of multigrid cycles in the full multigrid
algorithm"
Numerical Linear Algebra with Applications 17:199-210, 2010.
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[41] Eskelinen, P., Miettinen, K., Klamroth, K., Hakanen, J.:
"Pareto navigator for interactive nonlinear multiobjective optimization"
OR Spectrum 23:211-227, 2010.
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[40] Museyko, O., Stiglmayr, M., Klamroth, K., Leugering, G.:
"On the application of the Monge-Kantorovich problem to image
registration"
SIAM Journal on Imaging Sciences 2:1068-1097, 2009.
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[39] Bischoff, M., Fleischmann, T. and Klamroth, K.:
"The multi-facility location-allocation problem with polyhedral
barriers"
Computers and Operations Research 36:1376-1392, 2009.
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[38] Stiglmayr, M., Schwarz, R., Klamroth, K., Leugering, G.
and Lohscheller, J.:
"Registration of PE segment contour deformations in digital high-speed
videos"
Medical Image Analysis 12:318-334, 2008.
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[37] Hamacher, H.W., Klamroth, K. and Tammer, Chr.:
"Standortoptimierung"
In: Luderer, B. (Ed.):
Die Kunst des Modellierens. Mathematisch-ökonomische Modelle (S.
139-156), Teubner-Verlag, 2008.
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[36] Klamroth, K. and Miettinen, K.:
"Integrating approximation and interactive decision
making in multicriteria optimization"
Operations Research 56:222-234, 2008.
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[35] Stiglmayr, M., Pfeuffer, F. and Klamroth, K.:
"A branch & bound algorithm for medical image registration"
In: V.E. Brimkov, R.P. Barneva and
H.A. Hauptmann (Eds.):
Proceedings of the 12th International Workshop on Combinatorial
Image
Analysis (IWCIA 08).
Lecture Notes in
Computer Science 4958:218-227, Springer-Verlag, 2008.
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[34] Weiher, H., Specht, E., Pfeiffer, B., Klamroth, K. and Zilch, K.:
"Determination of the cable factor for deviated bundle tendons and stay
cables"
Structural Engineering International 18:88-94, 2008.
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[33] Pfeiffer, B. and Klamroth, K.:
"A unified model for Weber problems with continuous and network
distances"
Computers and Operations Research 35:312-326, 2008.
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[32] Gorski, J., Pfeuffer, F. and Klamroth, K.:
"Biconvex sets and optimization with biconvex functions
- A Survey and Extensions"
Mathematical Methods of Operations Research 66:373-407, 2007.
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[31] Klamroth, K. and Tind, J.:
"Constrained optimization using multiple objective programming"
Journal of Global Optimization 37:325-355, 2007.
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[30] Bischoff, M. and Klamroth, K.:
"An efficient solution method for Weber problems
with barriers based on genetic algorithms"
European Journal of Operational Research 177:22-41, 2007.
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[29] Reuss, H.-C., Diesner, S., Marquardt, D. and
Klamroth, K.:
"Optimisation of an alternative approach to
power electronic structures in passenger vehicles"
In: Bargende, M., Reuss, H.-C. and Wiedemann, J. (Eds.):
6. Stuttgarter Symposium Kraftfahrwesen und Verbrennungsmotoren,
Expert Verlag, 2005.
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[28] Pfeiffer, B. and Klamroth, K.:
"Bilinear programming formulations for Weber problems
with continuous and network distances"
Journal of the Operations Research Society of Japan
48:123-134, 2005.
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[27] Dearing, P.M., Klamroth, K. and Segars, R., Jr.:
"Planar location problems with block distance and barriers"
Annals of Operations Research 136:117-143, 2005.
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[26] Huang, S., Batta, R., Klamroth, K. and Nagi, R.:
"K-connection kocation problem in a plane"
Annals of Operations Research 136:193-209, 2005.
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[25] Frieß, L., Klamroth, K. and Sprau, M.:
"A wavefront approach to center location problems with barriers"
Annals of Operations Research 136:35-48, 2005.
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[24] Klamroth, K., Tind, J. and Zust, S.:
"Integer programming duality in multiple objective programming"
Journal of Global Optimization 29:1-18, 2004.
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[23] Ehrgott, M., Klamroth, K. and Schwehm, C.:
"An MCDM approach to portfolio optimization"
European Journal of Operational Research 155:752-770, 2004.
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[22] Klamroth, K.:
"Algebraic properties of location problems with one circular barrier"
European Journal of Operational Research 154:20-35, 2004.
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[21] Klamroth, K., Tind, J. and Wiecek, M.:
"Unbiased approximation in multicriteria optimization"
Mathematical Methods of Operations Research
56:413-437, 2002.
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[20] Schandl, B.; Klamroth, K. and Wiecek, M.:
"Norm-based approximation in multicriteria programming"
Computers and Mathematics with Applications 44:925-942, 2002.
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[19] Dearing, P.M., Hamacher, H.W. and Klamroth, K.:
"Dominating sets for rectilinear center location problems with
polyhedral barriers"
Naval Research Logistics 49:647-665, 2002.
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[18] Klamroth, K. and Wiecek, M.:
"A bi-objective median location problem
with a line barrier"
Operations Research 50(4):670-679, 2002.
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[17] Schandl, B., Klamroth, K. and Wiecek, M.:
"Introducing oblique norms into multiple criteria programming"
Journal of Global Optimization 23:81-97, 2002.
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[16] Drezner, Z.; Klamroth, K.; Schöbel, A. and Wesolowsky, G.O.:
"The Weber problem"
In: Drezner, Z. and Hamacher, H.W. (Eds.):
Facility Location: Applications and Theory, 1-36.
Springer-Verlag, 2002.
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[15] Schandl, B.; Klamroth, K. and Wiecek, M.:
"Norm-based approximation in bicriteria programming"
Computational Optimization and Applications 20:23-42, 2001.
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[14] Klamroth, K.:
"Planar location problems with line barriers"
Optimization 49:517-527, 2001.
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[13] Klamroth, K. and Wiecek, M.:
"A time-dependent multiple criteria single-machine scheduling problem"
European Journal of Operational Research 135:17-26, 2001.
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[12] Schandl, B.; Klamroth, K. and Wiecek, M.:
"Norm-based approximation in convex multicriteria programming"
In: Fleischmann, B., Lasch, R., Derigs, U., Domschke, W. and
Rieder, U. (Eds.):
Operations Research Proceedings 2000, 8-13. Springer-Verlag,
2001.
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[11] Klamroth, K.:
"A reduction result for location problems with
polyhedral barriers"
European Journal of Operational Research 130:486-497, 2001.
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[10] Hamacher, H.W. and Klamroth, K.:
"Planar Weber location problems with barriers and block norms"
Annals of Operations Research 96:191-208, 2000.
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[9] Schandl, B.; Klamroth, K. and Wiecek, M.:
"Using block norms in bicriteria optimization"
In: Haimes, Y.Y. and Steuer, R.E. (Eds.):
Research and Practice in Multiple Criteria Decision Making.
Lecture Notes in Economics and Mathematical Systems 487:149-160,
Springer-Verlag, 2000.
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[8] Klamroth, K. and Wiecek, M.:
"Time-dependent capital budgeting with multiple criteria"
In: Haimes, Y.Y. and Steuer, R.E. (Eds.):
Research and Practice in Multiple Criteria Decision Making.
Lecture Notes in Economics and Mathematical Systems 487:421-432,
Springer-Verlag, 2000.
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[7] Klamroth, K. and Wiecek, M.:
"Dynamic programming approaches to the multiple criteria knapsack
problem"
Naval Research Logistics 47:57-76, 2000.
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[6] Ehrgott, M. and Klamroth, K.:
"Nonconnected efficiency graphs in multiple
criteria combinatorial optimization"
Proceedings of the 2nd International
Conference on Multiple Objective Programming and
Goal Programming 1997.
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[5] Ehrgott, M.; Hamacher, H.W.; Klamroth, K.; Nickel, S.;
Schöbel, A. and Wiecek, M.:
"A note on the equivalence of balance points and
Pareto solutions in multiple objective programming"
Journal of Optimization Theory and Applications 92:209-212, 1997.
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[4] Ehrgott, M. and Klamroth, K.:
"Connectedness of efficient solutions in multiple
criteria combinatorial optimization"
European Journal of Operational Research 97:159-166, 1997.
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[3] Klamroth, K. and Mengersen, I.:
"The Ramsey number r(K1,3,C4,K4)"
Utilitas Mathematica 52:65-81, 1997.
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[2] Klamroth, K. and Mengersen, I.:
"Ramsey numbers of K3 versus (p,q)-graphs"
Ars Combinatoria 43:107-120, 1996.
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[1] Arste, J.; Klamroth, K. and Mengersen, I.:
"Three color Ramsey numbers for small graphs"
Utilitas Mathematica 49:85-96, 1996.
Software:
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Hamacher, H.W.; Hennes, H.; Klamroth, K.;
Müller, M.C.; Nickel, S. and Schöbel, A.:
"LoLA: Library of Location Algorithms"
Software package for the solution of location problems,
Version 2.0 (1999).
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Klamroth, K.; Wiecek, M. and Hartman, R.L.:
"AMADEuS - Affordable MultiAttribute DEcisionS"
Decision support tool for multiple criteria capital budgeting,
Version 1.0 (1999).