Operációkutatás és Döntési Rendszerek Kutatócsoport[ Időrendben]
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2012.- On some convexity properties of the Least Squares Method for pairwise comparisons matrices without the reciprocity condition
Szerzők: Fülöp, János; Koczkodaj, Waldemar; Szarek, StanMegjelenés: 2012.Link a cikkre: [html]
2011.- Working Paper 2011-1, Research Group of Operations Research and Decision Systems, Computer and Automation Institute, Hungarian Academy of Sciences, Budapest
Szerzők: Fülöp, János; Markovits-Somogyi, RitaMegjelenés: 2011. 10.Link a cikkre: [pdf]
- On pairwise comparison matrices that can be made consistent by the modification of a few elements.
- A simplified implementation of the least squares solution for pairwise comparisons matrices.
Szerzők: Anholcer, Marcin; Babiy, Volodymyr; Bozóki, Sándor; Koczkodaj, Waldemar W.Megjelenés: 2011.Link a cikkre: [pdf]
- On qualitatively consistent, transitive and contradictory judgment matrices emerging from multiattribute decision procedures.
- An LP-based inconsistency monitoring of pairwise comparison matrices.
- Multiple-participant hub-and-spoke logistics networks: challenges, solutions and limits.
- Quality indication and supply management of perishable products with optical labels for low-end demands.
- Solving quadratically constrained convex optimization problems with an interior-point method.
2010.- On the implementation of interior point methods for dual-core platforms.
- LP-based consistency-driven supervision for incomplete pairwise comparison matrices.
- On optimal completions of incomplete pairwise comparison matrices.
- The Bpmpd interior point solver for convex quadratically constrained quadratic programming problems.
- Covering and radius-covering arrays: constructions and classification.
Szerzők: Colbourn, Charles Joseph; Kéri, Gerzson; Rivas Soriano, Pedro Pablo; Schlage-Puchta, Jan-ChristophMegjelenés: 2010.Link a cikkre: [html]
- Baranyai Zsolt faktorizációs tételének egy kódelméleti alkalmazása.
- On the normality of (non-mixed and mixed) optimal covering codes.
- Classification results for non-mixed and mixed optimal covering codes: a survey.
- A different perspective on a scale for pairwise comparisons.
Szerzők: Fülöp, János; Koczkodaj, W. W.; Szarek, S. J.Szerkesztő: Nguyen, N. T.; Kowalczyk, R.Megjelenés: 2010.
2009.- Binary covering arrays and existentially closed graphs.
 Szerzők: Colbourn, Charles J.; Kéri, GerzsonMegjelenés: 2009. 06. 01.
- A D.C. programming approach for optimization with orthonormality constraints.
Szerzők: Fülöp, JánosSzerkesztő: Ma, C.; Yu, L.; Zhang, D.; Zhou, Z.Megjelenés: 2009.
- On optimal completions of incomplete pairwise comparison matrices.
- Incomplete pairwise comparison matrices in multi-attribute decision making.
- A simplified implementation of the least squares solution for pairwise comparisons matrices.
Szerzők: Anholcer, Marcin; Babiy, Volodymyr; Bozóki, Sándor; Koczkodaj, Waldemar W.Megjelenés: 2009.Link a cikkre: [pdf]
- On pairwise comparison matrices that can be made consistent by the modification of a few elements.
- Solving quadratically constrained convex optimization problems with an interior point method.
2008.- Comparative analysis of the alternatives of the line of Metro4 in Budapest.
- Some results on pseudolinear quadratic fractional functions
- On the minimum size of binary codes with length 2R+4 and covering radius R.
- A method for approximating pairwise comparison matrices by consistent matrices.
- On the implementation of the L-Nash bargaining solution in two-person bargaining games.
- Sectional curvatures in nonlinear optimization.
- Some results on pseudolinear quadratic fractional functions.
- Egy konstruktívan definiált többdimenziós gamma-eloszlás illeszthetőségi feltételével kapcsolatos kombinatorikus problémákról.
- Solution of the least squares method problem of pairwise comparison matrices.
- On Saaty's and Koczkodaj's inconsistencies of pairwise comparison matrices.
- On numerical issues of interior point methods.
- The covering radius of extreme binary 2-surjective codes.
2007.- On the pseudolinearity of quadratic fractional functions.
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