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1.1 – The ESICUP database of C & P literature - structure and current status uhrer, Anton; Neumann, Ulla; van der Veen, Jan C.
1.3 – An algorithm for the cardinality constrained bin-packing problem 2.1 – Tools of mathematical modelling of interaction of composed 2D geometric objects Romanova, T.; Stoyan, Yu.; Gil, N.; Scheithauer, G.
2.2 – A new algorithm for the generation of the line-arc no fit polygon Burke, E.K.; Hellier, R.S.R; Kendall, G.; Whitwell, G.
2.3 – A beam search implementation for nesting problems 3a.1 – A GRASP algorithm for the strip packing problem no, F.; Alvarez-Valdes, R.; Tamarit, J.M.
3a.2 – Constructive heuristics for bin packing problem solving: south-west angel method and ant Valeeva, A.F.; Mukhacheva, E.A.; Polyakovsky, S.J 3a.3 – One-dimensional heuristics adapted for two-dimensional rectangular strip packing Belov, G.; Scheithauer, G.; Mukhacheva, E.A.
3b.1 – A branch-and-price framework to solve a class of assortment problems 3b.2 – On hierarchical waste-and-pattern minimization with two part types per stock item Aloisio, Alessandro; Arbib, Claudio; Marinelli, Fabrizio 3b.3 – A stabilized branch-and-price-and-cut algorithm for the multiple length cutting stock problem 4a.1 – A method of covering a polygonal region with a given number of equal circles of minimal radius 4a.2 – Parallel greedy algorithms for packing unequal circles into a strip or a rectangle Kubach, T.; Bortfeldt, A.; Gehring, H.
4a.3 – Covering a set of axis-aligned rectangles with fewer rectangles 4b.2 – New ways in determining number of cutting-loading patterns 4b.3 – First- and second-stage optimization in the cutting stock problem Diegel, Adolf; Dixon, Mark; Miller, Garth; Montocchio, E.; van Schalkwyk, Sias; Diegel, Olaf 5a.1 – A hybrid random key based genetic algorithm for the container loading problem 5a.2 – A heuristic approach to container loading problem with load bearing strength considerations 5a.3 – A hybrid tabu search for three-dimensional container loading problem 5b.1 – On constructive patterns for the cutting stock problem: the two-dimensional case e Nilton; Arantes de Oliveira, Marcelo; Soma, Nei Yoshihiro 5b.2 – Using a heuristic algorithm for two dimensional cutting stock problem: car company application Yazdi, Mohammad M.; Lotfaliei, Babak; Tehrani, Behdad M.; Taghdisiyan, Sepehr 5b.3 – A sequence-pair heuristic for the two-dimensional knapsack packing problem 6.1 – Packing various nD-parallelepipeds into a nD-parallelepiped 6.2 – Packing of nonconvex polytopes into a parallelepiped Pankratov, A.; Stoyan, Yu.; Gil, N.; Scheithauer, G.
6.3 – Three-dimensional knapsack packing of non-box shapes 7a.1 – Heuristics and metaheuristics to solve cut order planning 7a.2 – Memetic algorithms applied to cutting path determination problems 7a.3 – Concordance and discordance of objective functions for cutting stock problems 7b.1 – On graph-theoretical models for k-dimensional guillotine-cutting problems 7b.2 – Two-dimensional bin-packing problem, the non-oriented case El Hayek, J.; Moukrim, A.; Negre, S.
7b.3 – Approximate and exact algorithms for the double-constrained 2-dimensional CSP Hifi, Mhand; M’Hallah, Rym; Saadi, Toufik

Source: http://www.mansci.ovgu.de/mansci_media/chronik/2006/daten/esicup_themen.pdf

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