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4195. Optimized Packing Soft 3D Objects

Invited abstract in session MD-7: Cutting and Packing 4 - 3D irregular, stream Cutting and Packing (ESICUP).

Monday, 14:30-16:00
Room: 1019 (building: 202)

Authors (first author is the speaker)

1. Tetyana Romanova
Leeds University Business School, University of Leeds
2. Alexander Pankratov
Department of Mathematical Modeling and Optimal Design, Institute for Mechanical Engineering Problems of the National Academy of Sciences of Ukraine
3. Julia Bennell
Leeds University Business School, University of Leeds
4. Igor Litvinchev
Universidad Autónoma de Nuevo León
5. Oksana Melashenko
Institute of Mechanical Engineering Problems of the National Academy of Sciences of Ukraine

Abstract

Packing 3D soft objects in an optimized container is considered. The shapes of the objects can be varied in certain limits. However, the volumes of the objects remain constant. Free translation/rotation for objects is allowed. The soft objects must be arranged completely inside the container without overlapping. Corresponding nonlinear programming models are formulated for different shapes of objects using the phi-function technique. A solution strategy based on the multistart technique is proposed. It involves three main stages: search for feasible starting points; find a local-optimal solution for each starting point using a decomposition procedure; choose the best solution from those found at the previous stage. Computational experiments for packing soft polyhedra in a cuboidal container are provided. Packing soft objects has various applications in biology and mechanics, material science and logistics.

Keywords

Status: accepted


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