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Rectangle packing - Wikipedia

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Rectangle packing is a packing problem where the objective is to determine whether a given set of small rectangles can be placed inside a given large polygon, such that no two small rectangles overlap. Several variants of this problem have been studied. In this variant, there are multiple instances of a single rectangle of size (l,w), and a bigger rectangle of size (L,W). The goal is to pack as many small rectangles as possible into the big rectangle without overlap between any rectangles (small or large). Common constraints of the problem include limiting small rectangle rotation to 90° multiples and requiring that each small rectangle is orthogonal to the large rectangle. This problem has some applications such as loading of boxes on pallets and, specifically, woodpulp stowage. As an example result: it is possible to pack 147 small rectangles of size (137,95) in a big rectangle of size (1600,1230).[1] Given a rectilinear polygon (whose sides meet at right angles) R in the plane, a se

Rectangle packing - Wikipedia Jump to content From Wikipedia, the free encyclopedia Optimization problem in mathematics Rectangle packing is a packing problem where the objective is to determine whether a given set of small rectangles can be placed inside a given large polygon, such that no two small rectangles overlap. Several variants of this problem have been studied. Packing identical rectangles in a rectangle [ edit ] In this variant, there are multiple instances of a single rectangle of size ( l , w ), and a bigger rectangle of size ( L , W ). The goal is to pack as many small rectangles

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