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Rectangle packing information


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.

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Rectangle packing

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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...

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Packing problems

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pack 147 rectangles of size (137,95) in a rectangle of size (1600,1230). Packing different rectangles in a rectangle: The problem of packing multiple...

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Circle packing in a square

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from 49 onwards. Dense packings of circles in non-square rectangles have also been the subject of investigations. Square packing in a circle Croft, Hallard...

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Square packing

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are minimum solutions for n up to 12: Circle packing in a square Squaring the square Rectangle packing Moving sofa problem Brass, Peter; Moser, William;...

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Circle packing

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packing in a circle Circle packing in a square Circle packing in a rectangle Circle packing in an equilateral triangle Circle packing in an isosceles right...

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Set packing

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Set packing is a classical NP-complete problem in computational complexity theory and combinatorics, and was one of Karp's 21 NP-complete problems. Suppose...

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Bin packing problem

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from bin packing are used in this problem too. In the guillotine cutting problem, both the items and the "bins" are two-dimensional rectangles rather than...

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Set cover problem

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intersection of the universe and geometric shapes (e.g., disks, rectangles). Set packing Maximum coverage problem is to choose at most k sets to cover as...

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Vertex cover

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set packing Minimum edge cover Maximum matching Minimum vertex cover Maximum independent set Bin covering Bin packing Polygon covering Rectangle packing...

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Strip packing problem

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The strip packing problem is a 2-dimensional geometric minimization problem. Given a set of axis-aligned rectangles and a strip of bounded width and infinite...

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Edge cover

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set packing Minimum edge cover Maximum matching Minimum vertex cover Maximum independent set Bin covering Bin packing Polygon covering Rectangle packing...

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Covering problems

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problems and usually integer linear programs, whose dual problems are called packing problems. The most prominent examples of covering problems are the set...

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Linear programming

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example, the LP relaxations of the set packing problem, the independent set problem, and the matching problem are packing LPs. The LP relaxations of the set...

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Hexomino

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parity does not prevent a packing, and a packing is indeed possible. It is also possible for two sets of pieces to fit a rectangle of size 420, or for the...

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Guillotine cutting

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These are variants of the two-dimensional cutting stock, bin packing and rectangle packing problems, where the cuts are constrained to be guillotine cuts...

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Rectilinear polygon

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of this type are rectangles, and the term axis-aligned rectangle is preferred, although orthogonal rectangle and rectilinear rectangle are in use as well...

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Bin covering problem

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of the bin packing problem: in bin covering, the bin sizes are bounded from below and the goal is to maximize their number; in bin packing, the bin sizes...

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Rhombicuboctahedron

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vertices, with one triangle, one square, and two rectangles meeting at each one. If all the rectangles are themselves square (equivalently, all the edges...

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Golden spiral

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starts with a rectangle partitioned into 2 squares. In each step, a square the length of the rectangle's longest side is added to the rectangle. Since the...

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Squaring the square

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for all cubes of higher dimensions. Square packing in a square Dividing a square into similar rectangles Sprague, R. (1939). "Beispiel einer Zerlegung...

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Polygon partition

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In this case, the most important component shape to consider is the rectangle. Rectangular partitions have many applications. In VLSI design, it is...

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