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Full production of the Jazz disposable cups began in early 1992, and the design was also used for disposable bowls and plates. [3] [4] [7] Ekiss worked for Sweetheart until 2002, when the company relocated its art department. [3] [12] At the time, Jazz was the company's top-grossing stock design. [3]
Dizzy Cocktail glass, a glass with a wide, shallow bowl, comparable to a normal cocktail glass but without the stem; Collins glass, for a tall mixed drink [2]; Highball glass, for mixed drinks [3]
The convex hull of a simple polygon is divided by the polygon into pieces, one of which is the polygon itself and the rest are pockets bounded by a piece of the polygon boundary and a single hull edge. Although many algorithms have been published for the problem of constructing the convex hull of a simple polygon, nearly half of them are ...
In geometry, the convex hull, convex envelope or convex closure [1] of a shape is the smallest convex set that contains it. The convex hull may be defined either as the intersection of all convex sets containing a given subset of a Euclidean space, or equivalently as the set of all convex combinations of points in the subset.
A convex polyhedron is a polyhedron that bounds a convex set. Every convex polyhedron can be constructed as the convex hull of its vertices, and for every finite set of points, not all on the same plane, the convex hull is a convex polyhedron. Cubes and pyramids are examples of convex polyhedra.
Convex analysis includes not only the study of convex subsets of Euclidean spaces but also the study of convex functions on abstract spaces. Convex analysis is the branch of mathematics devoted to the study of properties of convex functions and convex sets, often with applications in convex minimization, a subdomain of optimization theory.
Ovolo: Simple, convex quarter-round moulding that can also be enriched with the egg-and-dart or other pattern; Neck moulding; Panel mould: A moulding that is flat on the back and profiled on the face. It is applied directly on a flat surface like a wall or flush door in squares or rectangles to simulate a panel.
The complete list of convex polygons that can tile the plane includes the above 15 pentagons, three types of hexagons, and all quadrilaterals and triangles. [5] A consequence of this proof is that no convex polygon exists that tiles the plane only aperiodically, since all of the above types allow for a periodic tiling.