The phrase "a set of rectangles" is correct and usable in written English.
It can be used when referring to a collection or group of rectangles, often in mathematical, artistic, or design contexts.
Example: "In the design project, we will create a set of rectangles to represent different data points visually."
Alternatives: "a collection of rectangles" or "a group of rectangles".
The third technique, denoted as "sweep line," is described with the computation of the pairwise intersections in a set of rectangles.
The integration was done numerically by approximating the area under the load-displacement curve by a set of rectangles and summation of the rectangle areas.
Such a domain decomposition simplifies objects of arbitrary topological type into a family of genus-zero/one open surfaces, each of which can be conformally parameterized into a set of rectangles.
Given a set of rectangles and a rectangular container with a fixed width, called a strip, the two-dimensional strip packing problem (2SP) requires all the given rectangles to be placed orthogonally without overlap within the strip so as to minimize the height of the strip.
Fechner's most famous study of preferences (1876) appears to bolster a long-standing claim of architectural theorists since Vitruvius: given a set of rectangles of various dimensions, he found, respondents tend to find most pleasing those whose proportions conform to the "golden section" (1 1.618), and find most displeasing long and narrow rectangles.
The primary technique used in this component is treemapping (Shneiderman, 2009), a method for visualizing hierarchical data by using a set of rectangles.
Two experiments using block and event-related designs, respectively, were conducted in which subjects compared the orientation of a probe rectangle with the remembered orientation of the final inducing figures in a set of rotating rectangles.
A Treemap is a hierarchical 2D visualization that maps a tree structure into a set of nested rectangles (Johnson and Shneiderman 1991).
To address some limitations found in our work, we propose a new method whose principles are: (i) From a binary relation which represents the links between entities and their properties and methods, our proposed heuristic generates and organizes incrementally a set of optimal rectangles into a brut inheritance graph (BIG).
Treemaps display hierarchical trees as a set of nested rectangles or circles [ 6].
The union of those intersections is determined by a set of maximal rectangles, which form a kind of a staircase pattern above the diagonal of r (t) which we call the intersection staircase.
