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Molecular tension indicators reveal unexpectedly complex regulation of tension in live mouse organs. [PDF]
Commun BiolFujiwara K +6 more
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The decomposition of a rectangle into rectangles of minimal perimeter
, 2016 Roscoe, A, Kong, T, Mount, D
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Why golden rectangle is used so often by architects: A mathematical approach
AEJ - Alexandria Engineering Journal, 2015 It is often found in the literature that many researchers have studied or documented the use of golden rectangle or Fibonacci rectangle in architectural design.
Krishnendra Shekhawat
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On packing of rectangles in a rectangle
Discrete Mathematics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Maximizing the Total Profit of Rectangles Packed into a Rectangle
Algorithmica, 2007We consider the following rectangle packing problem. Given a set of rectangles, each of which is associated with a profit, we are requested to pack a subset of the rectangles into a bigger rectangle so that the total profit of rectangles packed is maximized. The rectangles may not overlap.
Klaus Jansen, Guochuan Zhang
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IEEE Transactions on Information Theory, 1985
There are a number of communications problems involving two-dimensional arrays with constrained correlation functions. Golomb's two classes of radar arrays and sonar arrays are examined. Improved bounds, optimal cases, and computational procedures are reported.
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There are a number of communications problems involving two-dimensional arrays with constrained correlation functions. Golomb's two classes of radar arrays and sonar arrays are examined. Improved bounds, optimal cases, and computational procedures are reported.
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Flipping Triangles and Rectangles
Journal of Combinatorial Optimization, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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2005
In this paper we consider some of the rectangle problems that have been studied in the literature of computational geometry. Our aim is to demonstrate that although rectangles are, perhaps, the simplest of geometrical figures, they occur naturally in many situations and, thus they are a rich source for intriguing and challenging problems.
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In this paper we consider some of the rectangle problems that have been studied in the literature of computational geometry. Our aim is to demonstrate that although rectangles are, perhaps, the simplest of geometrical figures, they occur naturally in many situations and, thus they are a rich source for intriguing and challenging problems.
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International Journal of Foundations of Computer Science, 2006
Let R be a rectangle with given area a(R), height h(R) and width w(R), and r1, r2, …, rn be n soft rectangles, where we mean by a soft rectangle a rectangle r whose area a(r) is prescribed but whose aspect ratio ρ(r) is allowed to be changed. In this paper, we consider the problem of packing n soft rectangles r1, r2, …, rn into R.
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Let R be a rectangle with given area a(R), height h(R) and width w(R), and r1, r2, …, rn be n soft rectangles, where we mean by a soft rectangle a rectangle r whose area a(r) is prescribed but whose aspect ratio ρ(r) is allowed to be changed. In this paper, we consider the problem of packing n soft rectangles r1, r2, …, rn into R.
openaire +1 more source