Results 231 to 240 of about 410,289 (280)
Magnetic flux imaging in a 3D superconductor integrated circuit. [PDF]
Ren T +5 more
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Ancient trans-species polymorphism at the Major Histocompatibility Complex in primates. [PDF]
Fortier AL, Pritchard JK.
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Some of the next articles are maybe not open access.
Cutting Polygons Composed of Equal Rectangles into Similar Rectangles
Mathematical Notes, 2021\textit{M. Dehn} [Math. Ann. 57, 314--332 (1903; JFM 34.0547.02)] proved his famous result that a rectangle can be cut into squares if and only if the ratio of the sides of the rectangle is a rational number. One can consider the general and very complicated problem of cutting a polygon into similar rectangles.
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Magic rectangles and modular magic rectangles
Journal of Statistical Planning and Inference, 1996A magic \(( m, n)\) rectangle is an \(m\times n\) matrix with entries \(1,\dots, mn\) for which all the row sums are the same and all the column sums are the same. A modular magic \((m, n)\) rectangle is an \(m\times n\) matrix with entries \(1,\dots, mn\) for which all the row sums are congruent modulo \(mn\) and all the column sums are congruent ...
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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.
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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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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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Teaching Children Mathematics, 2012
This department showcases students' in-depth thinking and work on problems previously published in Teaching Children Mathematics. The November 2011 problem scenario has students explore several rich, mathematical ideas, such as square numbers and the commutative property of multiplication.
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This department showcases students' in-depth thinking and work on problems previously published in Teaching Children Mathematics. The November 2011 problem scenario has students explore several rich, mathematical ideas, such as square numbers and the commutative property of multiplication.
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More on Rectangles Tiled by Rectangles
The American Mathematical Monthly, 1993D. G. Mead, S. K. Stein
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