On the distribution of primitive Pythagorean triangles
Kui Liu (2010)
Acta Arithmetica
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Displaying similar documents to “On the number of primitive Pythagorean triangles”
On the distribution of primitive Pythagorean triangles
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A new set of nonlocal boundary conditions is proposed for the higher modes of the 3D inviscid primitive equations. Numerical schemes using the splitting-up method are proposed for these modes. Numerical simulations of the full nonlinear primitive equations are performed on a nested set of domains, and the results are discussed.
Numerical approximation of the inviscid 3D primitive equations in a limited domain
Qingshan Chen, Ming-Cheng Shiue, Roger Temam, Joseph Tribbia (2012)
ESAIM: Mathematical Modelling and Numerical Analysis
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A new set of nonlocal boundary conditions is proposed for the higher modes of the 3D inviscid primitive equations. Numerical schemes using the splitting-up method are proposed for these modes. Numerical simulations of the full nonlinear primitive equations are performed on a nested set of domains, and the results are discussed.
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We present a multidimensional version of the Three Gap Theorem of Steinhaus, proving that the number of the so-called primitive arcs is bounded in any dimension.
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