Lagrange and the four-square theorem - Archive ouverte HAL
Por um escritor misterioso
Last updated 22 fevereiro 2025
In this article we will first provide an overview of Lagrange’s arithmetic work, written between 1768 and 1777. We then focus on the proof of the four-square theorem published in 1772, and shed light on the context of its implementation by relying on other memoirs by Lagrange and Leonhard Euler. By means of this analysis, our goal is to give a concrete vision of the arithmetic, algebraic and analytical methods and tools used by Lagrange in number theory and place his arithmetic practice in the context of the second half of the eighteenth century.
Pourchet's theorem in action: decomposing univariate nonnegative polynomials as sums of five squares
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Efficient computation of Riemann–Roch spaces for plane curves with ordinary singularities
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Analyzing teachers' classroom experiences of teaching with dynamic geometry environments: Comparing and Contrasting two approaches
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Spatial discontinuous Galerkin spectral element method for a family of chromatography models in CADET - ScienceDirect
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Entropy, Free Full-Text
Pourchet's theorem in action: decomposing univariate nonnegative polynomials as sums of five squares
MathType - Lagrange's four-square theorem states that every natural number can be represented as the sum of four integer squares. Proved by Joseph Louis #Lagrange in 1770, it can be regarded as
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Energy efficiency of nonlinear domain decomposition methods - Axel Klawonn, Martin Lanser, Oliver Rheinbach, Gerhard Wellein, Markus Wittmann, 2021
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PDF] Infinite-Dimensional Sums-of-Squares for Optimal Control
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