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Siberian Mathematical Journal, 2013
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JABARA, Enrico, D. V. Lytkina
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
JABARA, Enrico, D. V. Lytkina
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The Noether exponent and the Łojasiewicz exponent. II
La notation est celle de l'article précédent [ibid., No.11, 16 p. (1986; voir l'article précédent)], avec en outre \(| z| =\sup (| x|,| y|)\) pour \(z=(x,y)\). L'exposant de Łojasiewicz \(\lambda\) (h) de l'application \(h=(f,g)\) est le plus petit \(\lambda \in {\mathbb{R}}_+\) tel que \(| z|^{\lambda}/| h(z)|\) ait une \(\limsup\) finie quand \(z\to ...Chądzyński, Jacek, Krasiński, Tadeusz
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Algebra and Logic, 2011
Let \(G\) be a periodic group. The `spectrum' of \(G\) is the set \(\varpi(G)\) of the orders of elements of \(G\); \(G\) is said to be in the class \(\mathcal P_n\) if \(\varpi(G)=\{2^i\mid i=0,1,\dots,n\}\cup\{3\}\). The main result of the paper under review is Theorem 1 which asserts that groups in \(\mathcal P_3\) are locally finite (it was ...
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Let \(G\) be a periodic group. The `spectrum' of \(G\) is the set \(\varpi(G)\) of the orders of elements of \(G\); \(G\) is said to be in the class \(\mathcal P_n\) if \(\varpi(G)=\{2^i\mid i=0,1,\dots,n\}\cup\{3\}\). The main result of the paper under review is Theorem 1 which asserts that groups in \(\mathcal P_3\) are locally finite (it was ...
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Kibble-Zurek exponent and chiral transition of the period-4 phase of Rydberg chains
Nature Communications, 2021Natalia Chepiga, Frederic Mila
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