RACE 发表于 2025-3-26 21:39:22
Anupam Saikiarnzuhalten. Dieser Indikation wird durch ein gleichförmiges Klima, durch gleichmässige Zimmertemperatur, Bettruhe, Fernhalten von Licht und Lärm, bequeme warme Kleidung, warme Bäder, warme Verbände und Umschläge und durch die Entfernung aller Dinge, welche den Kranken erregen können, entsprochen. De昏迷状态 发表于 2025-3-27 02:34:08
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Analysis of the Lattice Sieve, proposed by Pollard in 1991. It is known to perform better than the line sieve. A preliminary analysis of the lattice sieve was done by Pollard in this introductory paper. However, Pollard did not analyze the large prime variations of the lattice sieve. In most of the present day implementations ofCommission 发表于 2025-3-27 20:00:18
http://reply.papertrans.cn/67/6689/668871/668871_36.pngblithe 发表于 2025-3-27 22:32:49
On the Sign Changes of Hecke Eigenvalues,igenvalues of the primitive holomorphic cusp form .. Also we prove quantitative theorem for the number of sign changes for the sequence {λ(.)} where λ(.) are the Hecke eigenvalues of a Maass cusp form . for the full modular group.障碍 发表于 2025-3-28 02:49:54
Distribution of Some Sequences Modulo 1,itive numbers and . is a nonzero real number. We show that if (.). is an increasing sequence of positive numbers satisfying lim. ./. = ∞, then, for any sequence of real numbers (.)., there exists a set of positive numbers . of cardinality continuum such that lim. {. − .} = 0 for each . ∈ .. Some expDeduct 发表于 2025-3-28 06:50:54
Large Sieves and Cusp Forms of Weight One,The problem is markedly different from the case when the weight . is two or more, in which case the dimension is .(.), . being the level . In the case of weight one, it is believed (see , ) that the dimension should be .(.) where the implied constant is absolute. Recall that by the D消散 发表于 2025-3-28 10:44:03
A Geometric Framework for the Subfield Problem of Generic Polynomials Via Tschirnhausen Transformatnhausen transformation. Based on the general result in the former part, we give an explicit solution to the field isomorphism problem and the subfield problem of cubic generic polynomials for . and . over . As an application of the cubic case, we also give several sextic generic polynomials over ..