Barak Weiss New bounds on lattice covering volumes, and nearly uniform covers (N 50:34 Bjorn Poonen Integral points on curves via Baker's method and finite étale cover 47:34 Cécile Dartyge On the largest prime factor of quartic polynomial values [.] (NTW 45:36 Brian Conrey Moments,...
LATTICE POINTS ON THE SPHERE 56:47 TOBIAS FINIS_ WEYL'S LAW WITH REMAINDER TERM AND HECKE OPERATORS 53:38 RIZWANUR KHAN_ NON-VANISHING OF DIRICHLET $L$-FUNCTIONS 1:03:08 ABHISHEK SAHA_ THE MANIN CONSTANT AND $P$-ADIC BOUNDS ON DENOMINATORS OF THE FOU 1:07:20 ADRIAN DIACONU_ SECONDARY...
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A short and straightforward method for the conversion of slowly converging lattice sums into expressions with good convergence is presented. As an illustra... BRA Nijboer,FWD Wette - 《Physica》 被引量: 339发表: 1957年 Derandomized graph products AFWD95] Alon, N., Fiege, U., Wigderson, A....
In this paper, we obtain a variant construction with the somewhat smaller volume bound of ; the method also gives comparable bounds for some other related algebraic geometry statistics, such as the largest for which the pluricanonical map associated to the linear system is not a birational ...
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The most famous examples of Conze-Lesigne systems are (order two) nilsystems, in which the space is a quotient of a two-step nilpotent Lie group by a lattice (equipped with Haar probability measure), and the action is given by a translation for some group homomorphism . For instance, ...
The concept of incorporating prior knowledge into a machine learning algorithm is not entirely novel. In fact Dissanayake and Phan-Thien [39] can be considered one of the first PINNs. This paper followed the results of the universal approximation achievements of the late 1980s, [65]; then in...
to be closed, so that the domain on which remains holomorphic is still open. A typical class of examples are the functions of the form that were already encountered in the Cauchy integral formula; if is holomorphic and , such a function would be holomorphic save for a singularity at ...
15 September, 2020 in math.CA, paper | Tags: dyadic pigeonholing, hard analysis, Jean Bourgain, large deviation inequality, metric entropy, random rotations method | by Terence Tao | 12 comments I have uploaded to the arXiv my paper “Exploring the toolkit of Jean Bourgain“. This is one...