Results 71 to 80 of about 7,243 (134)
New Bounds and a Generalization for Share Conversion for 3-Server PIR. [PDF]
Entropy (Basel), 2022 Paskin-Cherniavsky A, Nissenbaum O.
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An Euler system for GU(2, 1). [PDF]
Math Ann, 2022 Loeffler D, Skinner C, Zerbes SL.
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On a Normal Integral Basis Problem over Cyclotomic Z-extensions, II
Journal of Number Theory, 2002 Let \(p\) be an odd prime, \(K\) an imaginary abelian field containing a \(p\)th root of unity and \(K_\infty/K\) the cyclotomic \(\mathbb Z_p\)-extension with its \(n\)th layer \(K_n\). In the previous paper [J. Math. Soc. Japan 48, 689--703 (1996; Zbl 0892.11036)] the author proved that, under some assumptions on \(K\), for any unramified Kummer ...
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Confidential machine learning on untrusted platforms: a survey. [PDF]
Cybersecur (Singap), 2021 Sagar S, Keke C.
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Completely normal elements in some finite abelian extensions
Open Mathematics, 2013 Koo Ja, Shin Dong
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Iwasawa's constant $��$ vanishes in cyclotomic $\Z_p$-extensions of CM fields
, 2011 Let $\K$ be a galois CM extension of $\Q$ and $\K_{\infty}$ its cyclotomic $\Z_p$-extension. Let $A_n$ be the $p$-parts of the class groups in the intermediate subfields $\K_n \subset \K_{\infty}$ and $\rg{A} = \varprojlim_n A_n$. We show that the $p$-rank of $\rg{A}$ is finite, which is equivalent to the vanishing of Iwasawa's constant $ $ for $\rg{A}
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Hypergeometric decomposition of symmetric K3 quartic pencils. [PDF]
Res Math Sci, 2020 Doran CF +5 more
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Decomposition types in minimally tamely ramified extensions of Q. [PDF]
Res Number Theory, 2017 Dummit DS, Kisilevsky H.
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A Survey of Lattice-Based Physical-Layer Security for Wireless Systems with <i>p</i>-Modular Lattice Constructions. [PDF]
Entropy (Basel)Khodaiemehr H +5 more
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