Results 81 to 90 of about 10,492,721 (271)
A Construction of Rotated Lattices via Totally Real Subfields of the Cyclotomic Field Q(z_p)
The theory of lattices have shown to be useful in information theory and rotated lattices with high modulations diversity have been extensively studied as an alternative approach for transmission over a Rayleigh-fading channel, where the performance of ...
Antonio A. Andrade+2 more
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This is a survey on the theory of height zeta functions, written on the occasion of a French-Japanese winter school, held in Miura (Kanagawa, Japan) in Jan. 2008. It does not presuppose much knowledge in algebraic geometry. The last chapter of the survey
Chambert-Loir, Antoine
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On the fundamental number of the algebraic number-field 𝑘(\root𝑝\of𝑚) [PDF]
Jacob Westlund
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On the quantum security of high-dimensional RSA protocol
The idea of extending the classical RSA protocol using algebraic number fields was introduced by Takagi and Naito (Construction of RSA cryptosystem over the algebraic field using ideal theory and investigation of its security.
Rahmani Nour-eddine+3 more
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A correction to “On the average number of real roots of a random algebraic equation” [PDF]
Mark Kac
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On Periodic Sequences for Algebraic Numbers
For each positive integer n greater than or equal to 2, a new approach to expressing real numbers as sequences of nonnegative integers is given. The n=2 case is equivalent to the standard continued fraction algorithm. For n=3, it reduces to a new iteration of the triangle.
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Aspects of derivative causality in bond-graph models
The bond-graph method used in the analysis of system dynamics problems leads to a system containing a number of differential equations equal to the number of energy storing elements in integral causality and a number of algebraic equations equal to the ...
Ibănescu Radu, Ibănescu Mihaela
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The maximum number of cusps of an algebraic plane curve, and enumeration of self-dual curves [PDF]
M. W. Haskell
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