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An Efficient Algorithmic Way to Construct Boltzmann Machine Representations for Arbitrary Stabilizer Code. [PDF]
Zhang YH, Jia Z, Wu YC, Guo GC.
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Secure and Efficient Lattice-Based Ring Signcryption Scheme for BCCL. [PDF]
Zhang Y, Duan P, Li C, Ahmad H, Zhang H.
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Uniform Distribution Modulo One
2014The theory of Uniform Distribution Modulo One is a branch of Number Theory which goes back to the seminal work of H. Weyl from 1916. For us the main motivation to study this topic lies in its application for numerical integration based on QMC rules.
Gunther Leobacher +1 more
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Convergence to the Uniform Distribution of Vectors of Partial Sums Modulo One with a Common Factor
Journal of theoretical probability, 2023In this work, we prove the joint convergence in distribution of q variables modulo one obtained as partial sums of a sequence of i.i.d. square-integrable random variables multiplied by a common factor given by some function of an empirical mean of the ...
R. Flenghi, B. Jourdain
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On asymptotic distribution modulo a subdivision
Publicationes Mathematicae Debrecen, 2022Let \((R_ n)\) \((n=0,1,2,...)\) and \((x_ n)\) \((n=1,2,...)\) be increasing and unbounded sequences of nonnegative real numbers with \(R_ 0=0\).
Kiss, P., Tichy, R. F.
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Uniform Distribution of αn Modulo One for A family of Integer Sequences
Uniform Distribution Theory, 2023We show that the sequence (αn)n∈ℬ is uniformly distributed modulo 1, for every irrational α, provided ℬ belongs to a certain family of integer sequences, which includes the prime, almost prime, squarefree, practical, densely divisible and lexicographical
Andreas J. Weingartner
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Uniform Distribution Theory
Let F be an L-function from the Selberg class, F (k) be the kth derivative of F and a be an arbitrary fixed complex number. The solutions of F (k)(s)= a are called a-points.
M. Mekkaoui, K. Mazhouda
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Let F be an L-function from the Selberg class, F (k) be the kth derivative of F and a be an arbitrary fixed complex number. The solutions of F (k)(s)= a are called a-points.
M. Mekkaoui, K. Mazhouda
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On the Uniform Distribution of Inverses modulo n
Periodica Mathematica Hungarica, 2002zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Beck, József, Khan, Mizan R.
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