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Solvability of a Diophantine inequality in algebraic number fields [PDF]
S. Raghavan, K. G. Ramanathan
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On the Hilbert number for piecewise linear vector fields with algebraic discontinuity set
Douglas D. Novaes
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On infinite unramified Galois extensions of algebraic number fields with many primes decomposing almost completely [PDF]
Ken Yamamura
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On a new type of $\ell $-adic regulator for algebraic number fields. II [PDF]
Леонид Викторович Кузьмин
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The number of rational points of some classes of algebraic varieties over finite fields
Let Fq{{\mathbb{F}}}_{q} be the finite field of characteristic pp and Fq*=Fq\{0}{{\mathbb{F}}}_{q}^{* }\left={{\mathbb{F}}}_{q}\backslash \left\{0\right\}.
Zhu Guangyan +3 more
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Sequences of Residues in Algebraic Number Fields
Let \(K\) be an algebraic number field of degree \(d\) over the rationals. \(\Lambda_ K(n,m)\) denotes the least positive number such that for almost all prime ideals \(\mathfrak p\) of \(K\) there exists an integer \(\alpha\) and a unit \(u\) in \(K\) with the property that \(\alpha,\alpha + u,\dots,\alpha + (m - 1)u\) are all \(n\)-th power residues \
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Numbers with unique factorization in an algebraic number field [PDF]
Władysław Narkiewicz
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