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A system of two Diophantine inequalities with primes
RAIRO - Theoretical Informatics and ApplicationsLet k ≥ 7 be fixed, and v = (55 k + 556)/(26 k + 672),1 < d < c <
Yanjun Dong, Qian Wang
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Cubic diophantine inequalities for split forms [PDF]
Monatshefte für Mathematik, 2014 Denote by $s_0^{(r)}$ the least integer such that if $s \ge s_0^{(r)}$, and $F$ is a cubic form with real coefficients in $s$ variables that splits into $r$ parts, then $F$ takes arbitrarily small values at nonzero integral points. We bound $s_0^{(r)}$ for $r \le 6$.
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Counting Real Roots in Polynomial-Time via Diophantine Approximation. [PDF]
Found Comut Math, 2022 Rojas JM.
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On prime powers in linear recurrence sequences. [PDF]
Ann Math Quebec, 2023 Odjoumani J, Ziegler V.
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On a Quadratic Diophantine Inequality [PDF]
Proceedings of the American Mathematical Society, 1961 openaire +2 more sources
Random walks on the circle and Diophantine approximation. [PDF]
J Lond Math Soc, 2023 Berkes I, Borda B.
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Additive Diophantine inequalities with mixed powers II
Mathematika, 1987 Let \(1\leq k_ 1\leq k_ 2...\leq k_ s\) be integers. The author considers the following, so-called inequality problem for \(k_ 1,...,k_ s:\) is it true, that for every s-tuple of non-zero real numbers \((\lambda_ 1,...,\lambda_ s)\) such that at least one quotient \(\lambda_ i/\lambda_ j\) is irrational, the values assumed by \(\sum^{s}_{i=1}\lambda_ ...
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On the x-coordinates of Pell equations that are sums of two Padovan numbers. [PDF]
Bol Soc Mat Mex, 2021 Ddamulira M.
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Mixing Rates of the Geometrical Neutral Lorenz Model. [PDF]
J Stat Phys, 2023 Bruin H, Canales Farías HH.
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