Results 71 to 80 of about 370,794 (154)
A problem in non-linear Diophantine approximation [PDF]
, 2018 In this paper we obtain the Lebesgue and Hausdorff measure results for the set of vectors satisfying infinitely many fully non-linear Diophantine inequalities.
Stephen Harrap +5 more
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On prime powers in linear recurrence sequences. [PDF]
Ann Math Quebec, 2023 Odjoumani J, Ziegler V.
europepmc +1 more source
Diophantine inequalities for ternary diagonal forms
, 2018 We discuss small solutions to ternary diagonal inequalities of any degree where all of the variables are assumed to be of size P. We study this problem on average over a one-parameter family of forms and discuss a generalization of work of Bourgain on ...
Schindler, Damaris
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Finding all S-Diophantine quadruples for a fixed set of primes S. [PDF]
Mon Hefte Math, 2021 Ziegler V.
europepmc +1 more source
On a Quadratic Diophantine Inequality [PDF]
Proceedings of the American Mathematical Society, 1961 openaire +2 more sources
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_ ...
openaire +3 more sources
Mixing Rates of the Geometrical Neutral Lorenz Model. [PDF]
J Stat Phys, 2023 Bruin H, Canales Farías HH.
europepmc +1 more source
Characterizing the sum of two cubes [PDF]
, 2003 An intrinsic characterization of positive integers which can be represented as the sum or difference of two cubes is given. Every integer has a smallest multiple with is a sum of two cubes and such that the multiple, in the form of an iterated function ...
Kevin A. Broughan, Broughan, Kevin A.
core +1 more source
Bias in the number of steps in the Euclidean algorithm and a conjecture of Ito on Dedekind sums. [PDF]
Math Ann, 2023 Minelli P, Sourmelidis A, Technau M.
europepmc +1 more source
, 2013 for p >= 3 and a square-free integer p(2) - 4. In addition to these, all solutions of some different Diophantine equations such as x(2) - v(2n)xy + y(2) = -(p(2) - 4)u(n)(2), x(2) - v(n)xy + y(2) = -(p(2) - 4), x(2) - v(n)xy + y(2) = 1, x(2) - v(2n)xy ...
Keskin, Refik +3 more
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