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On a general Diophantine inequality
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On Proving of Diophantine Inequalities with Prime Numbers by Evaluations of the Difference between Consecutive Primes [PDF]
Felix Sidokhine
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Diophantine inequalities with mixed powers
AbstractIt is shown that λ1, λ2,…, λ6, μ are not all of the same sign and at least one ratio λiλj is irrational then the values taken by λ1x13 + ⋯ + λ6x63 + μy3 for integer values of x1 ,…, x6, y are everywhere dense on the real line. A similar result holds for expressions of the form λ1x13 + ⋯ + λ4x43 + μ1y12 + μ2y23.
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Unifying Aspects of Generalized Calculus. [PDF]
Czachor M.
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On a diophantine inequality with prime numbers of a special type [PDF]
D. I. Tolev
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Contracted modular Diophantine inequalities and numerical semigroups [PDF]
J. C. Rosales, J.M. Urbano-Blanco
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On two Diophantine inequalities over primes (II) [PDF]
Yuetong Zhao, Jinjiang Li, Min Zhang
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Diophantine inequality for equicharacteristic excellent Henselian local domains [PDF]
Hirotada Ito, Shuzo Izumi
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Unlikely intersections on the p-adic formal ball. [PDF]
Serban V.
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