On Kleinbock's Diophantine result
Nikolay G. Moshchevitin
TL;DR
This paper provides an elementary proof of Kleinbock's recent result on badly approximable vectors in affine subspaces, simplifying the understanding of this complex Diophantine approximation topic.
Contribution
The paper introduces a more accessible proof of Kleinbock's theorem, making the result more understandable and approachable for researchers.
Findings
Elementary proof of Kleinbock's Diophantine result
Clarification of badly approximable vectors in affine subspaces
Simplification of complex Diophantine approximation concepts
Abstract
We give an elementary proof of a recent metrical Diophantine result by D. Kleinbock related to badly approximable vectors in affine subspaces.
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Taxonomy
TopicsMathematical Dynamics and Fractals · Advanced Differential Equations and Dynamical Systems · Analytic and geometric function theory