Menny Aka

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20102026

most citedInteger points and their orthogonal lattices

16 citations · 48 across the 14 of their papers we have counts for

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math.DS2026

The Fully Inhomogeneous $p$ -Adic Littlewood Conjecture

Menny Aka, Alexander Gorodnik, Pankaj Vishe +1

We prove that for almost every $α \in R$ , the \textit{fully inhomogeneous $p$ -adic Littlewood Conjecture} holds; namely, $$\forall\, δ\in\mathbb{R},\;\forall\, κ\in\mathbb{Z…

math.NT2026

Planes in quadratic 4-space and associated shapes of lattices

Menny Aka, Konstantin Andritsch, Andreas Wieser

Let $Q = - x_{1}^{2} - x_{2}^{2} - x_{3}^{2} + x_{4}^{2}$ be the standard signature $(1, 3)$ quadratic form. To each non-degenerate rational plane $L$ in the four-dimensional quadratic space $(\mathbb{Q}^4,…

The Fully Inhomogeneous p-Adic Littlewood Conjecture

Planes in quadratic 4-space and associated shapes of lattices

The Fully Inhomogeneous $p$ -Adic Littlewood Conjecture