Sajad Salami

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20112026

most citedRational Points and Zeta Functions of Humbert Surfaces with Square Discriminant

3 citations · 6 across the 19 of their papers we have counts for

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math.NT2026

Roth's theorem on weighted projective lines

Sajad Salami

Let $P_{q}^{1}$ be the weighted projective line with coprime weights $q = (q_{0}, q_{1})$ and $L = q_{0} q_{1}$ . The weighted Veronese map $Φ\colon {\mathbb P}^1_{\…

math.NT2026

Stacky Heights, Entropy, and Zeta Functions of Weighted Hypersurfaces over Finite Fields

S. Salami, T. Shaska

Let $X\subset \mathbb P^n_{\mathbf w}$ be a weighted hypersurface over $\mathbb F_q$, with associated stack $\mathfrak X$. For $\mathbf x\in X(\mathbb F_{q^r})$, let \(g_{\…

math.NT2026

Gaussian Behavior and Geometric Gaps in Decompositions from Recurrences with Zero Coefficients

Sajad Salami

Zeckendorf's theorem establishes a unique representation for positive integers as sums of non-consecutive Fibonacci numbers. This result has been generalized to Positive Linear Rec…

math.NT2026

The splitting field and generators of the elliptic surface $Y^{2} = X^{3} + t^{360} + 1$

Sajad Salami

The splitting field of an elliptic surface $E / Q (t)$ is the smallest finite extension $K \subset C$ such that all $C (t)$ -rational poin…

Roth's theorem on weighted projective lines

Stacky Heights, Entropy, and Zeta Functions of Weighted Hypersurfaces over Finite Fields

Gaussian Behavior and Geometric Gaps in Decompositions from Recurrences with Zero Coefficients

The splitting field and generators of the elliptic surface Y2=X3+t360+1

The splitting field and generators of the elliptic surface $Y^{2} = X^{3} + t^{360} + 1$