Min Sha

most citedBounding

j

-invariant of integral points on $X_{\ns}^{+}(p)$

2 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.NT2014

Counting and testing dominant polynomials

Artūras Dubickas, Min Sha

In this paper, we concentrate on counting and testing dominant polynomials with integer coefficients. A polynomial is called dominant if it has a simple root whose modulus is stric…

math.NT2014★ 2 cited

On the lattices from elliptic curves over finite fields

Min Sha

In this paper, we continue the recent work of Fukshansky and Maharaj on lattices from elliptic curves over finite fields. We show that there exist bases formed by minimal vectors f…

math.NT2012★ 2 cited

Bounding $j$ -invariant of integral points on $X_{\ns}^{+}(p)$

Aurélien Bajolet, Min Sha

For prime $p \geq 7$ , by using Baker's method we obtain two explicit bounds in terms of $p$ for the $j$ -invariant of an integral point on $X_{\ns}^{+}(p)$ which is the modular curve…

Counting and testing dominant polynomials

On the lattices from elliptic curves over finite fields

Bounding j-invariant of integral points on $X_{\ns}^{+}(p)$

Bounding $j$ -invariant of integral points on $X_{\ns}^{+}(p)$