S. Luo

most citedNon-hexagonal lattices from a two species interacting system

5 citations · 5 across the 1 of their papers we have counts for

collaborators

2 papers

math.AP2019★ 5 cited

Non-hexagonal lattices from a two species interacting system

Senping Luo, Xiaofeng Ren, Juncheng Wei

A two species interacting system motivated by the density functional theory for triblock copolymers contains long range interaction that affects the two species differently. In a t…

math.AP2016

On the equation $p \frac{Γ ( \frac{n}{2} - \frac{s}{p - 1} ) Γ ( s + \frac{s}{p - 1} )}{Γ ( \frac{s}{p - 1} ) Γ ( \frac{n - 2 s}{2} - \frac{s}{p - 1} )} = \frac{Γ ( \frac{n + 2 s}{4} ) ^{2}}{Γ ( \frac{n - 2 s}{4} ) ^{2}}$

Senping Luo, Juncheng Wei, Wenming Zou

The note is aimed at giving a complete characterization of the following equation: $$\displaystyle p\frac{Γ(\frac{n}{2}-\frac{s}{p-1})Γ(s+\frac{s}{p-1})}{Γ(\frac{s}{p-1})Γ(\frac{n-…

Non-hexagonal lattices from a two species interacting system

On the equation pΓ(p−1s​)Γ(2n−2s​−p−1s​)Γ(2n​−p−1s​)Γ(s+p−1s​)​=Γ(4n−2s​)2Γ(4n+2s​)2​

On the equation $p \frac{Γ ( \frac{n}{2} - \frac{s}{p - 1} ) Γ ( s + \frac{s}{p - 1} )}{Γ ( \frac{s}{p - 1} ) Γ ( \frac{n - 2 s}{2} - \frac{s}{p - 1} )} = \frac{Γ ( \frac{n + 2 s}{4} ) ^{2}}{Γ ( \frac{n - 2 s}{4} ) ^{2}}$