Can you find the D numbers

A positive integer $D$ with divisors $d_{1}, d_{2}, ..., d_{n}$ always has the following property: $d_{1}^{2018} + d_{2}^{2018} +\cdots + d_{n}^{2018} \equiv p \pmod{2018},$ where $p$ is a prime number. The first few such numbers $D$ are $D_1=2,\ D_2=49,\ D_3=50,\ D_4=81,\ D_5=144,\ \ldots.$ What is $D_{28}+1?$