KöMaL 2017 C1392

The number $2017-(2+0+1+7)$ is divisible by the number $(2+20+201)$, that is, 2017 has the following property: if the sum of the digits of the number is subtracted from it, the result will be a four-digit number that is divisible by the sum of the one-digit number formed by the first digit, the two-digit number formed by the first two digits, and the three-digit number formed by the first three digits. How many four-digit numbers have this property?