27375 is a member of OEIS A059470: numbers that are the products of distinct substrings (>1) of themselves and do not end in 0, here 375 * 73 and 5 * 73 * 75. The sequence can be generated as follows (permalink):

INPUT

Z=[]

N=[n for n in [4..40000] if n%10 != 0 and is_prime(n)==0]

for n in N:

  number = str(n)

  res = [number[i: j] for i in range(len(number))

     for j in range(i + 1, len(number) + 1)]

  L= res

  M=[]

  for x in L:

    M.append(int(x))

  D=divisors(n)

  D.remove(1)

  D.remove(n)

  E=list(Set(D).intersection(Set(M)))

  for y in [2..len(D)]:

    C=Combinations(E,y)

    for c in C:

      if prod(c)==n:

        print(n,"and",c)

        Z.append(n)

print(Z)

OUTPUT

125 and [25, 5]

375 and [75, 5]

735 and [35, 3, 7]

1197 and [9, 19, 7]

1296 and [9, 2, 12, 6]

1352 and [2, 52, 13]

1593 and [9, 3, 59]

1734 and [17, 34, 3]

2346 and [3, 34, 23]

3125 and [25, 125]

4224 and [24, 2, 4, 22]

4872 and [87, 7, 8]

4872 and [2, 4, 87, 7]

5775 and [75, 77]

8448 and [48, 4, 44]

9072 and [72, 9, 2, 7]

11715 and [11, 15, 71]

12768 and [2, 7, 12, 76]

13455 and [13, 3, 345]

14476 and [7, 44, 47]

14673 and [3, 73, 67]

15625 and [625, 25]

16128 and [6, 8, 12, 28]

17136 and [3, 6, 7, 136]

17493 and [17, 3, 49, 7]

18432 and [32, 4, 18, 8]

21168 and [21, 6, 168]

22176 and [176, 21, 6]

23184 and [3, 4, 84, 23]

23391 and [339, 3, 23]

27216 and [6, 21, 216]

27216 and [2, 7, 72, 27]

27375 and [375, 73]

27375 and [5, 73, 75]

27648 and [64, 2, 8, 27]

27864 and [2, 6, 86, 27]

32256 and [32, 3, 6, 56]

34272 and [3, 42, 272]

34272 and [2, 34, 7, 72]

34272 and [2, 34, 3, 4, 42]

34398 and [9, 98, 39]

36288 and [2, 3, 36, 6, 28]

36864 and [64, 3, 4, 6, 8]

37296 and [2, 37, 7, 72]

37296 and [2, 7, 296, 9]

37296 and [3, 6, 7, 296]

39375 and [3, 5, 7, 375]

[125, 375, 735, 1197, 1296, 1352, 1593, 1734, 2346, 3125, 4224, 4872, 4872, 5775, 8448, 9072, 11715, 12768, 13455, 14476, 14673, 15625, 16128, 17136, 17493, 18432, 21168, 22176, 23184, 23391, 27216, 27216, 27375, 27375, 27648, 27864, 32256, 34272, 34272, 34272, 34398, 36288, 36864, 37296, 37296, 37296, 39375]

27375 can be made into a "digit equation" quite easily via 2 + 7 + 3 - 7 = 5.

27375 stabilises after about 50 generations to two blinkers.