Finite modules over \(\mathbb Z[t,t^{-1}]\).

Author name not available (Why is that?)

Abstract: Let

L a m b d a = B b b Z [t, t^{- 1}]

be the ring of Laurent polynomials over

B b b Z

. We classify all

L a m b d a

-modules

M

with

| M | = p^{n}

, where

p

is a primes and

n l e 4

. Consequently, we have a classification of Alexander quandles of order

p^{n}

for

n l e 4

.

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