  In a soliton sector of a quantum field theory, it is often convenient to
expand the quantum fields in terms of normal modes. Normal mode creation and
annihilation operators can be normal ordered, and their normal ordered products
have vanishing expectation values in the one-loop soliton ground state. The
Hamiltonian of the theory, however, is usually normal ordered in the basis of
operators which create plane waves. In this paper we find the Wick map between
the two normal orderings. For concreteness, we restrict our attention to
Schrodinger picture scalar fields in 1+1 dimensions, although we expect that
our results readily generalize beyond this case. We find that plane wave
ordered $n$-point functions of fields are sums of terms which factorize into
$j$-point functions of zero modes, breather and continuum normal modes. We find
a recursion formula in $j$ and, for products of fields at the same point, we
solve the recursion formula at all $j$.
