A k-symmetric shift-invariant subspace corresponds exactly to a filtration of invariant subspaces, yielding new general forms for extended solutions and a method to reverse the known construction of harmonic maps from primitive harmonic maps.
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Symmetric shift-invariant subspaces and harmonic maps
A k-symmetric shift-invariant subspace corresponds exactly to a filtration of invariant subspaces, yielding new general forms for extended solutions and a method to reverse the known construction of harmonic maps from primitive harmonic maps.