Manuscript XX-C@1 · XX-C.tex · section · 7a8cab37

Subsidiary contraction defect and exact normalization problem

Subsidiary contraction defect and exact normalization problem · lines 1749–1762

XX-C@1#eq:repairmap

Let $S_{B}$ and $S_{Q}$ be declared spaces of real symmetric smooth bisolutions, with any desired tail and quotient conditions included in their definition. For $S_{B} \in S_{B}$ and $S_{Q} \in S_{Q}$ , define

T (S_{B}, S_{Q}) = K S_{Q} + r S_{B} F^{†} .

Displayed formulas in this passage

XX-C@1#eq:repairmap · line 1757
$T (S_{B}, S_{Q}) = K S_{Q} + r S_{B} F^{†} .$

Nearby in this section

section: Subsidiary contraction defect and exact normalization problem
proposition: Proposition: Smoothness of the retained defect
proposition: Proposition: Exact subsidiary repair criterion
section: Subsidiary contraction defect and exact normalization problem