Manuscript IX-A@1 · IX-A.tex · section · 55aa6f6d

The linear boundary quotient

The sharp adjoint and an intrinsic boundary trace › The linear boundary quotient · lines 702–720

Let

M_{1} = {q \in E^{'} (M; S^{2} T M) : WF (q) \cap (V_{+} \cup V_{-}) = \emptyset},

and

Q_{Σ} = {q_{a} : a \in C_{c}^{\infty} (M_{+}; T^{*} M)}, S_{1} = M_{1} + Q_{Σ} .

All these spaces are complex vector spaces.

Displayed formulas in this passage

unlabeled · line 705
$M_{1} = {q \in E^{'} (M; S^{2} T M) : WF (q) \cap (V_{+} \cup V_{-}) = \emptyset},$
unlabeled · line 714
$Q_{Σ} = {q_{a} : a \in C_{c}^{\infty} (M_{+}; T^{*} M)}, S_{1} = M_{1} + Q_{Σ} .$