Manuscript I-B-G@2 · I-B-G-v2.tex · assumption · 3b4d700f

Assumption: Product and rotation-diagonal restriction

Flat bundles and the restricted extension ledger › Twisted sections and deficiency indices · lines 524–536

I-B-G@2#ass:product, I-B-G@2#eq:product

We consider only extensions of the form

B = B_{⊥} \otimes 1 + 1 \otimes (- \partial_{z}^{2}) + m^{2},

where $B_{⊥}$ is a self-adjoint extension of the transverse minimal operator and commutes with rotations. The transverse boundary parameters are independent of $k_{z}$ .

Displayed formulas in this passage

I-B-G@2#eq:product · line 527
$B = B_{⊥} \otimes 1 + 1 \otimes (- \partial_{z}^{2}) + m^{2},$

Nearby in this section

section: Twisted sections and deficiency indices
lemma: Lemma: Deficiency count
section: Twisted sections and deficiency indices