Manuscript En02-D@4 · En02-D-v4.tex · section · e19ec871

Repeated emission and the loss-closed interface

Repeated emission and the loss-closed interface · lines 778–796

For example, loss from ${3, 2, 1}$ can produce ${3, 1}$ . No emitted-interval tag survives for free. Accessible vacuum can mean no emission, complete reflection, or an already terminal core.

At opportunity $j$ , specify $P_{j, n} (k)$ summing to one and a unitary $U_{j, n}$ . Let $T_{n, k}$ transfer the first $k$ current factors to the ordered mode interval $n, \dots, n - k + 1$ . Set

W_{j} ∣_{n} = k = 0 \sum^{m i n (n, c)} P_{j, n} (k) T_{n, k} U_{j, n}, W_{j} ∣ end ⟩ = ∣ end ⟩ ∣ vac ⟩ .

Displayed formulas in this passage

unlabeled · line 790
$W_{j} ∣_{n} = k = 0 \sum^{m i n (n, c)} P_{j, n} (k) T_{n, k} U_{j, n}, W_{j} ∣ end ⟩ = ∣ end ⟩ ∣ vac ⟩ .$

Nearby in this section

section: Repeated emission and the loss-closed interface
proposition: Proposition: Propagation on the full loss-closed domain
theorem: Theorem: Repeated dilation
section: Repeated emission and the loss-closed interface