Manuscript Em02-D@4 · Em02-D-v4.tex · section · fcf2fac7

Derivative-controlled first correction

Derivative-controlled first correction · lines 1036–1053

Em02-D@4#eq:Boperator

Define

F (z) = \int_{- \infty}^{z} H_{*} (h) d h, L (z) = \int_{- \infty}^{z} h H_{*} (h) d h .

For the boundary operators of the preceding section, set

B [w] = - A [w] + \frac{1}{2} T [w] + \frac{1}{4} G [k_{n} \cdot \nabla_{x} w] + \frac{1}{2 q} G [w] .

Displayed formulas in this passage

Em02-D@4#eq:Boperator · line 1045
$B [w] = - A [w] + \frac{1}{2} T [w] + \frac{1}{4} G [k_{n} \cdot \nabla_{x} w] + \frac{1}{2 q} G [w] .$
unlabeled · line 1040
$F (z) = \int_{- \infty}^{z} H_{*} (h) d h, L (z) = \int_{- \infty}^{z} h H_{*} (h) d h .$