λEnter Calculus CompanionRegistered manuscripts, kept distinct

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

Circle-average derivatives and boundary regularity

Circle-average derivatives and boundary regularity · lines 2252–2264

Back to manuscript

For a smooth function $F$ on a transverse Euclidean plane, let

M_{F} (p, h) = \int_{0}^{2 π} F (p + h (cos θ, sin θ)) \frac{d θ}{2 π}, h \geq 0.

Displayed formulas in this passage

unlabeled · line 2257
$M_{F} (p, h) = \int_{0}^{2 π} F (p + h (cos θ, sin θ)) \frac{d θ}{2 π}, h \geq 0.$

Nearby in this section