- surveying. The
degree of curvature is
defined as the
central angle to the ends
of an
agreed length of either an arc or a
chord;
various lengths are commonly...
- In mathematics,
curvature is any
of several strongly related concepts in
geometry that
intuitively measure the
amount by
which a
curve deviates from being...
- thickness-to-
chord ratio,
sometimes simply chord ratio or
thickness ratio,
compares the
maximum vertical thickness of a wing to its
chord. It is a key
measure of the...
-
center to each
of the
chord's end points. The
angle between the
radii lines is the
degree of curvature. The
degree of curvature is
inverse of radius. The...
- the
tortuosity as the
integral of the
square (or module)
of the
curvature.
Dividing the
result by
length of curve or
chord has also been tried. In 2002...
-
radius of curvature ρ ( φ ) = 8 3 a sin φ 2 . {\displaystyle \rho (\varphi )={\tfrac {8}{3}}a\sin {\tfrac {\varphi }{2}}\,.} The
proofs of these statements...
- A=12\pi a^{2}\ } and
radius of curvature is ρ = | 3 a sin φ | . {\displaystyle \rho =|3a\sin \varphi |.} The
proofs of these statements use suitable...
- circle"),
sometimes called an
oricycle or
limit circle, is a
curve of constant curvature where all the
perpendicular geodesics ( normals)
through a point...
- a
major chord. The base
chord consists of at
least 3
notes and may
include all the
strings or a subset. The
tuning is
named for the open
chord, Open D...
-
numbers allows the
centers of the circles, and not just
their radii, to be calculated. With an
appropriate definition of curvature, the
theorem also applies...
