-
There are a lot of
conoids with
singular points,
which are
investigated in
algebraic geometry. Like
other ruled surfaces conoids are of high interest...
-
Archimedes of
Syracuse (/ˌɑːrkɪˈmiːdiːz/ AR-kim-EE-deez; c. 287 – c. 212 BC) was an
Ancient Gr**** mathematician, physicist, engineer, astronomer, and inventor...
-
called the
trapezoid line and a tubercle; the
conoid tubercle for
attachment with the
trapezoid and the
conoid ligament, part of the
coracoclavicular ligament...
- ISBN 9780486619125.
Retrieved 2018-12-16. ON
CONOIDS AND
SPHEROIDS - The
Works of
Archimedes Chisholm, Hugh, ed. (1911). "
Conoid" . Encyclopædia Britannica. Vol. 06...
- on the
right shows how the
coplanar lines generate the
right conoid.
Other right conoids include: Helicoid: x = v cos u , y = v sin u , z = c u ....
- The
conoid ligament is the
posterior and
medial fasciculus of the
coracoclavicular ligament. It is
formed by a
dense band of fibers,
conical in form, with...
- In geometry, Plücker's
conoid is a
ruled surface named after the
German mathematician Julius Plücker. It is also
called a
conical wedge or cylindroid;...
- cell wall and/or cell
membrane of the prey cell with a
feeding tube, the
conoid,
sucks out the
cellular content and
digests it.
Myzocytosis is
found in...
-
central (vertical) axis,
forming the
conoid shape which gives rise to the name. In
between sequences of
conoids, flat
central spandrels fill the space...
-
specific interrelated visual and
structural characteristics: (1)
vaulting conoids of
regular geometric form, (2)
vertical ribs, each of
consistent curvature...
