- of a
fibration generalizes the
notion of a
fiber bundle and
plays an
important role in
algebraic topology, a
branch of mathematics.
Fibrations are used...
- on them is a
cartesian fibration (see § Basic example). In fact, the
Grothendieck construction says all
cartesian fibrations are of this type; i.e.,...
- real, quaternionic, and
octonionic versions of
these fibrations. In particular, the Hopf
fibration belongs to a
family of four
fiber bundles in
which the...
-
manifold approximate fibration is a
proper approximate fibration between manifolds. Some
authors believe that
manifold approximate fibrations are the "correct...
- A dark
fibre or
unlit fibre is an
unused optical fibre,
available for use in
fibre-optic communication. Dark
fibre may be
leased from a
network service...
-
Fibre Channel (FC) is a high-speed data
transfer protocol providing in-order,
lossless delivery of raw
block data.
Fibre Channel is
primarily used to connect...
-
called inner fibrations.
Simplicial sets are then weak Kan
complexes (∞-categories) if
unique maps to the
final object are
inner fibrations. An isofibration...
-
especially homotopy theory, a
minimal fibration is used to
approximate fibrations between presheaves. A
minimal fibration has a
defining proprety that an equivalence...
- Sharpey's
fibres (bone
fibres, or
perforating fibres) are a
matrix of
connective tissue consisting of
bundles of
strong predominantly type I
collagen fibres connecting...
-
algebraic topology, a
quasifibration is a
generalisation of
fibre bundles and
fibrations introduced by
Albrecht Dold and René Thom.
Roughly speaking,...
