terms |
subbundle |
As nouns the difference between terms and subbundle
is that
terms is while
subbundle is (mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.
fiber |
subbundle |
In mathematics|lang=en terms the difference between fiber and subbundle
is that
fiber is (mathematics) the preimage of a given point in the range of a map while
subbundle is (mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.
As nouns the difference between fiber and subbundle
is that
fiber is (countable) a single elongated piece of a given material, roughly round in cross-section, often twisted with other fibers to form thread while
subbundle is (mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.
subspace |
subbundle |
In mathematics|lang=en terms the difference between subspace and subbundle
is that
subspace is (mathematics) a subset of a space which is a space in its own right while
subbundle is (mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.
As nouns the difference between subspace and subbundle
is that
subspace is (mathematics) a subset of a space which is a space in its own right or
subspace can be (bdsm) the psychological state of the submissive or "bottom" during sadomasochistic activity while
subbundle is (mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.
linear |
subbundle |
As an adjective linear
is linear (in mathematics, of first-degree polynomial).
As a noun subbundle is
(mathematics) a collection of linear subspaces of the fibers
vx'' of ''v'' at ''x'' in ''x'' (where ''v'' is a vector bundle and ''x a topological space), that make up a vector bundle in their own right.