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Linear vs Subbundle - What's the difference?

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.

linear

English

(wikipedia linear)

Adjective

(en adjective)
  • Having the form of a line; straight.
  • Of or relating to lines.
  • Made in a step-by-step, logical manner.
  • (botany, of leaves) Long and narrow, with nearly parallel sides.
  • (mathematics) Of or relating to a class of polynomial of the form y = ax + b .
  • (physics) A type of length measurement involving only one spatial dimension (as opposed to area or volume).

    • Related terms

    * interlineal * interlinear * lineal

    See also

    * quadratic * cubic * quartic * quintic * linear algebra * areal

    Anagrams

    * ----

    subbundle

    English

    Noun

    (en noun) (wikipedia subbundle)
  • (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.