💡 Words with a Similar Meaning to "Subbundle"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| vector bundlenoun | (topology, category theory) A fiber bundle for which the fiber is a vector space. |
| bundlenoun | (countable) A group of objects held together by wrapping or tying. |
| bibundlenoun | (mathematics) A generalized bundle in a Lie group |
| fiber bundlenoun | (American spelling, topology, category theory) An abstract object in topology where copies of one object are "attached" to every point of another, as hairs or fibers are attached to a hairbrush. Formally, a topological space E (called the total space), together with a topological space B (called the base space), a topological space F (called the fiber), and surjective map π from E to B (called the projection or submersion), such that every point of B has a neighborhood U with π⁻¹(U) homeomorphic to the product space U × F (that is, E looks locally the same as the product space B × F, although its global structure may be quite different). |
| microbundlenoun | (mathematics) A kind of generalization of a vector bundle. |
| subbasenoun | (architecture) The lowest projecting part of a baseboard, a pedestal or a similar construct. |
| subbasisnoun | (mathematics) A subbase (subcollection of a topological space). |
| subbimodulenoun | (mathematics) A submodule that is also a bimodule. |
| subvectornoun | (mathematics) A subset of a vector (ordered tuple, or member of a vector space) |
| subspacenoun | (countable, mathematics) A subset of a space which is a space in its own right. |
| subvarietynoun | A secondary or subsidiary variety. |
| basenoun | Something from which other things extend; a foundation. |
| subsheafnoun | (mathematics) A subset of a sheaf |
| subtopologynoun | (mathematics) subspace topology |
| biquotientnoun | (mathematics) The base space of a principal bundle with a homogeneous space as total space. |
| tangent bundlenoun | (topology) A fiber bundle for which the base space is a differentiable manifold and each fiber over a point of that manifold is the tangent space of that point. |
| subschemenoun | (mathematics) A subset of a scheme |
| linear subspacenoun | (linear algebra) A subset of vectors of a vector space which is closed under the addition and scalar multiplication of that vector space. |
| algebraic subvarietynoun | (algebraic geometry) A subset of an algebraic variety that is itself an algebraic variety. |
| eigenbundlenoun | (mathematics) Given a section s of an endomorphism bundle Hom(E, E) and a function f: X → R, an eigenbundle is the result of taking the fiber over a point x ∈ X to be the f(x)-eigenspace of the linear map s(x): Eₓ → Eₓ. |
📝 Common Phrases with "Subbundle"
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