💡 Words with a Similar Meaning to "Differential structure"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| differential topologynoun | (mathematics) Field dealing with differentiable functions on differentiable manifolds. |
| differentiable manifoldnoun | (differential geometry) A manifold that is locally similar enough to a Euclidean space (ℝⁿ) to allow one to do calculus; |
| differentialnoun | A qualitative or quantitative difference between similar or comparable things. |
| lie groupnoun | (topology) Any group that is a smooth manifold and whose group operations are differentiable. |
| differential geometrynoun | (geometry, mathematical analysis) The study of geometry, especially geometric structures on differentiable manifolds, using techniques from calculus, linear algebra and multilinear algebra. |
| diffeologynoun | (differential geometry) The set of smooth parametrizations of a given set X; the set of smooth maps S→X, where S is any open set ⊆ℝⁿ; the theory of such constructs. |
| kähler manifoldnoun | (differential geometry) A manifold with three mutually compatible structures: a complex structure, a Riemannian structure, and a symplectic structure. |
| differential operatornoun | (mathematics, mathematical analysis) An operator defined as a function of the differentiation operator (the operator which maps functions to their derivatives). |
| distributionnoun | An act of distributing or state of being distributed. |
| diffeomorphismnoun | (mathematics) A differentiable homeomorphism (with differentiable inverse) between differentiable manifolds. |
| foliationnoun | (publishing) The process of forming into pages; pagination. |
| codifferentialnoun | (differential geometry) the formal adjoint of the exterior derivative; a differential-geometric version of the divergence operator; the exterior derivative sandwiched between two Hodge star operators with some additional factor(s) that take(s) care of the sign; the Hermitian conjugate of the exterior derivative under the inner product for k-form fields over some manifold M: (α,β)=∫_Mα∧⋆β, so that (α,dβ)=(δα,β). |
| ditopologynoun | (topology) A dichotomous topology; A topology that includes two structures: one describing the properties related to openness of sets, the other describing the properties related to closedness of sets. |
| discrete topologynoun | (topology) A topology on a set consisting of all subsets of that set. |
| smooth manifoldnoun | A manifold which is infinitely differentiable (C ᪲). |
| differential formnoun | (differential geometry, tensor calculus, sometimes as "differential p-form") A completely antisymmetric tensor (of order p) that is defined on a Riemannian manifold; an expression, derived by applying a formalism to said tensor, that represents an integrand over the manifold. |
| contact geometrynoun | (differential geometry, countable) Given a smooth manifold of odd dimensionality, a distribution (subset) of the tangent bundle that satisfies the condition of complete nonintegrability, or equivalently may be locally defined as the kernel of a maximally nondegenerate differential 1-form; |
| submanifoldnoun | (topology) A manifold which is a subset of another, so that the inclusion function is an embedding or, sometimes, an immersion. |
| pseudo-riemannian manifoldnoun | (differential geometry) A generalization of a Riemannian manifold |
| distance functionnoun | (mathematics) a function used to calculate the distance between two points. |
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