💡 Words with a Similar Meaning to "Relative interior"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| tangent spacenoun | (topology, differential topology) An n-dimensional vector space that represents the set of all vectors tangent to given n-dimensional differentiable manifold M at point x. |
| relatively compact subspace | In mathematics, a relatively compact subspace (or relatively compact subset, or precompact subset) of a topological space is a subset whose closure is compact. |
| low-dimensional topology | In mathematics, low-dimensional topology is the branch of topology that studies manifolds, or more generally topological spaces, of four or fewer dimensions. |
| codimensionnoun | (mathematics) The difference between the dimension of a space and the dimension of a given subspace of the first one. |
| calculus on euclidean space | In mathematics, calculus on Euclidean space is a generalization of calculus of functions in one or several variables to calculus of functions on Euclidean space as well as a finite-dimensional real vector space. |
| totally bounded space | In topology and related branches of mathematics, total-boundedness is a generalization of compactness for circumstances in which a set is not necessarily closed. |
| approximation theorynoun | (mathematics) The study of how functions can best be approximated with simpler functions, and how the errors introduced in this way can be quantitatively characterized. |
| euclidean topology | In mathematics, and especially general topology, the Euclidean topology is the natural topology induced on -dimensional Euclidean space by the Euclidean metric. |
| differential geometry of surfaces | In mathematics, the differential geometry of surfaces deals with the differential geometry of smooth surfaces with various additional structures, most often, a Riemannian metric. |
| borel setnoun | (mathematical analysis) Any of the members of a Borel σ-algebra. |
| configuration space | In classical mechanics, the parameters that define the configuration of a system are called generalized coordinates, and the space defined by these coordinates is called the configuration space of the physical system. |
| hausdorff measure | In mathematics, Hausdorff measure is a generalization of the traditional notions of area and volume to non-integer dimensions, specifically fractals and their Hausdorff dimensions. |
| differential structurenoun | (topology) A structure defined for a (topological) manifold so that it supports differentiation of functions defined on it. |
| partially ordered setnoun | (set theory, order theory, loosely) A set that has a given, elsewhere specified partial order. |
| compact convergence | In mathematics compact convergence (or uniform convergence on compact sets) is a type of convergence that generalizes the idea of uniform convergence. |
| lebesgue covering dimension | In mathematics, the Lebesgue covering dimension or topological dimension of a topological space is one of several different ways of defining the dimension of the space in a |
| convex body | In mathematics, a convex body in -dimensional Euclidean space is a compact convex set with non-empty interior. |
| integralnoun | Constituting a whole together with other parts or factors; not omittable or removable. |
| density on a manifold | In mathematics, and specifically differential geometry, a density is a spatially varying quantity on a differentiable manifold that can be integrated in an intrinsic manner. |
| geometric topology | In mathematics, geometric topology is the study of manifolds and maps between them, particularly embeddings of one manifold into another. |
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