💡 Words with a Similar Meaning to "Compact convergence"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| uniform convergencenoun | (mathematics) A type of convergence of a sequence of functions { fₙ }, in which the speed of convergence of fₙ(x) to f(x) does not depend on x. |
| pointwise convergence | In mathematics, pointwise convergence is one of various senses in which a sequence of functions can converge to a particular function. |
| 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. |
| sequential compactnessnoun | (mathematical analysis) The property of a topological space that every sequence has a convergent subsequence. |
| compact-open topology | In mathematics, the compact-open topology is a topology defined on the set of continuous maps between two topological spaces. |
| convergence of measures | In mathematics, more specifically measure theory, there are various notions of the convergence of measures. |
| uniform continuitynoun | (mathematical analysis, of a function) The property of being uniformly continuous. |
| polyconvexitynoun | (mathematics) A generalization of the notion of convexity for functions defined on spaces of matrices. |
| uniform spacenoun | (topology) A space for which properties like uniform continuity and uniform convergence can be formulated. |
| generalized conic | In mathematics, a generalized conic is a geometrical object defined by a property which is a generalization of some defining property of the classical conic. |
| normal convergence | In mathematics normal convergence is a type of convergence for series of functions. |
| 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. |
| subderivativenoun | (mathematics) A generalization of the notion of a derivative, defined as the slope of a line that either touches, or is everywhere below the line of a convex function. |
| convex conjugate | In mathematics and mathematical optimization, the convex conjugate of a function is a generalization of the Legendre transformation which applies to non-convex functions. |
| cotangent complex | In mathematics, the cotangent complex is a common generalisation of the cotangent sheaf, normal bundle and virtual tangent bundle of a map of geometric spaces such as manifolds or schemes. |
| convergence tests | In mathematics, convergence tests are methods of testing for the convergence, conditional convergence, absolute convergence, interval of convergence or divergence of an infinite series . |
| 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. |
| general topology | In mathematics, general topology (or point set topology) is the branch of topology that deals with the basic set-theoretic definitions and constructions used in topology. |
| equivariant map | In mathematics, equivariance is a form of symmetry for functions from one space with symmetry to another (such as symmetric spaces). |
| egorov's theorem | In measure theory, an area of mathematics, Egorov's theorem establishes a condition for the uniform convergence of a pointwise convergent sequence of measurable functions. |
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