# Tags

A tag is a keyword or label that categorizes your question with other, similar questions. Using the right tags makes it easier for others to find and answer your question.

 Type to find tags:
 inversive-geometry× 46 Questions related to Inversive Geometry and its applications. greens-theorem× 46 cauchy-principal-value× 46 Computation of Cauchy principal values of integrals. May be tied in with contour integration, but should be separate from definite-integrals. voting-theory× 46 For questions regarding the mathematical analysis of voting systems and behavior. Examples include the median voter theorem or the Condorcet jury theorems. vector-lattices× 45 For questions about vector lattices (aka. Riesz spaces; a type of vector space equipped with a partial order), Banach lattices and similar topics. birational-geometry× 45 function-fields× 45 quiver× 45 an oriented graph which might contain multiple edges and loops. The terminology is used in representation-theory of finite dimensional algebras, where one considers functors from this grap… profinite-groups× 44 For questions regarding profinite groups and their properties. kolmogorov-complexity× 44 Kolmogorov complexity concerns the size of the shortest program that generates a given string. manifolds-with-boundary× 44 typically defined to be without boundaries (every point has a neighbourhood homeomorphic to an Euclidean open disc). Use this tag for the manifolds with boundaries, as well as manifolds … gamma-distribution× 44 gauss-sums× 43 For questions on Gauss sums, a particular kind of finite sum of roots of unity. greens-function× 43 beta-function× 43 For questions about Beta function, a special function closely related to Gamma. It is advisable to also use [special-functions] tag with this one. newton-raphson× 43 rngs× 43 an associative ring without necessarily having a multiplicative identity (rng = ring - $i$dentity). ricci-flow× 43 The Ricci flow on a Riemannian manifold $(M,g)$ is determined by the geometric evolution equation $\partial_t g_{ij} = -2R_{ij}$ where $R_{ij}$ is the Ricci curvature. The Ricci flow is the main ingre… riemann-integration× 42 multivalued-functions× 42 In Mathematics, set theory, a Multivalued function is defined as a left-total relation (that is, every input is associated with at least one output) in which at least one input is associated with mult… algebraic-k-theory× 42 a tool from homological algebra that defines a sequence of functors from rings to abelian groups. It has many applications in algebraic geometry. See also (topological-k-theory). divisor-counting-function× 42 torsion-groups× 42 For questions about torsion groups and their properties. A torsion group is a group in which every element has finite order. transformational-geometry× 42 In mathematics, transformation geometry (or transformational geometry) is the name of a mathematical and pedagogic approach to the study of geometry by focusing on groups of geometric transformations,… topological-graph-theory× 41 For questions about topological graphs, flows, representation, planar, and book embeddings, geometric graphs, crossing numbers, coloring graphs, and other topics in topological graph theory. functional-calculus× 41 Functional calculus allows the evaluation of a function applied to a linear operator or a matrix. The function could be a polynomial, a holomorphic function, a continuous function or a measurable func… automated-theorem-proving× 41 For questions regarding the different ways to generate and verify theorems via specialized computer languages, algorithms, and other computer-aided tools. cantor-set× 41 Questions concerning the Cantor set, which consists of those real numbers in [0,1] that remain after repeatedly removing the open middle third of every interval; it contains those numbers which may be… octave× 41 For questions about Octave, a high-level interpreted language for numerical computations. orientation× 41 For question regarding the notion of orientation both in topology and in global analysis. klein-bottle× 41 a non-orientable surface. It was first described in 1882 by the German mathematician Felix Klein. platonic-solids× 41 a regular, convex polyhedron with congruent faces of regular polygons and the same number of faces meeting at each vertex. q-series× 40 stable-homotopy-theory× 40 moebius-inversion× 40 For questions related to Moebius inversion and its applications. distribution-tails× 40