regularity condition
1Regularity — Reg u*lar i*ty ( l?r ?*t?), n. [Cf. F. r[ e]gularit[ e].] The condition or quality of being regular; as, regularity of outline; the regularity of motion. [1913 Webster] …
2regularity — noun /ˌɹɛɡjuˈlæɹəti/ a) The condition or quality of being regular; as, regularity of outline I have been watching that show with regularity. b) A particular regular occurrence See Also: regular …
3regularity — I (New American Roget s College Thesaurus) Periodicity Nouns 1. regularity, periodicity; evenness, steadiness, constancy, consistency, invariability, punctuality; nonchaotic attractor; biorhythm; intermittence, alternation (see oscillation); beat …
4Karush–Kuhn–Tucker conditions — In mathematics, the Karush–Kuhn–Tucker (KKT) conditions (also known as the Kuhn–Tucker conditions) are necessary for a solution in nonlinear programming to be optimal, provided that some regularity conditions are satisfied. Allowing inequality… …
5ADHM construction — The ADHM construction or monad construction is the construction of all instantons using method of linear algebra by Michael Atiyah, Vladimir G. Drinfel d, Nigel. J. Hitchin, Yuri I. Manin in their paper Construction of Instantons. Contents 1 ADHM …
6Qualification de contraintes — En mathématiques, lorsqu une partie d un espace normé est décrit par des fonctions différentiables, appelées contraintes dans ce contexte, la question se pose de savoir si l on peut obtenir le cône tangent à cet ensemble en linéarisant ces… …
7Second class constraints — In a constrained Hamiltonian system, a dynamical quantity is second class if its Poisson bracket with at least one constraint is nonvanishing. A constraint that has a nonzero Poisson bracket with at least one other constraint, then, is a second… …
8First class constraint — In Hamiltonian mechanics, consider a symplectic manifold M with a smooth Hamiltonian over it (for field theories, M would be infinite dimensional). Poisson bracketsSuppose we have some constraints : f i(x)=0, for n smooth functions :{ f i } {i=… …
9Jean-Louis Verdier — (1935 ndash; 1989) was a French mathematician who worked, under the guidance of Alexander Grothendieck, on derived categories and Verdier duality. He was a close collaborator of Alexander Grothendieck, notably contributing to SGA 4 his theory of… …
10Fisher information — In statistics and information theory, the Fisher information (denoted mathcal{I}( heta)) is the variance of the score. It is named in honor of its inventor, the statistician R.A. Fisher.DefinitionThe Fisher information is a way of measuring the… …
