*-algebra — * ring= In mathematics, a * ring is an associative ring with a map * : A rarr; A which is an antiautomorphism, and an involution.More precisely, * is required to satisfy the following properties: * (x + y)^* = x^* + y^* * (x y)^* = y^* x^* * 1^* … Wikipedia
Symmetrize — Sym me*trize, v. t. [imp. & p. p. {Symmetrized}; p. pr. & vb. n. {Symmetrizing}.] [Cf. F. sym[ e]triser.] To make proportional in its parts; to reduce to symmetry. Burke. [1913 Webster] … The Collaborative International Dictionary of English
Symmetrized — Symmetrize Sym me*trize, v. t. [imp. & p. p. {Symmetrized}; p. pr. & vb. n. {Symmetrizing}.] [Cf. F. sym[ e]triser.] To make proportional in its parts; to reduce to symmetry. Burke. [1913 Webster] … The Collaborative International Dictionary of English
Lagrangian — This article is about Lagrange mechanics. For other uses, see Lagrangian (disambiguation). The Lagrangian, L, of a dynamical system is a function that summarizes the dynamics of the system. It is named after Joseph Louis Lagrange. The concept of… … Wikipedia
Lorenz gauge condition — In electromagnetism, the Lorenz gauge or Lorenz gauge condition are common misnomers for a particular choice of the electromagnetic four potential A^a. The potential is chosen to satisfy the condition partial aA^a=0, which was first proposed by… … Wikipedia
symmetrize — symmetrization, n. /sim i truyz /, v.t., symmetrized, symmetrizing. to reduce to symmetry; make symmetrical. Also, esp. Brit., symmetrise. [1780 90; SYMMETR(Y) + IZE] * * * … Universalium
Modular lambda function — In mathematics, the elliptic modular lambda function λ(τ) is a highly symmetric holomorphic function on the complex upper half plane. It is invariant under the fractional linear action of the congruence group Γ(2), and generates the function… … Wikipedia
symmetrize — [sim′ə trīz΄] vt. symmetrized, symmetrizing to make symmetrical symmetrization n … English World dictionary