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weak convergence

   Also found in: Wikipedia 0.01 sec.
weak convergence [′wēk kən′vər·jəns]
(mathematics)
A sequence of elementsx1,x2,… from a topological vector spaceXconverges weakly if the sequence ƒ(x1), ƒ(x2),… converges for every continuous linear functional ƒ onX.


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Among specific topics are the role of weak convergence in probability theory, ideals in parabolic sub-algebras of simple Lie algebras, the conjugacy of maximal toral sub-algebras of direct limits of loop algebras, quotients in supergeometry, and symmetry and superstring phenomenology.
An important feature of stabilization is that it yields weak convergence results for the scaled functional [[xi].
p] we get [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] From the weak convergence of [v.
 
 
 
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