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weight function

   Also found in: Dictionary/thesaurus, Financial, Wikipedia 0.01 sec.
weight function [′wāt ‚fəŋk·shən]
(mathematics)
Two real valued functions ƒ andgare orthogonal relative to a weight function σ on an interval if the integral over the interval of ƒ·g·σ vanishes.
A function defined on the edges of a network or the arcs of a directed network, whose value at each edge or arc is the unique nonnegative integer assigned to that edge or arc.
A function defined on the vertices of a generalizeds-tnetwork, whose value at each vertex is a nonnegative integer.


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In Section 2 of this paper we obtain Plotkin's bound for linear codes equipped with the Euclidean weight function.
] (86) The orthogonality for q-Laguerre polynomials has a weight function which consists of [x.
2]d[xi] < [infinity], (2) where w = w([xi]) for [xi] > 0 is a positive and monotonically increasing weight function of sufficient growth, W([xi]) [greater than or equal to] c[[xi].
 
 
 
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