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bipartite cubic
(redirected from Cubic function)

    Also found in: Wikipedia 0.02 sec.
bipartite cubic [bī′pär‚tīt ′kyü·bik]
(mathematics)
The points satisfying the equationy2=x(x - a)(x - b).
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Then there exist a cubic function C : V [right arrow] W and an additive function A : V [right arrow] W such that f(x) = C(x) + A(x) for all x [member of] V, where C(x) = [-1/3] [f(x) - [1/2] f(2x)] = [4/3] [f(x) -2f ([1/2]x)] A(x) = [4/3] [f(x) - [1/8] f(2x)] = [-1/3] [f(x) -8f ([1/2]x)].
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