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・ Orthogonal basis
・ Orthogonal collocation
・ Orthogonal complement
・ Orthogonal convex hull
・ Orthogonal coordinates
・ Orthogonal Defect Classification
・ Orthogonal diagonalization
・ Orthogonal frequency-division multiple access
・ Orthogonal frequency-division multiplexing
・ Orthogonal functions
・ Orthogonal group
・ Orthogonal instruction set
・ Orthogonal matrix
・ Orthogonal polarization spectral imaging
・ Orthogonal polynomials
Orthogonal polynomials on the unit circle
・ Orthogonal Procrustes problem
・ Orthogonal symmetric Lie algebra
・ Orthogonal trajectory
・ Orthogonal transformation
・ Orthogonal wavelet
・ Orthogonality
・ Orthogonality (programming)
・ Orthogonality (term rewriting)
・ Orthogonality principle
・ Orthogonalization
・ Orthogonia
・ Orthogonia grisea
・ Orthogonia plana
・ Orthogonia plumbinotata


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Orthogonal polynomials on the unit circle : ウィキペディア英語版
Orthogonal polynomials on the unit circle
In mathematics, orthogonal polynomials on the unit circle are families of polynomials that are orthogonal with respect to integration over the unit circle in the complex plane, for some probability measure on the unit circle. They were introduced by .
==Definition==

Suppose that μ is a probability measure on the unit circle in the complex plane, whose support is not finite. The orthogonal polynomials associated to μ are the polynomials Φ''n''(''z'') with leading coefficients ''z''''n'' that are orthogonal with respect to the measure μ.

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