Examples of using Orthogonal polynomials in English and their translations into French
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Orthogonal Polynomials.
Classical orthogonal polynomials.
Orthogonal polynomials and applications.
Other Classical Orthogonal Polynomials.
Orthogonal polynomials and numerical quadratures.
Smoothing by orthogonal polynomials.
Orthogonal Polynomials in Approximation Theory.
Combinatorial theory of orthogonal polynomials and continued fractions.
Orthogonal polynomials(ACTHt) were fitted to plasma ACTH vs. time data.
Actually, these sequence of orthogonal polynomials are related to De Moivre's formula.
The term is also used to describe similar formulas for other orthogonal polynomials.
A few particular orthogonal polynomials were known before his work.
The approach to their design which is based on orthogonal polynomials is highlighted.
The associated orthogonal polynomials are called Legendre polynomials and can be clarified by.
Chebyshev was probably the first mathematician to recognise the general concept of orthogonal polynomials.
Askey published an important book Orthogonal polynomials and special functions in 1975.
Orthogonal polynomials, special functions and their relation to discrete integrable systems and their elliptic analogs.
In Roy discusses his contributions to on orthogonal polynomials and puts the work into its historical context.
By exploiting the statistical propertiesof the input signal, multivariable orthogonal polynomials were built.
In 1965 Askey published On some problems posed by Karlin andSzegö concerning orthogonal polynomials and by this time his major contributions to special functions and orthogonal polynomials was well under way.