Examples of 'orthogonal polynomials' in a sentence
Meaning of "orthogonal polynomials"
Orthogonal polynomials: A set of mathematical functions that are mutually perpendicular in a specified mathematical space. This phrase is commonly used in the field of mathematics, particularly in areas such as calculus, algebra, and statistics
How to use "orthogonal polynomials" in a sentence
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orthogonal polynomials
Several orthogonal polynomials and special functions are.
See in particular the orthogonal polynomials.
Orthogonal polynomials of several variables.
This is an open problem in orthogonal polynomials.
Discrete orthogonal polynomials are orthogonal with respect to some discrete measure.
There are close connections with the theory of orthogonal polynomials.
Classical orthogonal polynomials.
These distributions serve as weight functions for orthogonal polynomials.
Smoothing by orthogonal polynomials.
The orthogonal polynomials are used here instead of variables see the example.
Zernike polynomials are a set of complete orthogonal polynomials defined on a unit circle.
Using orthogonal polynomials we compute the free energy in the large n limit f.
On a generalization of orthogonal polynomials.
Orthogonal polynomials ( ACTHt ) were fitted to plasma ACTH vs. time data.
The approach to their design which is based on orthogonal polynomials is highlighted.
See also
Orthogonal Polynomials appeared in 1939 and was published by the American Mathematical Society.
The approximation procedure has been developed with the use of orthogonal polynomials.
One can also consider orthogonal polynomials for some curve in the complex plane.
The following table summarises the properties of the classical orthogonal polynomials.
Another collection of orthogonal polynomials are the associated Legendre polynomials.
The work first analyses the numerical properties of different orthogonal polynomials.
We can build a family { Pn } of orthogonal polynomials for the inner product induced by ρ.
The term is also used to describe similar formulas for other orthogonal polynomials.
He also investigated orthogonal polynomials ( see Laguerre polynomials ).
Various polynomial sequences named for mathematicians of the past are sequences of orthogonal polynomials.
Contemporary theories = = = The modern theory of orthogonal polynomials is of a definite but limited scope.
The actual strip flatness profile is measured and parameterized using orthogonal polynomials.
Category, Orthogonal polynomials.
Using the invention based procedure this approximation is done by orthogonal polynomials of several variables.
The second part presents four exactly solvable models connected to the theory of orthogonal polynomials.
Dc . subject . other Orthogonal polynomials.
Well, love to help, but I am preparing a seminar on zeros of random orthogonal polynomials.
A new challenging method of Boundary Characteristics Orthogonal Polynomials ( BCOPs ) is introduced next.
But I'm preparing a seminar on zeros Well, love to help, of random orthogonal polynomials.
In mathematics, the Al-Salam-Ismail polynomials are a family of orthogonal polynomials introduced by Al-Salam and Ismail 1983.
In simple terms, these appear in the recurrence of orthogonal polynomials.
In this thesis, static nonlinear models based on orthogonal polynomials are presented.
By exploiting the statistical properties of the input signal, multivariable orthogonal polynomials were built.
For regression with high-order polynomials, the use of orthogonal polynomials is recommended.
In mathematics, Gottlieb polynomials are a family of discrete orthogonal polynomials introduced by Morris J. Gottlieb 1938.
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Examples of using Orthogonal
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Avoid orthogonal walls corners of room in particular
Anything in v perp perp is orthogonal to anything in v perp
The orthogonal components are now readily identified