hermite polynomial वाक्य
उदाहरण वाक्य
मोबाइल
- This can be seen by comparing the generating function of the Hermite polynomials
- An early definition of the FRFT was introduced by Wiener on Hermite polynomials.
- Essentially the Weierstrass transform thus turns a series of Hermite polynomials into a corresponding Maclaurin series.
- Note that the above expression is a special case of the representation of the probabilists'Hermite polynomials as moments
- This implies Hermite polynomials can be expressed in terms of 1 " F " 1 as well.
- Hermite polynomials were defined by though in scarcely recognizable form, and studied in detail by Chebyshev ( 1859 ).
- PC was first introduced by Norbert Wiener where Hermite polynomials were used to model stochastic processes with Gaussian random variables.
- With more general boundary conditions, the Hermite polynomials can be generalized to obtain more general analytic functions for a complex index.
- Hermite polynomials, Hermite interpolation, Hermite normal form, Hermitian operators, and cubic Hermite splines are named in his honor.
- This happens to be what's known as Hermite's differential equation, and the Hermite polynomials are the solution to it.
- The sequence that is inverse to the one similarly denoted but without the minus sign, and thus speak of Hermite polynomials of negative variance.
- In the case of the harmonic potential, the wave functions solutions of the one-dimensional quantum harmonic oscillator are known as Hermite polynomials.
- The interested reader may investigate other functional linear operators which give rise to different kinds of orthogonal eigenfunctions such as Legendre polynomials, Chebyshev polynomials and Hermite polynomials.
- If the notation " He " is used for these Hermite polynomials, and " H " for those above, then these may be characterized by
- Accurate description of such a beam involves expansion over some complete, orthogonal set of functions ( over two-dimensions ) such as Hermite polynomials or the Ince polynomials.
- For example, the quantum harmonic oscillator is ideally expanded in Hermite polynomials, and Jacobi-polynomials can be used to define the associated Legendre functions typically appearing in rotational problems.
- Where " x " i = 0 for all " i " > 2; thus allowing for a combinatorial interpretation of the coefficients of the Hermite polynomials.
- Among the most notable Appell sequences besides the trivial example { " x " " n " } are the Hermite polynomials, the Bernoulli polynomials, and the Euler polynomials.
- The authors Kemp and Kemp have called it " Hermite distribution " from the fact its probability function and the moment generating function can be expressed in terms of the coefficients of ( modified ) Hermite polynomials.
- Neither article in Wikipedia states such a relationship but there is a link to an external article on Hermite interpolation from the article on Hermite polynomials . . . but that could just have been places in error.
- अधिक वाक्य: 1 2
hermite polynomial sentences in Hindi. What are the example sentences for hermite polynomial? hermite polynomial English meaning, translation, pronunciation, synonyms and example sentences are provided by Hindlish.com.