- Hermite function
- Hermite function hermitesche Funktion f, Hermite-Funktion f
English-German dictionary of Electrical Engineering and Electronics. 2013.
English-German dictionary of Electrical Engineering and Electronics. 2013.
Hermite interpolation — is a method closely related to the Newton divided difference method of interpolation in numerical analysis, that allows us to consider given derivatives at data points, as well as the data points themselves. The interpolation will give a… … Wikipedia
Hermite polynomials — In mathematics, the Hermite polynomials are a classical orthogonal polynomial sequence that arise in probability, such as the Edgeworth series; in combinatorics, as an example of an Appell sequence, obeying the umbral calculus; in numerical… … Wikipedia
Hermite-Polynom — Die hermiteschen Polynome (nach Charles Hermite) sind Polynome mit folgenden äquivalenten Darstellungen: bzw. Inhaltsverzeichnis … Deutsch Wikipedia
Hermite number — In mathematics, Hermite numbers are values of Hermite polynomials at zero argument. Typically they are defined for physicists Hermite polynomials.Formal DefinitionThe numbers H n = H n(0), where H n( x ) is a Hermite polynomial of order n , may… … Wikipedia
Hermite–Hadamard inequality — dablink|Another inequality is called Hadamard s inequality.In mathematics, the Hermite–Hadarmard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard s inequality, states that if a function fnof; : [ a … Wikipedia
Hermite's identity — In mathematics, the Hermite s identity states that for every real number x and positive integer n the following holds::sum {k=0}^{n 1}leftlfloor x+frac{k}{n} ight floor=lfloor nx floor .ProofWrite x=lfloor x floor+{x}. There is exactly one k in{1 … Wikipedia
Weber function — In mathematics, Weber function can refer to several different families of functions, mostly named after the physicist H. F. Weber. *Weber s modular function (named after the mathematician H. M. Weber). *Weber function is sometimes used as a name… … Wikipedia
Charles Hermite — Hermite redirects here. For other uses, see Hermite (disambiguation). Charles Hermite Charles Hermite circa 1901 … Wikipedia
Auxiliary function — In mathematics, auxiliary functions are an important construction in transcendental number theory. They are functions which appear in most proofs in this area of mathematics and that have specific, desirable properties, such as taking the value… … Wikipedia
Cubic Hermite spline — In the mathematical subfield of numerical analysis a cubic Hermite spline (also called cspline), named in honor of Charles Hermite, is a third degree spline with each polynomial of the spline in Hermite form. The Hermite form consists of two… … Wikipedia
Discrete q-Hermite polynomials — In mathematics, the discrete q Hermite polynomials are two closely related families hn(x;q) and ĥn(x;q) of basic hypergeometric orthogonal polynomials in the basic Askey scheme, introduced by Al Salam and Carlitz (1965). Roelof Koekoek,… … Wikipedia