In mathematics, Hermite's law of reciprocity, introduced by Hermite (1854), states that the degree m covariants of a binary form of degree n correspond...

functions, and algebra. Hermite polynomials, Hermite interpolation, Hermite normal form, Hermitian operators, and cubic Hermite splines are named in his...

q-Hermite polynomials Continuous big q-Hermite polynomials Discrete q-Hermite polynomials Wiener–Hermite expansion Hermite reciprocity, a reciprocity law...

generating function of the cone's interior Hermite reciprocity for invariants of binary forms. Reciprocity (Fringe), a 2011 episode of the television...

{\displaystyle G\times G} . Mathematics portal Dual representation Hermite reciprocity Clebsch–Gordan coefficients Lie group representation Lie algebra...

{n{\vphantom {1}}}{2}}\right\rceil .} More generally, for positive m (See Hermite's identity) ⌈ m x ⌉ = ⌈ x ⌉ + ⌈ x − 1 m ⌉ + ⋯ + ⌈ x − m − 1 m ⌉ , {\displaystyle...

{\displaystyle a=d_{0}(-d_{1})^{-5/4}} . This form is required by the Hermite–Kronecker–Brioschi method, Glasser's method, and the Cockle–Harley method...

functions theory, and only the later work of mathematicians such as Jacobi and Hermite has exposed the crux of his argument. In the "Disquisitiones generales...

of things named after Eduard Heine List of things named after Charles Hermite List of things named after David Hilbert List of things named after W....

the completeness of the Hermite functions, for example using Fourier series. The Sobolev spaces Hs, sometimes called Hermite-Sobolev spaces, are defined...